overview/equations/fulldoc.doc

ÐÏà¡±á>þÿ  ŽÃ*þÿÿÿ–¾¿‰  l     M                     ïÌ¯˜‘’Œ     €     ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿì¥ÁG    ¿TebjbjŽÙŽÙ   U]ì³ì³%Yqƒ:ÿÿÿÿÿÿ]–––"¸°  ° ° tŒŒŒŒÈTÄ,Œ=«ÀÀ"â,¬Ž-:È-ð-½2À}K$¡R”«««««««$ý¬ôñ®¦(«° 5VÉ1ô½25V5V(«M|< < È-ð-ÙÀM|M|M|5Và< RÈ-(° ð-«$
4X4Ô44< < 5V«M|ªM|÷€Ò0§tŽ "° «ð-D|kÁ¥½ŒŒk8¤ª^


A Parallel Navier-Stokes Ocean Model: Formulation and Documentation


Daniel Jamous, Chris Hill, Alistair Adcroft, John Marshall


December 1997


Massachusetts Institute of Technology


CONTENTS

 TOC \o "1-3" CONTENTS         PAGEREF _Toc407169603 \h 2
INTRODUCTION     PAGEREF _Toc407169604 \h 4
Chapter 1 Continuous formulation         PAGEREF _Toc407169605 \h 6
1.1 The continuous equations of the model ocean  PAGEREF _Toc407169606 \h 6
1.2 Boundary conditions  PAGEREF _Toc407169607 \h 7
1.3 Coordinate systems   PAGEREF _Toc407169608 \h 9
1.4 Hydrostatic, non-hydrostatic and quasi-hydrostatic forms     PAGEREF _Toc407169609 \h 11
1.5 Finding the pressure field   PAGEREF _Toc407169610 \h 12
1.5.1 Depth-averaged pressure    PAGEREF _Toc407169611 \h 12
1.5.2 Surface, hydrostatic and non-hydrostatic pressure  PAGEREF _Toc407169612 \h 13
1.6 Summary of solution strategies       PAGEREF _Toc407169613 \h 15
1.7 Forcing and dissipation      PAGEREF _Toc407169614 \h 16
1.7.1 Forcing    PAGEREF _Toc407169615 \h 16
1.7.2 Dissipation        PAGEREF _Toc407169616 \h 17
CHAPTER 2 Discrete formulation.  PAGEREF _Toc407169617 \h 19
2.1 Temporal discretization.     PAGEREF _Toc407169618 \h 19
2.2 Spatial discretization.      PAGEREF _Toc407169619 \h 21
2.2.1 Volume quantities  PAGEREF _Toc407169620 \h 22
2.2.2 Face quantities    PAGEREF _Toc407169621 \h 24
2.2.3 Coriolis terms     PAGEREF _Toc407169622 \h 25
2.2.4 Pressure gradient force    PAGEREF _Toc407169623 \h 25
2.2.5 Forcing and dissipation    PAGEREF _Toc407169624 \h 25
2.2.6 The C-D scheme     PAGEREF _Toc407169625 \h 26
2.2.7 Conservation properties    PAGEREF _Toc407169626 \h 26
2.3  The Elliptic problem        PAGEREF _Toc407169627 \h 27
2.3.1 Discrete formulation       PAGEREF _Toc407169628 \h 27
2.3.2 Preconditioned conjugate-gradient solution method  PAGEREF _Toc407169629 \h 30
CHAPTER 3 PARALLEL IMPLEMENTATION        PAGEREF _Toc407169630 \h 36
2.1 Enumeration of arrays.       PAGEREF _Toc407169631 \h 36
Chapter 4  Procedures and variables      PAGEREF _Toc407169632 \h 38
4.1 Procedures   PAGEREF _Toc407169633 \h 38
4.1.1 Flow chart         PAGEREF _Toc407169634 \h 38
4.1.2 Alphabetical list of procedures and 'include' files        PAGEREF _Toc407169635 \h 40
4.2 Variables    PAGEREF _Toc407169636 \h 40
Chapter 5 Getting started: practical considerations      PAGEREF _Toc407169637 \h 41
5.1 Accessing the code - directory structure     PAGEREF _Toc407169638 \h 41
5.2 Configuring the model and setting up a run   PAGEREF _Toc407169639 \h 41
5.2.1 domain, geometry   PAGEREF _Toc407169640 \h 42
5.2.2 Equation of state  PAGEREF _Toc407169641 \h 42
5.2.3 Hydrostatic, quasi-hydrostatic, or non-hydrostatic regime  PAGEREF _Toc407169642 \h 43
5.2.4 Momentum equations         PAGEREF _Toc407169643 \h 43
5.2.5 Diagnosis of pressure      PAGEREF _Toc407169644 \h 44
5.2.6 Tracer equations (temperature and salinity)        PAGEREF _Toc407169645 \h 45
5.2.7 Run setup  PAGEREF _Toc407169646 \h 46
5.3 Compiling, running, and restarting the code  PAGEREF _Toc407169647 \h 47
5.3.1 compilation        PAGEREF _Toc407169648 \h 47
5.3.2 execution  PAGEREF _Toc407169649 \h 47
5.3.3 output and restart         PAGEREF _Toc407169650 \h 48
5.4 Examples : description of test cases         PAGEREF _Toc407169651 \h 49
5.4.1 Two-layer ocean in a rectangular basin driven by a steady wind-stress      PAGEREF _Toc407169652 \h 49
5.4.2 Neutral ocean in a doubly periodic domain driven by buoyancy forcing       PAGEREF _Toc407169653 \h 49
5.4.3 Exponentially stratified ocean on a wind-driven channel    PAGEREF _Toc407169654 \h 50
5.4.4 Global ocean driven by realistic wind and buoyancy forcing         PAGEREF _Toc407169655 \h 50
5.4.5 Model configuration for the test cases     PAGEREF _Toc407169656 \h 50
APPENDICES       PAGEREF _Toc407169657 \h 53
References       PAGEREF _Toc407169658 \h 54


INTRODUCTION


This manual aims to provide the reader with the information necessary to carry out numerical experiments using the M.I.T GCM. The manual provides a comprehensive description of the numerical paradigm employed by the M.I.T. GCM and a description of the associated program code. Examples showing the use of the code in small process studies and for basin/planetary scale simulations are presented. 

Any practical numerical rendition involves a series of compromises.  Our guiding principle has been to devise methods which, as far as is possible, are competitive across a large range of scales from EMBED Equation.2  , the depth of the fluid, right up to horizontal resolutions EMBED Equation.2  , coarser than the Rossby radius of deformation. We did not want to make the hydrostatic assumption a-priori, since it precludes the study of many interesting small-scale phenomenon.  Rather it was important to us that our approach be also well-suited to the convective, non-hydrostatic limit.  We therefore adopt pressure (or height) as a vertical coordinate and employ a ‘finite volume’ approach, in which property fluxes are defined normal to the faces that define the volumes, leading to a very natural and robust discrete analogue of ‘divergence’.  In the special case that the volumes are of regular shape, the arrangement of the model variables in the horizontal reduces to a ‘C’ grid, using the nomenclature of Arakawa and Lamb (1977), and so carries with it well-documented strengths and weaknesses in the treatment of gravity, inertial and Rossby wave modes (for a recent discussion see Dukowicz, 1995).

The basis for the numerical procedure employed in the M.I.T GCM is the incompressible Navier-Stokes equations. The model integrates forward the Boussinesq XE “Boussinesq”  approximation to the full Navier-Stokes XE “Navier-Stokes”  equation governing fluid motion. The model’s numerical integration method is arrived at by utilising the “pressure method” [Harlow and Welch, 1965; Williams, 1969; Potter, 1976]. In this scheme the continuity relation  EMBED Equation.2   is used to give an elliptic equation for the pressure field. Starting from these basis equations the model is formulated to allow three different solution strategies. In the non-hydrostatic - NH - mode of integration, the basis equations are stepped forward without further approximation - in particular full non-hydrostatic dynamics are retained. The hydrostatic primitive equations - HPE - mode of the model integrates an approximated form of the full equations, which assumes exact hydrostatic balance. The quasi-hydrostatic - QH - mode of integration admits additional Coriolis terms, which augment HPE with an analytically exact angular momentum principle.

The ‘kernel’ algorithm solves the incompressible Navier Stokes equations on the sphere and can be employed as an atmospheric model or as an ocean model in a geometry as complicated as that of the ocean basins with irregular coastlines and islands. The algorithm builds on ideas developed in the computational fluid community.  The numerical challenge is to ensure that the evolving velocity field remains non-divergent; a ‘pressure correction’ to the velocity field is used to guarantee non-divergence.  The correction step is equivalent to, and is solved as, a Poisson equation for the pressure field with Neumann boundary conditions.  This Poisson inversion is the most computationally demanding part of the algorithm and, because it is not localised in space, presents the biggest challenge in mapping on to parallel computers since it demands ‘communication’ across the grid to the boundary, and hence between processors.  We have devised a method for solving this Poisson equation which exploits knowledge of the dynamics (by separating the pressure field in to hydrostatic, non-hydrostatic and surface pressure components), the geometry of the ocean basin (they are much wider than they are deep) and naturally lends itself to data-parallel implementation.  The model will, of course, also run on a single processor.

Much of what is here has been already described in the two reference papers on the model published in the 'Journal of Geophysical Research' [Marshall et al., 1997a,b]. The manual is organized as follows: in Chapter 1, we describe the continuous formulation of the model as well as the different solution strategies employed to find the pressure field for the HPE, QH, and NH modes. This chapter corresponds essentially to sections 3 and 4 of Marshall et al., 1997a. Chapter 2 describes the temporal and spatial discretizations used in the model and the numerical approach used to solve the Elliptic problem for the pressure field. This chapter corresponds essentially to sections 3 and 4 of Marshall et al., 1997b. Chapter 3 is not written yet and is meant to describe the parallel implementation of the model code in Fortran 90 and High Performance Fortran (HPF). A flow chart and an alphabetical list of the procedures and variables are given in Chapter 4. In Chapter 5, the most practical section of the manual, we review what you need to know to run an experiment with the M.I.T. GCM (accessing the code, configuration, compilation, description of output files etc…). We provide some examples that have been published in the literature, ranging from the convective scale up to the planetary/global scale. These examples should help the user to get more familiar with the model. 

It would be nice to include an history of the model in the introduction!


Chapter 1 Continuous formulation


1.1 The continuous equations of the model ocean

The state of the ocean at any time is characterized by the distribution of currents v, potential temperature T, salinity S, pressure p and density (. The equations that govern the evolution of these fields, obtained by applying the laws of classical mechanics and thermodynamics to a Boussinesq incompressible fluid are, using height as the vertical coordinate:

 EMBED Equation.2                                                   ( SEQ ( \* ARABIC 1.1.1)

 EMBED Equation.2                                                  (1.1. SEQ ( \* ARABIC 2)

 EMBED Equation.2                                                                 (1.1. SEQ ( \* ARABIC 3)

 EMBED Equation.2                                                                  (1.1. SEQ ( \* ARABIC 4)

 EMBED Equation.2                                    (1.1. SEQ ( \* ARABIC 5)

where

 EMBED Equation.2                                                  (1.1. SEQ ( \* ARABIC 6)

is the velocity in the lateral and vertical direction respectively. In (1.1.1),  EMBED Equation.2  is the pressure-gradient force, where 

 EMBED Equation.2                                                                  (1.1. SEQ ( \* ARABIC 7)

is the dynamic pressure expressed in terms of (p, the deviation of the pressure from that of a resting, hydrostatically balanced ocean

 EMBED Equation.2                                                                (1.1. SEQ ( \* ARABIC 8)

where, EMBED Equation.2  is a constant reference density.  EMBED Equation.2  represents the advective, Coriolis, buoyancy, forcing and dissipative terms in the momentum equations, i.e. in vector form:

 EMBED Equation.3                                    (1.1.9)

In (1.1.9), ( is the angular speed of rotation of the Earth, g is gravity and Fv and Dv are the forcing and dissipative terms, respectively. The explicit expression of Gv, component by component, is given in spherical coordinates in section 1.3.
The tendencies of temperature and salt are given by

 EMBED Equation.2                                                           (1.1.10)

 EMBED Equation.2                                                           (1.1. SEQ ( \* ARABIC 91)

where  EMBED Equation.2  ,  EMBED Equation.2  ,  EMBED Equation.2  ,  EMBED Equation.2   represent the forcing and dissipative terms in the temperature and salt equations respectively.

Unlike the prognostic variables u, v, w, T and S, the pressure field must be obtained diagnostically. Taking the divergence of (1.1.1) and using the continuity equation (1.1.2), leads to a three-dimensional Elliptic equation for the pressure:

 EMBED Equation.2                                                    (1.1.12)

For a given field of F, (1.1.12) must be inverted for p subject to appropriate choice of boundary conditions.  This method is usually called The Pressure Method  [Harlow and Welch, 1965; Williams, 1969; Potter, 1976]. In the hydrostatic primitive equations case (HPE), the 3-d problem, (1.1.12), degenerates in to a 2-d inversion:- see section 1.5.


1.2 Boundary conditions

The configuration of the ocean basin is defined by its depth H((,() and allows arbitrary specification of the coastline, bottom topography and connectedness - see Fig.1.  We apply the condition of no normal flow through all solid boundaries - the coasts and the bottom:

 EMBED Equation.2                                                        (1.2.1)

where n is a vector of unit length normal to the boundary. The kinematic condition (1.2.1) is also applied to the vertical velocity at the surface of the ocean in both free-surface and rigid-lid models. No-slip ( EMBED Equation.2  ) or slip ( EMBED Equation.2  ) conditions are employed on the tangential component of velocity  EMBED Equation.2  at all solid boundaries, depending on the form chosen for the dissipative terms in the momentum equations - see section 1.7. 

Eq.(1.2.1) implies, making use of (1.1.1), that:

 EMBED Equation.2                                                     (1.2.2)

presenting inhomogeneous Neumann boundary conditions to the Elliptic problem (1.1.12). As shown, for example, by Williams (1969), one can exploit classical 3D potential theory and, by introducing an appropriately chosen (-function sheet of ‘source-charge’, replace the inhomogenous boundary condition on pressure by a homogeneous one. The source term F in (1.1.12) is the divergence of the vector EMBED Equation .  By simultaneously setting EMBED Equation  and  EMBED Equation.2  on the boundary the following self-consistent but simpler homogenised Elliptic problem is obtained:

 EMBED Equation.2                                             (1.2.3)

where  EMBED Equation.2   is a modified  EMBED Equation.2   such that  EMBED Equation.2  .  As is implied by (1.2.2) the modified boundary condition becomes:

EMBED Equation                                                                   (1.2.4)

At the ocean bottom and side the diffusive flux of heat and salt is set to zero:

 EMBED Equation.2                                                 (1.2.5)

where  EMBED Equation.2   is a ‘diffusion’ coefficient normal to the boundary.

Include Fig.1 here: schematic diagram of an ocean basin showing the irregular geometry: coastlines and islands.
1.3 Coordinate systems

In this section, the explicit expression of  EMBED Equation.2   in spherical coordinates is given. u, v, w the velocity components in the zonal, meridional and vertical direction respectively, are given by (see Fig.2) :

 EMBED Equation.2                                                      (1.3.1)

Here ( is the latitude, ( the longitude, r the radial distance of the particle from the center of the earth, ( is the angular speed of rotation of the Earth and D/Dt is the total derivative.


Include Fig.2 here


Fig.2. The spherical polar velocities (u,v,w), the latitude is ( and the longitude (.

 EMBED Equation.2   are inertial, Coriolis, metric, gravitational, and forcing/ dissipation terms in the zonal, meridional and vertical directions defined by:

 EMBED Equation.2   EMBED Equation.2           (1.3.2)

 EMBED Equation.2   EMBED Equation.2                                                  (1.3.3)

 EMBED Equation.2   EMBED Equation.2                                      (1.3.4)

where  EMBED Equation.2   are non-conservative forces acting on the fluid.  The precise forms of the  EMBED Equation.2  ’s which are available in the model are described in section 1.7.

The tendency of the temperature and salt are given by:


 EMBED Equation.2                                                    (1.3.5)

 EMBED Equation.2                                                     (1.3.6)

where  EMBED Equation.2  ,  EMBED Equation.2  ,  EMBED Equation.2  ,  EMBED Equation.2   are the forcing/dissipation terms in the T and S equations respectively; they are described in section 1.7.

In the above the ‘grad’ (() and ‘div’ ((.) operators are defined by, in spherical coordinates:

 EMBED Equation.2                                       (1.3.7)

 EMBED Equation.2                         (1.3.8)

A consistent Cartesian version of the model can also readily be posed - it does not carry metric terms and cos( Coriolis terms - see Appendix.


1.4 Hydrostatic, non-hydrostatic and quasi-hydrostatic forms

In the non-hydrostatic model all terms in equations (1.3.2 ( 1.3.4) are retained.  A three dimensional elliptic equation (1.2.3) must be solved with boundary conditions (1.2.4).  It is important to note that use of the full NH does not admit any new ‘fast’ waves in to the system - the incompressible condition (1.1.2) has already filtered out acoustic modes.  It does, however, ensure that the gravity waves are treated accurately with an exact dispersion relation.


NH has the following energy equation:

 EMBED Equation.2                      (1.4.1)

where  EMBED Equation.2   is the three-dimensional velocity vector, Q is the buoyancy forcing, F represents the forcing/dissipation terms in the momentum equations, and  EMBED Equation.2  .  Note that the pressure work term  EMBED Equation.2   vanishes when integrated over the ocean basin if all bounding surfaces, including the upper one, are assumed rigid. NH has a complete angular momentum principle - see White and Bromley, 1995; Marshall et.al.1997a.

In HPE all the underlined terms in Eqs. (1.3.2 ( 1.3.4) are neglected and ‘r’ is replaced by ‘a’, the mean radius of the earth.   The 3-d Elliptic problem reduces to a 2-dimensional one since once the pressure is known at one level (we choose this level to be the surface) then it can be computed at all other levels from the hydrostatic relation.  An energy equation analogous to (1.4.1) is obtained except that the contribution of EMBED Equation.2  to the kinetic energy is absent and, on the rhs, only the horizontal components of the frictional forces do work. In QH only the terms underlined twice in Eqs. (1.3.2 ( 1.3.4) are neglected and, simultaneously, the shallow atmosphere approximation is relaxed.  Thus all the metric terms must be retained and the full variation of the radial position of a particle monitored. QH has good energetic credentials - they are the same as for HPE.  Importantly, however, it has the same angular momentum principle as NH - see Marshall et.al., 1997a. Again in QH, the 3-d elliptic problem is reduced to a 2-d one.  Strict balance between gravity and vertical pressure gradients is not imposed, however, since the 2(ucos( Coriolis term plays a role in balancing ‘g’ in (1.3.4).


1.5 Finding the pressure field

1.5.1 Depth-averaged pressure

If the ocean had a flat bottom, then (1.2.3) could readily be solved by projecting p on to the eigenfunctions of the  EMBED Equation.3   operator with boundary condition (1.2.4) applied at the (flat) upper and lower boundaries (see Marshall et al., 1997a). Here such a modal approach can not be employed because the geometry can be as complex as that of an ocean basin. However, the modal approach points to the advantage of separating out, as far as is possible, the depth-averaged pressure field.

For an arbitrary function ( we can define its vertical average  EMBED Equation.2   as:

 EMBED Equation.2                                               (1.5.1)

where H=H((,()  is the local depth.

The vertically-averaged gradient operator is then:

EMBED Equation                                         (1.5.2)

The vertical integral of the horizontal component of (1.1.1) is then, using the rule (1.5.2) :

 EMBED Equation.2                           (1.5.3)

Since there can be no net convergence of mass over the water column, we have, assuming a rigid lid at the surface (see next chapter and appendix for the free surface case):

 EMBED Equation.2                                                     (1.5.4)

At this point, and following Bryan (1969), ocean modelers often introduce a stream function for the depth-averaged flow. However, as argued by Dukowicz et al. (1993) (see also Marshall et al., 1997a), it is advantageous to couch the inversion problem in terms of pressure rather than a stream function. Applying the horizontal gradient operator to (1.5.3) and making use of (1.5.4), we obtain our desired equation for the depth-averaged pressure:

 EMBED Equation.2                                     (1.5.5)

where

 EMBED Equation.2                                           (1.5.6)

It is now clear that if the ocean has a flat bottom (H=constant) then  EMBED Equation.3   and equation (1.5.5) does not have any pressure-dependent terms on the right-hand side and can be solved unambiguously for  EMBED Equation.2  . But if the depth of the basin varies from point to point one cannot solve for the depth-averaged pressure without knowledge of  EMBED Equation.3  . We can, however, make progress by separating the pressure field in to hydrostatic, non-hydrostatic and surface pressure parts.

Add something about free-surface case here.
1.5.2 Surface, hydrostatic and non-hydrostatic pressure

Let us write the pressure p as a sum of three terms:

EMBED Equation                          (1.5.7)

The first term, EMBED Equation.2  , only varies in the horizontal and is independent of depth. The second term is the hydrostatic pressure defined in terms of the weight of water in a vertical column above the depth z,

 EMBED Equation.2                                             (1.5.8a)

where 

 EMBED Equation.2                                 (1.5.8b)

Note that (1.5.8) is a generalized statement of hydrostatic balance, balancing vertical pressure gradients with gravity and, in QH, also Coriolis and metric terms.

It should be noted that the pressure at the rigid lid, EMBED Equation.2  , has a contribution from both EMBED Equation.2   and EMBED Equation.2   (by definition, EMBED Equation.2  , at z=0).  In the hydrostatic limit EMBED Equation.2  = 0 and EMBED Equation.2   is the surface pressure.

By substituting Eq. (1.5.7) in (1.5.5) an equation for EMBED Equation.2   results:

EMBED Equation             (1.5.9)

where  EMBED Equation.2   is given by:

EMBED Equation          (1.5.10)

In HPE and QH the (doubly) underlined terms on the rhs of (1.5.9), which depend on the non-hydrostatic pressure, are set to zero and EMBED Equation.2   is found by solving:

 EMBED Equation.2                                        (1.5.11)

The vertical velocity is obtained through integration of the continuity equation vertically:

 EMBED Equation.2                                                (1.5.12)

In NH, instead, we first solve (1.5.11) to give a provisional solution for EMBED Equation.2   and then find EMBED Equation.2    from the Elliptic equation obtained by substituting (1.5.7) in to (1.1.1), and noting, as before, that  EMBED Equation.2   at each point in the fluid:

 EMBED Equation.2                                     (1.5.13a)

where

 EMBED Equation.2                                             (1.5.13b)

Eq.(1.5.13) is solved with the boundary conditions:

 EMBED Equation.2                                                           (1.5.14)

If the flow is ‘close’ to hydrostatic balance then the 3-d inversion converges rapidly because  EMBED Equation.2   is then only a small correction to the hydrostatic pressure field.

The solution  EMBED Equation.2  to (1.5.13) and (1.5.14) does not vanish at the upper surface, and so refines the pressure at z=0; it is in this sense that the  EMBED Equation.2   obtained from (1.5.11) is provisional.  In the interior of the fluid non-hydrostatic pressure gradients, EMBED Equation.2  , drive motion:- w is found by prognostic integration of the vertical velocity equation:

 EMBED Equation.2                                                 (1.5.15a)

where

 EMBED Equation.2                                                   (1.5.15b)

Note that in (1.5.15), the vertical gradient of the hydrostatic pressure has been canceled out with  EMBED Equation.2  , Eq.(1.5.8b), rendering it suitable for prognostic integration.


1.6 Summary of solution strategies

The method of solution employed in the HPE, QH and NH models are summarized in Fig.3 below.


                  EMBED Equation.2          ;     EMBED Equation.2  

   
                      HPE and QH                                          NH


                                                                       EMBED Equation.2  
                                        
         EMBED Equation.2                     EMBED Equation.2      EMBED Equation.2  
         EMBED Equation.2                                       EMBED Equation.2  


Fig.3.  Outline of hydrostatic (HPE), quasi-hydrostatic (QH) and non-hydrostatic (NH) algorithms.

There is no penalty in implementing QH over HPE except, of course, some complication that goes with the inclusion of cos( Coriolis terms and the relaxation of the shallow atmosphere approximation.  But this leads to negligible increase in computation.  In NH, in contrast, one additional elliptic equation - a three-dimensional one - must be inverted.  However we show that this ‘overhead’ of the NH model is essentially negligible in the hydrostatic limit (as the non-hydrostatic parameter N(0 - see appendix II) resulting in a non-hydrostatic algorithm that, in the hydrostatic limit, is as computationally economic as the HPEs.


1.7 Forcing and dissipation
1.7.1 Forcing

In the momentum equations, the forcing comes from the action of the wind at the sea surface and is represented by a term  EMBED Equation.3  such that:

 EMBED Equation.3                                                         (1.7.1)

where X is the stress such that:

 EMBED Equation.3                                                     (1.7.2)

where  EMBED Equation.3   and  EMBED Equation.3   are the zonal and meridional components of the wind stress at the sea surface. Similarly, buoyancy forcing at the sea surface induce forcing terms in the temperature and salinity equations:

 EMBED Equation.3                                                    (1.7.3)

where  EMBED Equation.3   is the specific heat of the ocean and Q the heat flux such that:

 EMBED Equation.3                                                       (1.7.4)

where  EMBED Equation.3   is the air-sea heat flux. Similarly:

 EMBED Equation.3                                                          (1.7.5)

where e is the freshwater flux such that:

 EMBED Equation.3                                             (1.7.6)

where  EMBED Equation.3   is a (constant) reference salinity and E and P are the evaporation and precipitation rates, respectively. Often, the heat and freshwater fluxes at the sea surface are parameterized by restoring the surface temperature and salinity to observed values. In this case, terms of the form  EMBED Equation.3  ,  EMBED Equation.3  , where  EMBED Equation.3   and  EMBED Equation.3   are relaxation time-scale constants, are added to, or replace, the surface terms in equations (1.7.3) and (1.7.5).

1.7.2 Dissipation

The forms of friction available in the model for momentum are Laplacian and biharmonic frictions:

 EMBED Equation.3                                            (1.7.7)

where  EMBED Equation.3   and  EMBED Equation.3   are (constant) horizontal and vertical viscosity coefficients and  EMBED Equation.3   is the horizontal coefficient for biharmonic friction. These coefficients are the same for all velocity components.

The dissipation terms for the temperature and salinity equations have a similar form except that the diffusion tensor can be non diagonal and have varying coefficients (see appendix on the parameterization of eddy fluxes of heat and salt).

 EMBED Equation.3                                      (1.7.8)

where  EMBED Equation.3   is the diffusion tensor and  EMBED Equation.3   the horizontal coefficient for biharmonic diffusion. In the simplest case where the subgrid-scale fluxes of heat and salt are parameterized with constant horizontal and vertical diffusion coefficients,  EMBED Equation.3   is reduced to a diagonal matrix with constant coefficients:

 EMBED Equation.3                                                    (1.7.9)

where  EMBED Equation.3   and  EMBED Equation.3   are the horizontal and vertical diffusion coefficients. Different values for temperature and salinity can be specified. More physically-based parameterizations, such as Gent-McWilliams - GM - or Green-Stone - GS -, are variants on (1.7.8), (1.7.9) and are described in the appendix.CHAPTER 2 Discrete formulation.


The continuum equations employed are discretized using a finite volume strategy. In this approach the domain to be simulated is divided into cells and the evolution of the fluid is simulated, by stepping forward discrete forms of the Navier-Stokes equations integrated over these cells. In the limit that the cells have a regular cuboid structure the model is identical to a finite difference model.

The variables are stepped forward in time using a quasi-second-order Adams-Bashforth time-stepping scheme.  The pressure field, which ensures that evolving currents remain non-divergent, is found by inversion of Elliptic operators.  In HPE and QH a 2-d Elliptic problem must be inverted; in NH the elliptic problem is 3-dimensional.  A major objective is to make this 3-D inversion - the ‘overhead’ of NH - efficient and hence non-hydrostatic modeling affordable.  The pressure field is separated in to surface pressure, EMBED Equation.2  , hydrostatic pressure,  EMBED Equation.2   and non-hydrostatic pressure,  EMBED Equation.2   and the component parts found sequentially.  In the 3-D inversion for  EMBED Equation.2   a preconditioner is used which, in the hydrostatic limit, is an exact integral of the Elliptic operator, and so leads to an algorithm that seamlessly moves from non-hydrostatic to hydrostatic limits.  Thus, in the hydrostatic limit, the NH is ‘fast’, competitive with the fastest ocean climate models in use today based on the HPEs.  But as the resolution is increased the model dynamics asymptotes smoothly to the Navier Stokes equations.


2.1 Temporal discretization.

We write (1.1.1(1.1.4) in semi-discrete form to second order in the time step (t in which, as yet, only time is discretized, and using the notation of chapter 1 (see Fig.3):

 EMBED Equation.2                         (2.1.1)

 EMBED Equation.2                                              (2.1.2)

 EMBED Equation.2                                                     (2.1.3)

 EMBED Equation.2                                              (2.1.4)

In (2.1.1), we employ a ‘tracer’ parameter ‘q’ which takes on the value zero in the HPEs and QH, and the value unity in NH.

Given that the  EMBED Equation.2  ’s are known at time level n, an accurate explicit form for the time-stepping which involves just two time levels is the Adams-Bashforth method (AB2) which makes use of time-levels n and n-1 thus:

 EMBED Equation.2                                    (2.1.5)

AB2 is a linear extrapolation in time to a point that is just, by an amount (, on the n+1 side of the mid-point EMBED Equation.2  .  AB2 has the advantage of being quasi-second-order in time. A computational mode exists but is damped by the ( factor.  Furthermore it can be implemented by evaluating the G’s only once and storing them for use on the next time-step. The code is written in a sufficiently flexible manner that other time-stepping schemes could be readily implemented.

The time-step is limited by the following condition (see for example Potter, 1976; p.69):

 EMBED Equation.2   if  EMBED Equation.2  

where v is the fastest propagation velocity anywhere on the mesh of size (.  Typically we set ( to a value of 0.1.  It should be noted that if (=0 then AB2 is unstable in the inviscid case.

The prognostic and diagnostic steps of our calculation in HPE, QH and NH are outlined in the schematic diagram below - Fig.4.  We now go on to describe the spatial discretization employed and, in section 2.3, our Elliptic inversion procedure.


                  EMBED Equation.2  ;     EMBED Equation.2      

  
                        HPE and QH                             NH
                                                                       EMBED Equation.2         EMBED Equation.2               

 EMBED Equation.2   EMBED Equation.2     
 EMBED Equation.2                              EMBED Equation.2  


Fig.4.  Outline of the HPE, QH and NH algorithms.

2.2 Spatial discretization.

The ocean is carved up in to a large number of ‘volumes’ which can be called ‘zones’ or ‘cells’ - see Fig.5.  They take on a regular shape over the interior of the ocean but can be modified in shape when they abut a solid boundary - see Fig.5.  We associate tracer quantities with these cells; the cells have a volume  EMBED Equation.2   and six faces  EMBED Equation.2  , where ‘(’ denotes a generic tracer (such as T and S).  Except where they abut a solid boundary, the faces must be chosen to coincide with our (orthogonal) coordinate system.  If ‘x’, ‘y’ and ‘z’ are three orthogonal coordinates, increasing (nominally) eastward, northward and upward - see Fig.5 - the faces normal to the ‘x’ axis have area  EMBED Equation.2  , faces normal to the ‘y’ axis area  EMBED Equation.2  , and faces normal to the ‘z’ axis area  EMBED Equation.2  .  Velocity components are always normal to the faces. The geometry of the computational domain, and the coordinate system employed within it (whether, Cartesian, spherical-polar, cylindrical etc), is set up by prescribing the volumes and surface areas of the faces of all the cells of which it is comprised.
 EMBED PowerPoint.Slide.8  Fig.5 The faces of the cells are coincident with three orthogonal coordinate axes, sketched here for a Cartesian grid (except where the cells abut a solid boundary). Velocities are ‘face’ quantities defined normal to the faces of the cells; T, S and p are ‘volume’ quantities.

In the terminology of Arakawa and Lamb (1977), the grid used here is the 'C' grid.

2.2.1 Volume quantities

The volume or cell quantities, p, (, T and S are defined as volume averages over the cells.  Prognostic equations for these quantities are found using a `finite volume’ approach i.e. by integration of the continuous equations over cells making use of Gauss’ theorem. For example, applying Gauss’ theorem to the continuity equation (1.1.2) over a cell it becomes:

 EMBED Equation.2                                     (2.2.1)

where

 EMBED Equation.2  

and similarly for the (y and (z terms. The velocities are defined perpendicular to the faces of the cells so ensuring that divergence and gradient operators can always be naturally represented by symmetric operators. The divergence of the flux of a quantity over the cell is:

 EMBED Equation.2                   (2.2.2)

where  EMBED Equation.2   is the flux with components defined normal to the faces and  EMBED Equation.2   is the volume of the cell.  The presence of a solid boundary is indicated by setting the appropriate flux normal to the boundary to zero.

Let us now consider the discrete evaluation of the G’s for the volume quantities required for integration of (2.1.4).  The flux of, say, the temperature T through a ‘u-face’ of a cell is:

 EMBED Equation.2    

where  EMBED Equation.2  , the temperature on the face, is given by :

 EMBED Equation.2  

the average of the temperature in the two cells to which the face is common. The divergence of the flux of T over a cell, EMBED Equation.2  , required in the evaluation of  EMBED Equation.2  , for example, is:

 EMBED Equation.2                  (2.2.3)

where the  EMBED Equation.2   is the spatial operator in the x direction (and analogously for y and z).  It can be shown that this simple average ensures that second moments of T are conserved i.e. the identity  EMBED Equation.2    is mimicked by the discrete form (2.2.3) if  EMBED Equation.2   is chosen to be the arithmetic mean. In (2.2.2) and (2.2.3),  EMBED Equation.2   is the volume of the cell in question.

2.2.2 Face quantities

It is clear from (2.2.3) that velocities only appear as averages over faces of the cells and so we choose only to define them there.  To deduce appropriate discrete forms of the momentum equations, however, we associate volumes with these face quantities -  EMBED Equation.2  - and again use Gauss’ theorem.  Let us first consider the special case in which these volumes are not shaved.  Then the advecting terms that make up the  EMBED Equation.2  ’s in Eqs. (1.3.2(1.3.4) have the form (using continuity equation (1.1.2):

 EMBED Equation.2           (2.2.4)

where  (  is the spatial-averaging operator and

 EMBED Equation.2                                                      (2.2.5)

the average of the volumes of the cells on either side of the face in question.

Exactly analogous expressions are written down for  EMBED Equation.2  and  EMBED Equation.2   in which the  EMBED Equation.2  average of the ‘area times velocity’ terms is replaced by, respectively,  EMBED Equation.2  and  EMBED Equation.2  .The forms (2.2.4, 2.2.5) guarantees:

-conservation of the first moment because it is written in flux form,
-conservation of the second moment because the fluxing velocities satisfy a non-divergence condition:

 EMBED Equation.2  

exactly analogous to (2.2.1).

2.2.3 Coriolis terms

Velocity components are staggered in space and so the evaluation of Coriolis terms in (1.3.2(1.3.4) involves spatial averaging: 

 EMBED Equation.2    (2.2.6)

where  EMBED Equation.2  .  The above form ensures energy conservation; see, for example, Arakawa and Lamb (1977).

Spatial averaging of Coriolis has undesirable consequences - at coarse resolution the w-field can be prone to grid-scale noise.  Considerable attempts have been made to ameliorate this problem - see section 2.2.6 where the 'C-D' scheme, devised by Alistair Adcroft, is described.

2.2.4 Pressure gradient force

The three components of the pressure gradient force are:

 EMBED Equation.2                                  (2.2.7)

The form (2.2.7) ensures that the discrete operator representing  EMBED Equation.2  , which must be inverted to find the pressure field, is a symmetric operator facilitating the use of conjugate-gradient methods - see section 2.3.  It also leads to an appropriate discrete analogue of energy conservation - see section 2.2.7 and, in particular, Adcroft et al.(1997).

2.2.5 Forcing and dissipation

‘Laplacian’ diffusion terms are represented for cell quantities thus:

 EMBED Equation.2                      (2.2.8a)

and for ‘face’ quantities:

 EMBED Equation.2                  (2.2.8b)

where EMBED Equation.2    is given by (2.2.5).

Higher order dissipative forms are obtained by repeated application of the  EMBED Equation.2  operators defined above.

Include form of discrete forcing terms here.

2.2.6 The C-D scheme

The spatial averaging required in the evaluation of Coriolis terms on the ‘C’ grid is a significant disadvantage when the model is used at resolutions which are coarse relative to the Rossby radius of deformation.  A checkerboard mode in the horizontal divergence field can readily be excited and implicit treatment of Coriolis terms is significantly more complicated than on unstaggered grids (such as the ‘B’ grid, for example).  As shown in Adcroft (1995), however, both of these difficulties can be significantly ameliorated by use of a C-D grid in which a ‘D’ grid is used to step forward velocity components used in the evaluation of Coriolis terms.

Include the discrete equations here.

The scheme has been particularly useful in coarse-resolution studies of ocean circulation in which the horizontal resolution is many times the Rossby radius of deformation.

2.2.7 Conservation properties

The above discrete forms give the model excellent integral conservation properties.  They conserve integrals of mass, heat, salt, variance of temperature and salinity and total energy, when effects of mixing and transfer across boundaries are absent.  The discrete analogue of kinetic energy is:
  
 EMBED Equation.2  

These integral properties are not compromised by the use of shaved cells provided care is taken in the definition of control volumes for variables adjacent to the boundary (see appendix).  The model does not conserve enstrophy, however.

Include section on shaved cells (maybe in appendix?)


2.3  The Elliptic problem

We now formulate the discrete analogues of the 2-d and 3-d elliptic problems for the pressure which guarantees that the velocity fields evolving from n to n+1 according to (2.1.1) and (2.1.2) satisfy the non-divergence condition (2.1.3) at step n+1.  The parallel implementation of the preconditioned conjugate-gradient methods used to invert them are discussed in section 2.3.2.

2.3.1 Discrete formulation

Two-dimensional

Because of the ‘finite volume’ approach adopted in our treatment of volume quantities, in which velocities are defined normal to the faces of the cells, the divergence operator has a natural form leading to a local Elliptic operator which has a five-point stencil.  By setting q=0 in the momentum equations (2.1.1) and summing them over the whole depth of the ocean, invoking the continuity equation (2.2.1) and applying boundary conditions (1.2.1), the following equation for  EMBED Equation.2   results:

 EMBED Equation.2                                       (2.3.1)

where
 EMBED Equation.2                                (2.3.2)
 EMBED Equation.2  
Here  EMBED Equation.2   is the discrete analogue of  EMBED Equation.2  , a vertical integral over the whole depth of the ocean; we sum over the vertical faces of the cells each of depth (z|k making up the column of ocean.  The ‘divh’ and ‘gradh’ operators are horizontal components of (2.2.2) and (2.2.7), respectively.

Note that on the rhs of (2.3.1) we have retained a term,  

 EMBED Equation.2  

which ensures that  EMBED Equation.2   as the model steps forward. This ‘relaxation’ technique is often used in solving the Navier-Stokes equations- (see, for example, Williams;1969).  In the present context it obviates the need to step forward barotropic equations for EMBED Equation.2   separately.  In our method only the prognostic equations for interior velocities, Eq (4.1.1), are stepped forward and the horizontal divergence of the depth-integrated horizontal velocities at each time-step evaluated and used to modify the source-function to the 2-d Elliptic problem accordingly, so ‘tying together’ the velocity and the pressure field.

The Elliptic problem Eqs.(2.3.1) and (2.3.2) can be written in the concise matrix notation:

 EMBED Equation.2                                                    (2.3.3)

where  EMBED Equation.2   is a symmetric, positive-definite matrix comprised of EMBED Equation.2   and  EMBED Equation.2   (matrix representations of the ‘div’ and ‘grad’ operators),  EMBED Equation.2   is a column vector of surface pressure elements and  EMBED Equation.2   a column vector containing the elements of the rhs of (2.3.1).  The system can thus be solved using a standard conjugate-gradient method, preconditioned for efficient solution on a parallel computer - see section 2.3.2.

In summary, then, because (i) the divergence constraint on the evolving velocities is applied in integral form employing Gauss’ theorem and (ii) the kinematic boundary condition v.n=0 (where n is a unit vector normal to a solid boundary) is applied at the face of a cell, then the form of (2.3.3) is unchanged, even if the face of a cell which abuts the solid boundary is inclined to coordinate surfaces.   This property enables one to rather easily ‘shave’ zones which abut boundaries to improve the representation of flow over topography (see appendix).

Three-dimensional

In non-hydrostatic calculations a three-dimensional elliptic equation must also be inverted for  EMBED Equation.2   to ensure that the local divergence vanishes.  The appropriate discrete form can be deduced in a manner that exactly parallels that which was used to deduce (2.3.1).  Taking (h.(2.1.1)+ EMBED Equation.2  , invoking (2.1.3) and boundary conditions (1.2.1), the resulting elliptic equation can be written:

 EMBED Equation.2                                               (2.3.4)

where  EMBED Equation.2  , like  EMBED Equation.2  , is a symmetric, positive-definite matrix representing the discrete representation of  EMBED Equation.2  , but now in three dimensions.  Here  EMBED Equation.2   and  EMBED Equation.2   are (1(N) column vectors containing the source function (the discrete form of Eq.(1.5.13)) and non-hydrostatic pressure, in each of the  EMBED Equation.2    cells in to which the fluid has been carved.  The column vectors have singly subscripted elements EMBED Equation.2   in which the elements are first enumerated in each vertical column, and only then in the horizontal directions thus: 

 EMBED Equation.2  

where i is an index increasing eastwards, j is an index increasing southwards and k increases downwards.  Although huge, of size  EMBED Equation.2  ,  EMBED Equation.2   has a particularly simple form which can be exploited to devise a highly efficient method of inversion.

 EMBED Equation.2  has 7 diagonals representing the coupling in the three space dimensions. In any  particular row of the matrix, the three leading diagonals are the coefficients multiplying the pressure in the same vertical column of the fluid; the four diagonals in the wings are the coefficients multiplying pressures in cells in the same horizontal plane.  The inner three diagonals can usefully be blocked and arranged as shown below:

 EMBED Equation.2                                (2.3.5)

Here each block  EMBED Equation.2   is a tri-diagonal matrix representing  EMBED Equation.2  and e is a diagonal matrix representing  EMBED Equation.2  .  D and e are matrices of size  EMBED Equation.2    if there are EMBED Equation.2    cells in each column of the ocean:- there are  EMBED Equation.2   such blocks, one for each column of the ocean.

One further property of  EMBED Equation.2   should be noted.  If the vertical dimension of a cell is much smaller than its horizontal extent (as is often the case because the ocean is much shallower than it is wide) then the  EMBED Equation.2   ( EMBED Equation.2   and  EMBED Equation.2   is dominated by the blocks D along its diagonal.  The elements e are smaller than those of D by an amount  EMBED Equation.2  .  Moreover, the tracer parameter ‘q’ always appears as a multiplier of the e matrix - see (2.3.5); thus when q is set to zero (corresponding to the hydrostatic limit),  EMBED Equation.2   is comprised only of the blocks D and so can readily be inverted.  Thus if we ‘precondition’ (2.3.4) by premultiplying it by a matrix which is comprised of the inverse of these blocks, that preconditioner will be an exact inverse of  EMBED Equation.2   in the hydrostatic limit.  These properties of  EMBED Equation.2   will be exploited in our chosen method of solution.

2.3.2 Preconditioned conjugate-gradient solution method

Many standard references to preconditioned conjugate gradient methods exist - see, for example, Press et al; 1988 and references therein.  We briefly outline the ‘nub’ of the method here, emphasising the use we make of preconditioners.

Our problem is to find p given A and f (see (2.3.3) and (2.3.4)), where:

                                                              EMBED Equation.2                                                         (2.3.6)

and A is a symmetric, positive-definite matrix.

In serious modelling applications the size of A is too large for direct methods to be useful in 3-dimensions and often in 2-dimensions too.  Since A does not change in time, it could be inverted once and stored.  However, although A is sparse, its inverse is dense and so operating with its inverse would involve N2 multiplications; an unrealistic task given that typically N >> 100000.  So we adopt an iterative procedure, preconditioned conjugate gradient iteration, which exploits the sparseness of A and its diagonal dominance.  The procedure involves repeated multiplication of the iterative solution by A and by another sparse matrix K, an approximate inverse of A; K is called the preconditioner.

The algorithm can be understood thus:

Let us pre-multiply Eq.(2.3.6) by a (carefully chosen) matrix K, which is an approximate inverse of A, so that   EMBED Equation.2  .  Then (2.3.6) can be written:

 EMBED Equation.2  

where  EMBED Equation.2  .  To the extent that |C| (0, the above suggests the following iterative scheme -  'i' is the iteration step:

                                                        EMBED Equation.2   

where

 EMBED Equation.2  

is called the search direction  and 

 EMBED Equation.2  

is the residual vector.  The r's and b's can be deduced from the previous iteration using the relations:

 EMBED Equation.2  

The above iterative procedure can be accelerated by choosing those search directions that minimize the magnitude of the residual vector as measured by the inner product  EMBED Equation.2  .  Our chosen method, the conjugate gradient method,  takes a form much like the simple scheme outlined above, but the search directions are optimized.  It can be written:

 EMBED Equation.2                               (2.3.7)

Here [  ,  ] is the inner product of two vectors.

The conjugate-gradient procedure involves, at each iteration, multiplication of vectors by  A and K and the evaluation of two global sums to form the inner product.  The cost of the preconditioner is one operation by it per iteration.

We have designed preconditioners, K, for both the 2-d and 3-d problems, so that (i) it can be easily stored (ii) the number of operations required when multiplying by it, is as small as possible and (iii) it is a good approximation to A-1 so the iterative procedure converges rapidly.  Because the true inverse is dense, our choice will be a compromise between these, sometimes conflicting, ideal properties.

Two-dimensional

At each horizontal location (2.3.3) can be written:

 EMBED Equation.2  

where the superscripts denote the center, west, east, north and south locations in the operator’s five point stencil.  The leading diagonal of A2d will be comprised of the  EMBED Equation.2   and the four non-zero off-diagonals will be comprised of the  EMBED Equation.2  .  Because of the dominance of the leading diagonal, to a first approximation:

 EMBED Equation.2  

One of the simplest forms that could be chosen for  EMBED Equation.2  , then, is to suppose that it is a diagonal matrix comprised of elements equal to the reciprocal of the corresponding elements along the leading diagonal of A.  However, this can be improved by constructing an approximate local inverse as follows.

At the five points in the stencil surrounding ‘c’ then, to the same level of approximation, we may write:

 EMBED Equation.2  

where  EMBED Equation.2   denotes the point to the west etc.
Hence we can make a better approximation to  EMBED Equation.2  thus:

 EMBED Equation.2          

To arrive at a symmetric preconditioner we replace  EMBED Equation.2   etc thus:

 EMBED Equation.2  

giving, finally, our local preconditioner for use in (2.3.7):

 EMBED Equation.2   EMBED Equation.2           (2.3.8)

Although simple, (2.3.8) is highly effective, reducing the number of iterations required for convergence by, typically, a factor of four.

Three-dimensional

After considerable experimentation we have chosen a block-diagonal preconditioner, a matrix whose diagonal is made up of the inverse of the tri-diagonal matrices D defined above:

                   EMBED Equation.2                    (2.3.9)

Evaluation of the inner products to compute ( and ( in (2.3.7), involves forming the vector x, where 

 EMBED Equation.2  

or, since  EMBED Equation.2    , where D is the matrix of diagonal elements of (2.3.5).

 EMBED Equation.2  

If our ocean model has many levels, then D-1 will be dense and so storing and multiplying by D-1 is also demanding of resources.  Instead, we exploit the fact that D is tri-diagonal, and use ‘LU’ decomposition to solve the preconditioning equations for x in the form:

 EMBED Equation.2  

We write D=LU  where L is a lower-triangular matrix and U an upper triangular matrix which have the form:

    EMBED Equation ,   EMBED Equation   and EMBED Equation 

It is easy to see, that if  EMBED Equation.2    we have a system of simple equations:

EMBED Equation 

and so on.  

Finding the inverse of D, or solving problem Dx=r is equivalent to solving the two sets of equations:

                                                      EMBED Equation.2                                                              (2.3.10)

first for z and then for x.  This is straightforward because of the triangular structure of L and U.  Importantly the number of operations required to solve (2.3.10) for x scales as NZ compared to NZ2  if we had used the inverse of D directly.

The resulting preconditioner was found to be a good compromise; its use significantly reduces the number of iterations required to find a solution to (2.3.6) because it is an acceptable approximation to the inverse of A, it is sparse and, most importantly, its application requires no communication across the network in the data-parallel implementation of the algorithm.

CHAPTER 3 PARALLEL IMPLEMENTATION


Not complete yet

The current model implementation uses a conservative form of Fortran 90. The array syntax notation feature of Fortran 90 is heavily used, however, the more elaborate features of Fortran 90 such as overloading of operators, modules, array valued functions are avoided (the performance of these constructs varies widely from one compiler to another). Apart from the array notation, the only new syntax elements that experienced Fortran 77 or C programmers need to understand to work with the model, are the Fortran 90 SHIFT primitives.


2.1 Enumeration of arrays.

In the model implementation the grid cells are mapped to regular three-dimensional arrays. As shown in Fig.6 the index i is used to index the x-axis, j to index the y-axis and k to index the z-axis. The rule that coordinate (i=1,j=1,k=1) of any variable must fall within the western most, southern most and upper most cell and be as far toward the west, south and top of that cell is used throughout the code. This is illustrated in Fig.6. 
Fig 3 .The discrete domain is mapped to multi-dimensional arrays using an enumeration scheme that follows the two rules illustrated. Both the major prognostic variables and the intermediate terms abide by this convention.

Chapter 4  Procedures and variables


4.1 Procedures

4.1.1 Flow chart

See below a flow chart of the code. Some procedures are not mentioned (diagnostic procedures for example).


MAIN
|----CONTROL
        |
|----SET_DEFAULTS                     Set default values for model parameters
|       |----DATE                                                Record date and time of run
|       |----MACHINE                                Record machine identifying string
|
|----READ_DATA                              Read file specifying model parameters
|       |----READ_TOPOGRAPHY                              Read land/water map
|
|----INITIALISE
|       |----INITIALISE_MASKS                        Set land/water masks arrays
|       |----INITIALISE_GRIDDING        Set up arrays expressing geometry
|       |       |----INITIALISE_CARTESIAN_GRID
|       |       |----INITIALISE_SPHERICAL_POLAR_GRID
|       |----INITIALISE_OPERATORS             Set up differencing operators
|       |----INITIALISE_FIELDS             Set initial values of model variables
|       |       |----INITIALISE_U
|       |       |----INITIALISE_V
|       |       |----INITIALISE_S
|       |       |----INITIALISE_T
|       |----INITIALISE_CORIOLIS                        Set Coriolis term operator
|       |----INITIALISE_METRIC                             Set metric term operator
|       |----CG3DAI                           Define 3d laplacian "A matrix" operator
|       |----CG3DPI                                Define 3d "A matrix" preconditioner
|       |----CG2DAI                           Define 2d laplacian "A matrix" operator
|       |----CG2DPI                                Define 2d "A matrix" preconditioner
|
|----CHECK_INPUT                                                         Validate input data
|
|----PRINT_HEADING                               Print out run data summary page
|
|----MODEL                                                                     Perform integration
        |----RHO_WGRID_CALC                                Evaluate initial density
        |
MAIN LOOP =====>
                |
                |----FORWARD                       Control explicit stepping of u, v, and w
                |       |----TERMS0                                      Set up temporary arrays
                |       |----TERMS1                                needed throughout stepping
                |       |----GU_CALCULATE                          Calculate explicit dU/dt
                |       |       |----EXTERNAL_FORCING_U                    Add forcing
                |       |----GV_CALCULATE                          Calculate explicit dV/dt
                |       |       |----EXTERNAL_FORCING_V                    Add forcing
                |       |----GW_CALCULATE                        Calculate explicit dW/dt
                |
                |----PFIND                                                     Diagnose pressure field
                |       |----PFIND_HSTATIC                      Find hydrostatic pressure
                |       |----PFIND_SURFACE                          Find surface pressure
                |       |       |----CG2D                           2d preconditioned conjgrad
                |       |       |       |----CG2DMA                 Multiply by 2d laplacian
                |       |       |       |----CG2DPC                                  Precondition
                |       |----PFIND_3D                                   Find remaining pressure
                |       |       |----PFIND_RHS3D                      Form right hand side
                |       |       |----CG3D                           3d preconditioned conjgrad
                |       |       |       |----CG3DMA                 Multiply by 3d laplacian
                |       |       |       |----CG3DPC                                  Precondition
                |
                |----UPDATE_VELOCITIES
                |
                |----EPARAM_SET_MIXING                Computes 3d diffusion tensor
                |
                |----INC_TRACER                                     Step forward temperarture
                |       |----EXTERNAL_FORCING_TEMPERATURE      Add forcing
                |
                |----INC_TRACER                                              Step forward salinity
                |       |----EXTERNAL_FORCING_SALINITY                 Add forcing
                |
                |----CADJTRACE                                      Mix unstable water column
                |
                |----RHO_WGRID_CALC                                  Evaluate density field
                |
TO MAIN LOOP <=====|----OUT                                       Dump out model fields


4.1.2 Alphabetical list of procedures and 'include' files

Include the list here with a brief description (indicate the 'parent' procedure).


4.2 Variables


Include an alphabetical list of variables here with the following information: type (integer, real, character etc…), units (for real variables), brief description, first occurrence in the code. Use table.


Chapter 5 Getting started: practical considerations


Notation : Fortran variable names of the code are written in italic. Subroutine and file names are written in CAPITAL LETTERS.


5.1 Accessing the code - directory structure

leave for now


5.2 Configuring the model and setting up a run

This section is meant to review the parameters that need to be set up before one can run the model. Unless noted otherwise, these parameters are Fortran variables declared in file PARAMS.h and set up in routine SET_DEFAULTS. The default values can be changed by means of a namelist. The list that follows is not exhaustive. For example, parameters related to the forcing files are expected to be user specific and are not mentioned here. Others are left to the appendices. However, we have attempted to include all the ones that will need to be set up no matter what configuration you use. For the parameters not described here, look into file PARAMS.h and routine SET_DEFAULTS. In what follows, the parameters are grouped into categories related to the geometry and the equations solved in the model.

We start with some constants describing the state of the ocean. The real variables g, Cp, RoNil represent respectively gravity (in m s-2), the specific heat (in J K-1 kg-1), and the reference density (in kg m-3) of the ocean.

The vertical coordinate used in the model is actually pressure so that the same code can be used to simulate fluid motions in the atmosphere. In the namelist, variables depending on the choice of vertical coordinate (such as vertical viscosity and diffusivity coefficients) have their vertical length expressed in meters. Later in the code, this vertical length is converted in pressure unit (this involves typically a simple multiplication or division by RoNil(g).

5.2.1 domain, geometry

dimensions
The dimensions of the domain Nx, Ny, Nz, are declared and set in file SIZE.h. The integer variables L, M, N in the namelist must be set to the values of Nx, Ny, Nz, respectively.

grid
The character variable gridStyle controls the type of grid. Two versions are currently available. For a Cartesian grid, set gridStyle to 'Cartesian'. Then set up the horizontal grid spacing dM (in m). For a spherical polar grid, set gridStyle to 'Spherical Polar'. Then specify the resolution along latitude and longitude dPhi and dTheta (in degrees) and the minimum latitude phiMin (in degrees). Whatever grid you choose, also specify the 1D array representing the vertical layers thickness deltaz (in m) in the namelist. Note that in the code, the layer thicknesses are expressed in pressure units (Pa) and are represented by the variable delps (equal to deltaz multiplied by RoNil(g).

topography
The model code applies without modification to enclosed, periodic (x or y) and double periodic (x and y) domains. The geometry of the model is controlled by the topography file. A real 3D array pmask is defined having the value 1 on water and 0 on land. Periodicity is assumed by default and is suppressed by defining zero open interface areas for cells at the limits of the computational domain.
Note: The present elliptic solver procedures CG2D and CG3D assume that they are solving a single global problem. This means that all cells with non-zero volumes must interconnect, either directly or indirectly, through the surface. If disconnected basins are defined, the results are unpredictable.

5.2.2 Equation of state

Initial reference temperature and salinity profiles need to be provided to compute the perturbation density and are represented respectively by the 1D arrays ths (in oC) and ssppt (in ppt). Two forms of equation of state are available in the baseline implementation and are controlled by the character variable equationofState. If set to 'linear', then specify the constant expansion coefficients tAlpha (in K-1) and sBeta (in ppt-1) (through the variables alphaTemperature and alphaSalt in file PARAMS.h). If you set equationofState to 'polynomial', density is evaluated from a third order polynomial expansion of the full state equation. The polynomial coefficients are read from a file called POLY3D.COEFFS. Any other arbitrary formulae for deriving density can readily be plugged into the model.

5.2.3 Hydrostatic, quasi-hydrostatic, or non-hydrostatic regime

The logical variable nonHydrostatic controls whether or not you want the model to run in a nonhydrostatic regime (NH) as described in the first two chapters of this manual. If nonHydrostatic is set to .TRUE., the model will step forward for the vertical velocity and solve a 3D elliptic equation for the pressure. Note that the vertical velocity can still be diagnosed from the continuity equation if the logical variable stepW is set to .FALSE. In the nonhydrostatic regime, you also need to set up the logical variable buoyancy that controls whether or not you want to include the buoyancy term in the vertical momentum equation. The distinction between hydrostatic (HPE) and quasi-hydrostatic (QH) regime is controlled by the logical variable verticalCoriolis (see next section, momentum equations).

5.2.4 Momentum equations

Unless noted otherwise, what follows is not applicable to the vertical velocity w if the variable nonHydrostatic has been set to .FALSE. (HPE or QH regime).

The logical variable momentumStepping controls whether or not you want to step forward for the velocity components u, v and w. If set to .TRUE., the following parameters have to be specified.

advection terms
If you want to include these terms in the momentum equations, set the logical variable momentumAdvection to .TRUE.. A centered second-order advection scheme is then used.

metric terms
If you want to include these terms in the momentum equations, set the logical variable metricTerms to .TRUE.. Note that all the metric terms are included. This choice is to be made only if the grid is spherical polar (the variable is automatically set to .FALSE. if the grid is Cartesian).

Coriolis terms
If you want to include these terms in the momentum equations, set the logical variable Coriolis to .TRUE.. If this is the case, also set the real variable raja and the logical variable verticalCoriolis. The former is a number between 0 and 1 that controls the "C-D scheme" (see chapter 2). If raja is set to a value greater than 0., horizontal velocity components stepped forward on a 'D' grid are used in the evaluation of the Coriolis terms with a weight given by raja. If raja is set to 0., the Coriolis terms are estimated using the 'C' grid velocity components only. The variable verticalCoriolis controls whether or not you want to include the cos (latitude) terms in the zonal and vertical momentum equations (I think the name verticalCoriolis is misleading. The additional terms appear both in the zonal and vertical momentum equations. I would suggest to replace the name verticalCoriolis by cosphiCoriolis). If verticalCoriolis is set to .TRUE. and nonHydrostatic to .FALSE., the model is in the quasi-hydrostatic (QH) regime. If the grid is Cartesian, you have to specify the Coriolis parameter dependence on latitude with the character variable CoriolisPlane. If this variable is set to 'betaplane', set the reference Coriolis parameter fcori (in s-1) and its derivative with respect to latitude beta (in m-1 s-1) (Note : the Beta plane formulation is not available yet). If CoriolisPlane is set to 'fplane', only fcori needs to be set. Note that you can set up a non-rotating problem on a Cartesian grid by simply setting fcori to 0. 

dissipation terms
If you want to include these terms in the momentum equations, set the logical variable momentumDiffusion to .TRUE.. If this is the case, specify the horizontal and vertical viscosity coefficients CAPUV and RKPUV respectively in the namelist (in m2 s-1). Note that in the code, these variables are called a2MomXY and a2MomZ and that the unit of the latter is Pa2.s-1 (multiplication by [RoNil(g]2). If you also want to include biharmonic diffusion terms in the momentum equations, set the logical variable momBhDiffusion to .TRUE.. Then, set the value of the horizontal biharmonic diffusion coefficient C4PUV (in m4 s-1) in the namelist. Note that in the code, this variable is called a4MomXY.

forcing terms
This section only applies to the horizontal velocity components.
If you want to include these terms in the momentum equations, set the logical variable momentumForcing to .TRUE.. Then, additional terms will be added to the internally induced tendency terms calculated by the model. It is assumed that you have wind data available (or that you have prescribed an analytical forcing) and a routine that estimates the forcing terms at each time step.

boundary conditions
Slip or no-slip conditions on side walls and at the bottom and top are controlled by logical variables freeslipSide, freeSlipBottom and freeSlipTop, respectively. If these variables are set to .TRUE., free slip boundary conditions are applied (otherwise no-slip conditions are applied).

5.2.5 Diagnosis of pressure

The logical variable pressureStepping controls whether or not you want to solve for the pressure field. If you do, the following parameters need to be specified :

hydrostatic pressure
The logical variable seperatePh controls whether or not you want to calculate the hydrostatic pressure anomaly. If you do, then specify the surface boundary condition with the character variable phSurfBC. Two options are available : the hydrostatic pressure anomaly is set to zero at the surface (phSurfBC='zero') or is set to the density of the first layer times half the layer depth (phSurfBC='topBoxPhIntegralofRho').

surface pressure
The logical variable seperatePs controls whether or not you want to solve for the surface pressure. If you do, the real constant variables freeSurfFac, psGam, uDivAlpha, and gBaro need to be set up and control whether or not you want to have a rigid lid or an implicit free surface. For a rigid lid, set freeSurfFac, psGam, uDivAlpha, and gBaro to 0., 1., 0., and g (gravity) respectively. To control the operation of the 2D iterative solver routine CG2D, specify the values of the variables toler2d, max2dIt, freqCheckToler2d, divhMax, divhMin. Finally, the logical variable stericEffect controls whether or not you want to include a steric anomaly in surface elevation. If you do, then specify the value of variable rhorefSurf, reference density for surface layers.

non hydrostatic pressure
This part is relevant only if the variable nonHydrostatic has been set to .TRUE. (see section 5.2.3). Then specify the values of the variables toler3d, max3dIt, freqCheckToler3d, divMax, divMin that control the operation of the 3D iterative solver routine CG3D. Furthermore, the logical variable findD2pnhDZ2 controls whether or not you want to solve the Dirichlet problem for the vertical gradient of nonhydrostatic pressure.

5.2.6 Tracer equations (temperature and salinity)

This section also applies to other tracers (if necessary). The logical variable tempStepping (saltStepping) controls whether or not you want to step forward for temperature (salinity). If you do, it is assumed that you have data defining initial conditions (or you can specify initial vertical profiles through the variables ths and ssppt, see section 5.2.3). Moreover, the following parameters need to be specified.

advection terms
If you want to include these terms in the temperature (salinity) equation, set the logical variable tempAdvection (saltAdvection) to .TRUE.. If this is the case, choose the tracer advection scheme with the character variable TradvecScheme. Two options are available : 'upstream' or 'centered'. (Note : in the current version, TradvecScheme is not declared in PARAMS.h but is a local variable of routine INC_TRACER). In the current version, the advection scheme is common to all tracers.

dissipation terms
If you want to include diffusion terms in the temperature (salinity) equation, set the logical variable tempDiffusion (saltDiffusion) to .TRUE.. Then, choose the tracer diffusion scheme with the character variable TrdifScheme. Several options are available. Here, we only consider the case of constant horizontal and vertical diffusivity coefficients. For other cases, see appendix to know what parameters need to be set up. So, if TrdifScheme is set to 'constant', the variables CAPTH (CAPS) and RKPTH (RKPS) in the namelist need to be set and represent the horizontal and vertical diffusivity coefficients, respectively (in m2  s-1). Note that in the code, the variables are named a2TempXY (a2SaltXY) and a2TempZ (a2SaltZ) and that the latter is expressed in Pa2 s-1. If you also want to include biharmonic diffusion terms in the temperature (salinity) equation, set the logical variable tempBhdiffusion (saltBhdiffusion) to .TRUE.. Then, set the value of the horizontal biharmonic diffusion coefficient C4PTH (C4PS) in the namelist (in m4  s-1). Note that in the code, the variable is named a4TempXY (a4SaltXY).

forcing terms
If you want to include these terms in the momentum equations, set the logical variable tempForcing (saltForcing) to .TRUE.. Then, additional terms will be added to the internally induced tendency terms calculated by the model. It is assumed that you have air-sea heat and freshwater fluxes data available (or that you have prescribed an analytical forcing) and a routine that estimates the forcing terms at each time step.

convective adjustment
The logical variable ConvectiveAdjustment controls whether or not you want the static instabilities to be dealt with by a convective adjustment scheme. If you do, specify the value of variable CadjFreq, frequency (in s) with which the convective adjustment scheme is applied. For details about the scheme, see appendix. 

5.2.7 Run setup

run duration
The starting time, ending time and time step of an integration need to be set up with the integer variables IPUSTTTMP, IENDSECTMP and IDELT in the namelist (in s). Note that in the code, these parameters are real variables named startTime, endTime and delt. If the starting time is non-zero, the model will try to read in a set of checkpoint files from a previous integration (see section 5.3 for a description of the checkpoint files).

forcing controls
Certain parameters related to the reading of the forcing files might need to be set up (for example after a restart). In general, this will depend on the particular user configuration. Therefore, this is not extended any further.

output
Real constant variables defining frequencies (in s) with which output files are written on disk need to be set up. dStateFreq is the frequency with which the state of the model is saved. dPUFreq is the frequency with which pick-up files (suitable to restart an integration) are saved. dCkptFreq is the frequency with which "rolling" checkpoint files are saved. See section 5.3.3 for a description of the output files.


5.3 Compiling, running, and restarting the code

5.3.1 compilation

Type make wherever you are. There is a good chance it will work! To set the precision, look into utility r8 (in directory ProgUtils). This utility is called by the makefile to "preprocess" the procedures of the code converting all the 'REAL' statements into 'REAL*4' or 'REAL*8'. The makefile will create an executable named MITGCM. Use the UNIX command 'size' to know how much memory is required to execute the code on a single processor.

5.3.2 execution

First, we review the input files needed to run the model :

namelist (file named DATA),
topography (file named PMASK.SUN.B),
polynomial coefficients (file named POLY3D.COEFFS) if the full equation of state is used,

and if necessary :

initial temperature and salinity,
wind data,
heat and freshwater fluxes data.

If you want to restart the code, pick-up files are also needed (see next section). To run the code, type MITGCM < DATA > OUTPUT. The building of scripts to make the submission and execution of the code more automatic is left to the user at this point.

5.3.3 output and restart

Depending upon the values of the various frequencies mentioned in section 5.2.7, output files describing the state of the model will be written on disk. The name of these files is written in the following way : "XXX.0000nIter", where XXX is a capital letter or a group of capital letters indicating the quantity being saved (for example U for the zonal velocity) and nIter is a chain of figures indicating the instant (in number of time steps) at which saving occurs. The maximum value for nIter is 109  and 0s will fill in the space after XXX when nIter is less than its maximum value as shown above. Below follows a list of the output files. Unless noted otherwise, the different quantities are expressed in SI units.

U               :       zonal component of velocity vector
V               :       meridional component of velocity vector
W               :       vertical component of velocity vector (in Pa s-1)
T               :       potential temperature (in oC)
S               :       salinity (in ppt)
PS              :       surface pressure (in m)
PH              :       hydrostatic pressure (in m)
PNH             :       nonhydrostatic pressure (in m)
PTOTAL  :       total pressure (PS+PH+PNH) (in m)
GTNM1   :       temperature tendency at time step n-1 (in oC s-1)
GSNM1   :       salinity tendency at time step n-1 (in ppt s-1)
GUNM1   :       zonal velocity tendency (except pressure term) at
time step n-1
GVNM1   :       meridional velocity tendency (except pressure term) at 
time step n-1
GWNM1   :       vertical velocity tendency (except pressure term) at 
time step n-1 (in Pa s-2)
PNM1            :       total pressure at time step n-1
UAJA            :       'D' grid zonal velocity (used in C-D scheme)
VAJA            :       'D' grid meridional velocity (used in C-D scheme)
UBXBYNM1 :      interpolated 'D' grid zonal velocity (from 'C' grid component) at time step n-1
VBYBXNM1        :       interpolated 'D' grid meridional velocity (from 'C' grid 
component) at time step n-1

These are the files needed to restart an integration (pick-up files) and their output is controlled by the variable dPUFreq (see section 5.2.7). Of course, if you are stepping forward other quantities (other tracer, ice…), they will need to be output along with the files above. The variable dStateFreq controls the output of the quantities U, V, W, T, S, PTOTAL only, from which most diagnostics can be made. Rolling checkpoint files, the output of which are controlled by the variable dCkptFreq, are the same as the ones above (pick-up files) but are named differently. Their name end with the suffix 'ckptA' or 'ckptB' instead of '0000nIter'. They can be used to restart the model but are overwritten every other time they are output to save disk space during long integrations.


5.4 Examples : description of test cases

First, we describe briefly each case. Refer to the references for more detail.
5.4.1 Two-layer ocean in a rectangular basin driven by a steady wind-stress

This case corresponds to the numerical experiments of Holland and Lin (1975). In this study, the authors explore the generation of mesoscale eddies and their contribution to the oceanic circulation. Their model has two homogeneous layers on a simple closed rectangular basin 1000 km ( 1000 km with a flat bottom at 5 km depth, and is forced by a steady wind-stress that varies in a simple sinusoidal manner with latitude and has an amplitude of 0.1 Pa. The horizontal resolution is 20 km on a (-plane. For sufficiently small viscosity values, the model, spun up from rest, exhibits mesoscale eddies and eventually reaches a statistical steady state. Analysis of the energy budget shows that the eddies are generated by baroclinic instability.

The configuration given in 5.4.5 corresponds to the preliminary experiment described in Holland and Lin (1975). In our height-coordinate model, quasi reduced-gravity conditions can be configurated by prescribing an initial temperature profile mimicking the reduced-gravity used in Holland and Lin set-up.

5.4.2 Neutral ocean in a doubly periodic domain driven by buoyancy forcing

This case corresponds to the numerical experiment of Jones and Marshall (1993) done with the present code. In this study, the authors explore open ocean deep convection. The model has dimensions 32 km ( 32 km ( 2 km and 19 levels on the vertical. Periodic boundary conditions are applied on the x and y directions. The horizontal and vertical resolutions are 250 m and 100 m, respectively. The model is initialized with a homogeneous, resting ocean governed by a linear equation of state without salt. Constant cooling corresponding to a heat loss of 800 W m-2 is induced over a disk of radius 8 km at the center of the domain and over a depth of 200 m from the surface. The model is run in the nonhydrostatic mode and convective plumes develop. These plumes efficiently mix the water column and generate a dense chimney of fluid, which subsequently breaks up through the mechanism of baroclinic instability to form spinning cones.

The configuration given hereafter corresponds to the reference simulation of Jones and Marshall (1993).

5.4.3 Exponentially stratified ocean on a wind-driven channel

This case corresponds to the wind-driven channel experiment of Visbeck et. al. (1997) done with the present code. In this study, the authors compare eddy-resolving 3D simulations with 2D simulations in which the eddies are parameterized in order to test and assess different schemes for specifying eddy transfer coefficients. The model has dimensions 1500 km ( 500 km ( 4.5 km on a f-plane. The grid spacing is 10 km on the horizontal and varies on the vertical from 25 m in the upper layers to 400 m at depth (20 vertical levels). Periodic conditions are applied at the meridional boundaries. The model is initialized with an exponential temperature profile of scale depth 900 m and is forced by a cosine wind stress of maximum strength 0.2 Pa at the channel center. After six years or so, a steady state is reached where the input of potential energy by the wind is balanced by release of potential energy due to baroclinic eddies.

5.4.4 Global ocean driven by realistic wind and buoyancy forcing

This case corresponds to an-going study of the large-scale global ocean circulation. The spherical domain extends from 80oS to 80oN in latitude and a realistic topography is used. The horizontal resolution is 4 o and the vertical grid spacing varies from 25 m in the upper layers to 500 m at depth (20 vertical levels). The full equation of state is employed. The model is initialized with the Levitus climatology and forced by climatological forcing, namely the ….
5.4.5 Model configuration for the test cases

The parameter values are summarized on Table 5.1.


Table 5. SEQ Table \* ARABIC \s 1 1 Model configuration for the test cases. "(" indicate not applicable or that the model results are not sensitive to the values chosen.

2-layerconvectionChannelGlobal 4 degNx
Ny
Nz-1100
100
2132
132
19150
50
2090
40
20gridStyle'cartesian''cartesian''cartesian''spherical
polar'dm (km)200.2510(dphi
dTheta
phiMin (deg)
(
(
(4
4
-80deltaz (min)
(max) (m)1000
400010025
40025
500Geometry

Topographyrectangular box
flat bottomsquareboxd-periodic
flat bottomchannel
s-periodic
flat bottomsphere

realistic topoEquationofState
ths (oC)
ssppt (ppt)
tAlpha (K-1)
sBeta (ppt-1)'linear'
20 - 10
0
?
0'linear'
?
0
2 ( 10-4
0'linear'
exponential
?
2 ( 10-4
?'polynomial'
0
0
(
(nonHydrostatic.FALSE..TRUE..FALSE..FALSE.momentumStepping.TRUE..TRUE..TRUE..TRUE.momentumAdvection.TRUE..TRUE..TRUE..TRUE.metricTerms(((.TRUE.Coriolis.TRUE..TRUE..TRUE..TRUE.VerticalCoriolis.FALSE..FALSE..FALSE.?raja000?CoriolisPlane'betaplane''fPlane''fPlane'(fcori (s-1)7.3 ( 10-510-410-4(beta (m-1 s-1)2 ( 10-11(((MomentumDiffusion.TRUE..TRUE..TRUE..TRUE.CAPUV
RKPUV (m2 s-1)330
05
0.2?
10-3?
?MomBhDiffusion.FALSE..FALSE.??C4PUV (m4 s-1)((??MomentumForcing.TRUE.
cosine wind
0.1 Pa.FALSE..TRUE.
cosine wind
0.2 Pa.TRUE.
wind data
FreeslipSide
FreeslipBottom
FreeslipTop.TRUE.
.TRUE.
.TRUE.?
?
??
?
??
?
?PressureStepping.TRUE..TRUE..TRUE..TRUE.SeparatePh.TRUE..TRUE..TRUE..TRUE.phSurfBC'zero''zero''zero''zero'SeparatePs.TRUE..TRUE..TRUE..TRUE.rigid lidyesyesyesnotoler2d
max2dIt
FreqCheckToler2d
divHmax
divHmin


stericEffect.FALSE..FALSE..FALSE.?rhorefsurf(((?toler3d
max3dIt
FreqCheckToler3d
divmax
divmin

(

(

(findD2pnhDZ2(?((Initial conditionsee thssee thssee thsLevitus dataTempStepping.TRUE..TRUE..TRUE..TRUE.TempAdvection.TRUE..TRUE..TRUE..TRUE.TradvecScheme'centered''centered''centered''centered'TempDiffusion.TRUE..TRUE..TRUE..TRUE.TrdifScheme'constant''constant''constant''GM'CAPTH
RKPTH (m2 s-1)?
?5
0.20
10-5(tempBhdiffusion.FALSE..FALSE..TRUE..FALSE.C4PTH (m4s-1)((1010(tempForcing.FALSE..TRUE.
constant
cooling
800 W m-2.FALSE..TRUE.
heat and
freshwater
fluxes dataconvectiveAdjustment???.TRUE.cadjFreq????Idelt (s)120060?3600


APPENDICES


Not written yet

References


Adcroft, A. (1995) Numerical algorithms for use in a dynamical model of the ocean. Ph.D. thesis, Imperial College, London.

Adcroft, A., Hill, C., and Marshall, J. (1997) Representation of topography by shaved cells in a height coordinate ocean model. Mon. Weather Rev., 125, 2293-2315.

Arakawa, A., and Lamb, V. (1977) Computational design of the basic dynamical processes of the UCLA General Circulation Model. Methods Comput. Phys., 17, 174-267.

Bryan, K. (1969) A numerical model for the study of the circulation of the world ocean. J. Comput. Phys., 4, 347-376.

Dukowicz, J. K., Smith, R. D., and Malone, R. C. (1993) A reformulation and implementation of the Bryan-Cox-Semtner ocean model on the connection machine. J. Atmos. Oceanic Technol., 10, 195-208.

Dukowicz, J. K. (1995) I don't have this one!

Harlow, F. H., and Welch, J. E. (1965) Numerical calculation of time-dependent viscous incompressible flow of fluid with free surface. Phys. Fluids, 8, 2182-2189.

Holland, W. R., and Lin, L. B. (1975) On the generation of mesoscale eddies and their contribution to the oceanic general circulation I. A preliminary numerical experiment. J. Phys. Oceanogr., 5, 642-657.

Jones, H., and Marshall, J. (1993) Convection with rotation in a neutral ocean: a study of open-ocean deep convection. J. Phys. Oceanogr., 23, 1009-1039.

Marshall, J., Hill, C., Perelman, L., and Adcroft, A. (1997a) Hydrostatic, quasi-hydrostatic, and nonhydrostatic ocean modeling. J. Geophys. Res., 102, 5733-5752.

Marshall, J., Adcroft, A., Hill, C., Perelman, L., and Heisey, C. (1997b) A finite volume, incompressible Navier Stokes model for studies of the ocean on parallel computers. J. Geophys. Res., 102, 5753-5766.

Potter, D. (1976) Computational Physics, John Wiley, New York.

Press, W. H., Flannery, B. P., Teukolsky, S. A., and Vettering, W. T. (1986) Numerical Recipes, Cambridge University Press, New York.

Visbeck, M., Marshall, J., Haine, T., and Spall, M. (1997) Specification of eddy transfer coefficients in coarse-resolution ocean circulation models. J. Phys. Oceanogr., 27, 381-402.

White, A. A., and Bromley, R. A. (1995) Dynamically consistent, quasi-hydrostatic equations for global models with a complete representation of the Coriolis force. Q. J. R. Meteorol. Soc., 121, 399-418.

Williams, G. P. (1969) Numerical integrations of the three-dimensional Navier-Stokes equations for incompressible flow. J. Fluid Mech., 37, 727-750.
 In the hydrostatic primitive equations (HPE) all underlined terms in (1.3.2), (1.3.3) and (1.3.4) are omitted; the singly-underlined terms are included the quasi-hydrostatic model (QH). The fully non-hydrostatic model (NH) includes all terms.
Since solid boundaries always coincide with the faces of zones, the imposition of boundary conditions in the formulation of the Elliptic problem presents no problem even in the case of shaved cells; the non-divergence condition (2.2.1) is applied to the zone adjacent to the wall noting that the component of velocity normal to the solid boundary is identically zero.  It is readily seen that the inhomogeneous Neumann boundary condition on pressure at the wall of the continuous problem never explicitly enters in to the discrete problem.  Rather, information about the boundary is contained in the ‘source function’ in the zone adjacent to the boundary in a manner which is exactly analogous to the continuous problem; there inhomogeneous conditions are replaced with homogeneous conditions together with an interior ( function sheet of ‘source’ adjacent to the boundary - see the discussion in section 3.2 of Marshall et al. 1997a.  Note also that Eqs.(2.3.1) and (2.3.2) above are discrete forms of the continuous equations Eqs.(1.5.9) and (1.5.10) of section 1.5.
  EMBED Equation.2  has five diagonals corresponding to the coupling of the central point with surrounding points along the four ‘arms’ of the horizontal (2 operator.
 If the ocean column is made up of cells stacked up on top of one-another which do not have equal heights (z, then A is not symmetric, but it can easily be symmetrized by pre-multiplying it with a symmetrization matrix W, where
 EMBED Equation.2  
 The name ‘conjugate gradient’ stems from the property that  EMBED Equation.2  ; the search directions on consecutive iterations are conjugate to one another.

PAGE  


PAGE  5


PAGE  5


PAGE  18


PAGE  1


PAGE  40


PAGE  1


PAGE  52


PAGE  


PAGE  54


 EMBED Equation.3  

 EMBED PowerPoint.Show.8  


N™ÃÐÑßàéê12345WXrstuv§¨ÂÃÄÅÆßàúûüýþ12345stŽ’“³´Îû÷÷òòïèïÞèïèïèïÔèïèïèïÊèïèïèïÀèïèïèï¶èïèïèï¬èïèïèï¢èïèïèïjîUmHjqUmHjôUmHjwUmHjúUmHj}UmHjUmH
jUmHmH     jU5CJ 5CJ(=LMN‰Š‹™š›œÃÄÅÏÐ 6wüüüüüüüüüüüüüüüüüüüüüüúøòòò
Æ¶!
$LMN‰Š‹™š›œÃÄÅÏÐó8hšõ$
y
Ç
Oˆé#`³ä5h™ÓŠöU·1]_`bopqþÿÂÃ78c#d#Ë(Ì())))):);)<)l)m)×*Ø*<+=+ +¡+,,‡,ˆ,Ý,Þ,ä,å,H-I-×-Ø-K.þþþþþþþþþþþþþþþþþþþþþþþþþüúøøúüúúøøøøøøøúøøøúøøøøøüüöööþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþawÇÿ6”Ôl°íOÎ D     {     ±     ð     /
e
¤
ß
t·ó8ùùùùùóóùùóóíùùóóóóóóóùóóíùí
Æ¶!

Æ¶!

Æ¶!
ÎÏÐÒÓÔñòó
JKLfghjkª«¬®¯ÌÍçèéëìíúûü-./IJKMNopŠ‹ŒŽ®õîëîëçëîëÝîëîëçëîëÓîëîëîëÉîëîëîë¿îëîëçëîëµîëîëçëîë«îëîëîë¡îëîëîjÖUmHjYUmHjÜUmHj_UmHjâUmHjeUmHjèUmH>*mHmH
jUmHjkUmH?®ÈÉÊÌÍêë                            
             "     #     $     >     ?     @     B     C     D     Y     Z     [     u     v     w     y     z     {               ‘     «     ¬          ¯     °     ±     Î     Ï     Ð     ê     ë     ì     î     ï     ð     


)
*
+
-
.
/
C
D
E
_
`
a
ýóìýìýìýâìýìýÞýìýÔìýìýÞýìýÊìýìýÞýìýÀìýìýÞýìý¶ìýìýÞýìý¬ìýìýÞýìý¢ìj¾
UmHjA
UmHjÄ     UmHjG     UmHjÊUmHjMUmH>*mHjÐUmH
jUmHjSUmHmH@a
c
d
e
‚
ƒ
„
ž
Ÿ
 
¢
£
¾
¿
Ù
Ú
Û
Ý
Þ
ß
ù
ú
û
RSTnoprs–—±²³µ¶ÒÓíîïñò23467GHbcdfgýöýòýöýèöýöýöýÞöýöýòýöýÔöýöýòýöýÊöýöýöýÀöýöýöý¶öýöýöý¬öýöýöý¢öýöj¦UmHj)UmHj¬
UmHj/
UmHj²UmHj5UmHj¸UmHj;UmH>*mH
jUmHmH@8hšõ$
y
Ç
Oˆé#`³ä5h™ÓŠöU·1]_ùóóùíùùóóóóóóóùóóóùóóóóóííë
Æ¶!

Æ¶!

Æ¶!
ghxyz”•–˜™šÓÔÕïðñóô


"
#
X
Y
s
t
u
w
x
¦
§
Á
Â
Ã
Å
Æ
ö
÷
-./IJKMNOfgh‚ƒ„†‡ýùýòýèòýòýùýòýÞòýòýòýÔòýòýòýÊòýòýòýÀòýòýòý¶òýòýùýòý¬òýòýùýòý¢òýòjŽUmHjUmHj”UmHjUmHjšUmHjUmHj UmHj#UmH
jUmH>*mHmH@‡ˆÇÈÉãäåçèé!"#>?@Z[\^_`‘’“®¯±²³ÂÃÄÞßàâã/01345FGHbcdfghwxy“ýùýòýèòýòýùýòýÞòýòýùýòýÔòýòýùýòýÊòýòýùýòýÀòýòýòý¶òýòýùýòý¬òýòýùýòýjùUmHj|UmHjÿUmHj‚UmHjUmHjˆUmHjUmH
jUmH>*mHmHB“”•—˜™±²³ÍÎÏÑÒüýhij„…†ˆ‰ŠÔÕÖðñòôõö345OPQSTU•–—±²³µ¶·ãäåÿõîëîëçëîëÝîëîëîëÓîëîëçëîëÉîëîëçëîë¿îëîëçëîëµîëîëçëîë«îëîëçëîë¡îjáUmHjdUmHjçUmHjjUmHjíUmHjpUmHjóUmH>*mHmH
jUmHjvUmH?+,-/0<=WXY[\]^qÆÇÚÛÜÝ-./0”œ]^op˜™®‰ŠýöýöýìöýöýöýâöýöýÝÖËÖ½®ËÖËÖ ‘ËÖ‰Ö|t|Ö|t|ÖËÖCJOJQJjCJOJQJU6CJOJQJjèÝ‡5
CJEHòÿOJQJUjèÝ‡5
OJQJUVmHjéÝ‡5
CJEHüÿOJQJUjéÝ‡5
OJQJUVmHjCJOJQJUCJOJQJ        jUjÛUmHj^UmH
jUmHmH,_`bopqþÿÂÃ78c#d#Ë(Ì())))):);)<)l)m)×*ýýúýýõòïïïïïïïïïïïííëýýéàà$$
ÆT$$$„$žŸ ae#&³µüÏ#î#Ë$Î$Ð$Ò$Ø$Ú$Ì())l)m)Á)Â)Ú)Û)æ)ç)ò)ó)**Ø*Ù*ì*í*î*ï*+ +!+"+3+4+5+6+;+<+=+>+Q+õèÝÖÎÖÎÖÎÖÎÖÆÖÎÖÎÖÎÖÎÖ¿ÖÎÖÆÖÆÖÆÖ´ÖÝÖªÝÖÖÝÖÝ”ÝÖÖÝÖCJOJQJmHjECJEHÒÿOJQJUj"Ñ6
UVmH   jrð6CJOJQJCJOJQJ6CJOJQJ5CJOJQJCJOJQJjCJOJQJUjXCJEHúÿOJQJUj>òÐ6
UVmH5×*Ø*<+=+ +¡+,,‡,ˆ,Ý,Þ,ä,å,H-I-×-Ø-K.L.Ó.Ô.E/F/0öñìñìñìñìñãÜãññÙÙñÖÙÙñÖÙ$$$
ÆÐ€ $„Ð
ÆÐ€$$$$$$
ÆTQ+R+S+T+ƒ+„+‰+Š+›+œ++ž+Ÿ+ +¡+¢+µ+¶+·+¸+÷+ü+ý+,,,,,,(,),*,+,k,p,q,‚,ƒ,„,…,ˆ,‰,œ,,ž,ïàÕÎÎÕÎÕÅÕÎÎÕÎµ¦ÕÎÕÎÕÅÕÎ¡—¡ÎÕÎÕÅÕÎÕÎ€qjdÛ‡5
CJEHôÿOJQJUjdÛ‡5
CJOJQJUVmH
jËEHäÿUjlÑ6
UVmH    jUjgÛ‡5
CJEHäÿOJQJUjgÛ‡5
CJOJQJUVmHCJOJQJmHCJOJQJjCJOJQJUjhÛ‡5
CJEHôÿOJQJUjhÛ‡5
CJOJQJUVmH,ž,Ÿ,À,Á,Æ,Ç,Ø,Ù,Ú,Û,Ü,Ý,å,æ,ù,ú,û,ü,+-,-1-2-C-D-E-F-G-H-™-š--®-¯-°-Õ-×-Ø-Ù-ì-í-î-ï-../.4.5.F.G.H.I.K.L.z.ôííôíôäôíßíôíÑÂôííôíôäôííôí¸©ôí¦íŸ¦•ŠŸ¦íôíôäôí¦íjbÛ‡5
CJEHàÿUjbÛ‡5
UVmH
jCJUCJjÙYŠ5
CJEHöÿOJQJUjÙYŠ5
UVmHjcÛ‡5
CJEHôÿOJQJUjcÛ‡5
OJQJUVmHOJQJCJOJQJmHCJOJQJjCJOJQJU4K.L.Ó.Ô.E/F/00Y0Z0P1„1…1Þ1ß1L2M233
44]4^4»5¼5½5Õ5Ö5ä6å6:7;79 9Q9R9¤9¥9õ;ö;@<A<ë<ì<I=J=›=œ=ê=ë=>>?>¯>Æ>Ç>§?¨?û?ü?»@¼@½@¾@¿@À@Á@Â@Ã@Ä@Å@Æ@Ç@È@É@Ê@Ë@Ì@ß@à@á@â@ã@ä@å@æ@<A=AáAâA!B"BˆB‰BãBäB¦C§CÞCßCàC1Dþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþdz.{.|.Ô.Õ.è.é.ê.ë.(/)/.///@/A/B/C/D/F/L/M/`/a/b/c/„/…/˜/™/š/›/00,0-0.0/0Y0Z0f0ôìåÞÛÑÆÞÛå»å»²»åå¥œå»å’…»å»wj»ååjì#CJEHàÿOJQJUjÆ‰;8
UVmH5CJj!"CJEHðÿOJQJUjhÑ6
UVmHjúôˆ5
EHòÿUjúôˆ5
UV        jUCJOJQJmHjCJOJQJUjˆôˆ5
CJEHèÿUjˆôˆ5
UVmHCJ
jCJUCJOJQJ6CJOJQJ    jdð6CJOJQJ'00Y0Z0P1„1…1Þ1ß1L2M233
44]4^4»5¼5½5Õ5Ö5ä6å6:7;79 9ýúýýýýõòõòïïïýúúïýýíëïïúýïý$$$$$f0g0—0˜0¨0©0ª0¯0°0±0111…1†1™1š1›1œ1Õ1Þ1ß1à1ó1ô1õ1ö1/24252F2G2H2I2K2M2S2T2g2h2i2j2l2m2€2öïçïçÝïçÝïçÝïØÎÇØïØ½¶Øï«ï«¢«ïï™”ˆ{™”™”jUùˆ5
EHöÿOJQJUjUùˆ5
OJQJUVOJQJjOJQJUCJOJQJmHjCJOJQJU
jÉ(EHôÿUjPŽ;8
UVmH
j‰&EHöÿUj>Ž;8
UVmH    jU5CJH*OJQJ5CJOJQJCJOJQJ    jWðCJOJQJ,€22‚2ƒ2…2†2™2š2›2œ2ž2Ÿ2²2³2´2µ2¶27383:3;3=3>3@3A3F3G3444 4!4"4”4•4ë4þ4e5j5½5Ö5666óæÝØÝØÎÃÝØÝØ¹®ÝØ§Ÿ§Ÿ§Ÿ§Ÿ§Ÿ§”§†w”§Ÿ§Ÿ§o§§Ÿ§5CJOJQJjVÛ‡5
CJEHôÿOJQJUjVÛ‡5
OJQJUVmHjCJOJQJU6CJOJQJCJOJQJjÙ,EHôÿOJQJUjÞŽ;8
UVmHj+EHöÿOJQJUjÊŽ;8
UVmHOJQJjOJQJUjhùˆ5
EHôÿOJQJUjhùˆ5
OJQJUV+6666å6æ6ù6ú6û6ü6A7B788#8$8%8&81828E8F8G8H8Š8‹8ž8Ÿ8 8¡8R9S9f9g9öïåïÚïÌ½ÚïµïÚï§˜ÚïÚïŠ{ÚïÚïqdÚïÚïVjLÛ‡5
OJQJUVmHj§.CJEHöÿOJQJUj@98
UVmHj]Š5
CJEHôÿOJQJUj]Š5
OJQJUVmHj]Š5
CJEHöÿOJQJUj]Š5
OJQJUVmH5CJOJQJjMÛ‡5
CJEHúÿOJQJUjMÛ‡5
OJQJUVmHjCJOJQJU     jfðCJOJQJCJOJQJ       jlðCJOJQJ! 9Q9R9¤9¥9õ;ö;@<A<ë<ì<I=J=›=œ=ê=ë=>>?>¯>Æ>Ç>§?¨?û?ü?»@¼@½@ýýú÷ôýúýôýúýýýúýýýýòôôýúúôýý$$$g9h9i9°9½9:‚:2;3;B;C;D;E;b;c;r;s;t;u;z;{;Ž;;;‘;Ë;Ö;ö;÷;
<<<
<G<ñæß×ßÍßæß¿°æßæß¢“æßæß‰|æß×ßæßn_æßjFÛ‡5
CJEHôÿOJQJUjFÛ‡5
OJQJUVmHjz0CJEHöÿOJQJUjÑA98
UVmHjJÛ‡5
CJEHôÿOJQJUjJÛ‡5
OJQJUVmHjKÛ‡5
CJEHôÿOJQJUjKÛ‡5
OJQJUVmH   jdðCJOJQJ>*CJOJQJCJOJQJjCJOJQJUjLÛ‡5
CJEHôÿOJQJU!G<H<[<\<]<^<m<n<<‚<ƒ<„<…<<<£<¤<¥<¦<ì<í<ü<ý<þ<ÿ<A=H=I=J=œ==°=±=²=³=öñçÜöÕöñÇºö²Õöñ¨öÕ˜Ž‡˜ÕÕtÕfWtj#O‰5
CJEHèÿOJQJUj#O‰5
OJQJUVmHjCJOJQJU:CJOJQJ
jS6EHöÿUjB98
UVmH    jUjQ4EHôÿOJQJUjA98
UVmH5CJOJQJjDÛ‡5
EHôÿOJQJUjDÛ‡5
OJQJUVmHCJOJQJju2EHôÿOJQJUjB98
UVmHOJQJjOJQJU"³=ñ=ò=>>>>?>¯>Æ>Ç>ó>ô>??  ?
??.?/?1?2?4?5?¦?¨?©?¼?½?¾?¿?ü?@@@@%@ùîùàÑîùÉÂù¹´¦™¹´ù‘ù‘ù‘ùŽ‡Ž}r‡Žùgù\ù        jlð6CJOJQJ   jfð6CJOJQJjôòˆ5
CJEH¨ÿUjôòˆ5
UVmH
jCJUCJ6CJOJQJjDÛ‡5
EHôÿOJQJUjDÛ‡5
OJQJUVmHOJQJjOJQJUCJOJQJ5CJOJQJj"O‰5
CJEHôÿOJQJUj"O‰5
OJQJUVmHjCJOJQJUCJOJQJ$%@&@i@j@@¡@¼@Ì@ß@ì@í@
AAAAAA%A&A9A:A=A>AQARASATAÞAßAâAãAöA÷AøAúA
BB÷ðæð÷ðâÚâ×ð÷ð÷ð÷ðÌðÁð¶ð¨™¶ðŒð¶ð‚u¶ðgj_Û‡5
OJQJUVmHjT8CJEHšÿOJQJUj%;8
UVmHj0JCJOJQJUjaÛ‡5
CJEHòÿOJQJUjaÛ‡5
OJQJUVmHjCJOJQJU     jlð6CJOJQJ   jfð6CJOJQJCJ5CJOJQJ5CJ     jWðCJOJQJCJOJQJ6CJOJQJ$½@¾@¿@À@Á@Â@Ã@Ä@Å@Æ@Ç@È@É@Ê@Ë@Ì@ß@à@á@â@ã@ä@å@æ@<A=AáAâA!Býýýýýýýýýýýýýýýúýýýýýýý÷÷÷÷ô$$$BBB"B#B6B7B8B:BMBNBOBPB‰BŠBBžBŸB¡B´BµB¶B·BêBëBþBÿBCCMCNCaCbCñæßæßÕÈæßº«æßæß¡”æß†wæßæßm`æßæßVj’;8
UVmHj(DCJEHôÿOJQJUjø‘;8
UVmHj[Û‡5
CJEHöÿOJQJUj[Û‡5
OJQJUVmHj@CJEHxÿOJQJUjb‘;8
UVmHj]Û‡5
CJEHöÿOJQJUj]Û‡5
OJQJUVmHj™<CJEH¨ÿOJQJUjÅ;8
UVmHCJOJQJjCJOJQJUj_Û‡5
CJEHöÿOJQJU !B"BˆB‰BãBäB¦C§CÞCßCàC1D2D„D…DZE[EºE»EÿEF6F7FÆFÇFÈFGGÙHýúýúýýýýýýúúúýýýýýúúú÷÷ýýõý÷$$bCcCdCÞCßCàCáCôCõCöC÷C2D3DFDGDHDID‹DŒDŸD D¡D¢D¤D¥D¸D¹DºD»D½D¾DÑDÒDÓDÔDÖDòçàÝàçàÓÆçàçà¼¯çà¦¡•ˆ¦¡¦¡|o¦¡¦¡eZ¦¡j^LEHöÿOJQJUjÊŽ;8
UVmHjhùˆ5
EHôÿOJQJUjhùˆ5
OJQJUVjUùˆ5
EHöÿOJQJUjUùˆ5
OJQJUVOJQJjOJQJUjJCJEHâÿOJQJUjQ’;8
UVmHjÎGCJEHâÿOJQJUj@’;8
UVmHCJCJOJQJjCJOJQJUjûECJEHôÿOJQJU#1D2D„D…DZE[EºE»EÿEF6F7FÆFÇFÈFGGÙHÚHÛHII5I6IK
KÕOÖO×OöO÷OPP
RRiRjR¶R·RÛRÜRSSSSTS³S´SìSíSšT›TíTîTV®VðVñV÷VøV@WAWJYKYwY¯Y°YåYæYZZúZûZF[G[N[O[Ž[[3\4\k]l]Ã]Ä]ë]ì]^^=^>^ï^ð^6_7_”_•_ã_ä_aaLaþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþdÖD×DêDëDìDíDîDtEuE‚EƒE»E¼EÏEÐEÑEÒEFFFFFF¥F¦FÆFÈFGAGBGæGèGÛHÝHIIIöñçÜöñÕËÕËÕÀÕ¶©ÀÕÀÕ›ŒÀÕÕyÕoÕgÕgÕÀÕ5CJOJQJ      j®ðCJOJQJ:CJOJQJ     jfð6CJOJQJjWÛ‡5
CJEHâÿOJQJUjWÛ‡5
OJQJUVmHjPCJEHâÿOJQJUjë’;8
UVmHjCJOJQJU     jÑðCJOJQJCJOJQJj2NEHôÿOJQJUjÞŽ;8
UVmHOJQJjOJQJU$ÙHÚHÛHII5I6IK
KÕOÖO×OöO÷OPP
RRiRjR¶R·RÛRÜRSSSSTSýýýýúý÷ý÷÷÷õ÷óï÷÷ýýúýýýýýúý„$$IIII<I=IPIQIRISI~II™IšIãIäI÷IøIùIúIJJ2J3J4J5J6JªJ¬JKKKK<Kñâ×Ð×ÐÂ³×Ð«Ð£Ð×Ð•†×Ð}xl_}xÐ£ÐWÐ£Ð:CJOJQJj5Û‡5
EHöÿOJQJUj5Û‡5
OJQJUVOJQJjOJQJUj6Û‡5
CJEHàÿOJQJUj6Û‡5
OJQJUVmH5CJOJQJ6CJOJQJj7Û‡5
CJEHöÿOJQJUj7Û‡5
OJQJUVmHCJOJQJjCJOJQJUj8Û‡5
CJEHæÿOJQJUj8Û‡5
OJQJUVmH!<K=KXKYKkKlK½L¾LÑLÒLÓLÔLIMKM{M|MÞMáMKNMNˆN‹NÒNÔNüNþN–O—O˜O›OœOÆOÇO×OöO÷OPPiPjP‹PŒPŸP P¡P¢P
RR(RöïçïçïÜïÎ¿Üï·ïöï¯ï·ï·ï·ï·ï¥çïšïçïï˜ïçïÜïŽÜï|ïOJQJj®RCJEHúÿOJQJUj¾“;8
UVmH>*       jfð6CJOJQJ   jWðCJOJQJ>*CJOJQJ5CJOJQJj4Û‡5
CJEHúÿOJQJUj4Û‡5
CJOJQJUVjCJOJQJU6CJOJQJCJOJQJ       j®ðCJOJQJ0(R)RMRNRaRbRcRdRjRkR~RR€RR½RÁRÂRÃRÄRÅRSS S!S"S#S´SµSÈSÉSÊSËSôíâíÔÅâíâí·¨âí • Š íâí|mâíâí_Pâj0à‡5
CJEHèÿOJQJUj0à‡5
OJQJUVmHj1à‡5
CJEHèÿOJQJUj1à‡5
OJQJUVmH   jfð6CJOJQJ   jlð6CJOJQJ6CJOJQJj2à‡5
CJEHàÿOJQJUj2à‡5
OJQJUVmHj3à‡5
CJEHöÿOJQJUj3à‡5
OJQJUVmHjCJOJQJUCJOJQJ       jyð6CJOJQJTS³S´SìSíSšT›TíTîTV®VðVñV÷VøV@WAWJYKYwY¯Y°YåYæYZZúZûZF[ýýúý÷ýúý÷ýúýýýúý÷óóñýýýúý÷÷ú„$$ËS›TœT¯T°T±T²T®V¯VÂVÃVÄVÅVøVùVW
WWWvWwW‡WˆW›WœWWžWXX.X/X0X1X²X³XÆXùîùàÑîùîùÃ´îùîù¦—îùùîù…xîùîùj[îùîùj,à‡5
CJEHöÿOJQJUj,à‡5
OJQJUVmHj‹TCJEHöÿOJQJUj&::8
UVmH6CJOJQJj-à‡5
CJEHòÿOJQJUj-à‡5
OJQJUVmHj.à‡5
CJEHòÿOJQJUj.à‡5
OJQJUVmHj/à‡5
CJEHôÿOJQJUj/à‡5
OJQJUVmHjCJOJQJUCJOJQJ#ÆXÇXÈXÉXKYwY¯YæYçYöY÷YøYùY*Z+Z>Z?Z@ZAZ÷ZúZûZüZ[[[[O[P[c[d[e[õèÝÖÎÌÖÝÖ¾¯ÝÖÝÖ¡’ÝÖŠÖÝÖ|mÝÖÝÖ_PjCá‡5
CJEHÖÿOJQJUjCá‡5
OJQJUVmHjEá‡5
CJEHàÿOJQJUjEá‡5
OJQJUVmH6CJOJQJjFá‡5
CJEHôÿOJQJUjFá‡5
OJQJUVmHjHá‡5
CJEHôÿOJQJUjHá‡5
OJQJUVmH>*5CJOJQJCJOJQJjCJOJQJUjƒVCJEHöÿOJQJUj@;:8
UVmHF[G[N[O[Ž[[3\4\k]l]Ã]Ä]ë]ì]^^=^>^ï^ð^6_7_”_•_ã_ä_aaLaýýýúý÷ý÷÷÷ýúýýýúý÷ýúýýýú÷÷ýú$$e[f[\\j\k\~\\€\\Ÿ\ \³\´\µ\¶\º\»\Î\Ï\Ð\Ñ\á\â\õ\ö\÷\ø\]]0]1]2]ôíåíôí×Èôíôíº«ôíôíŽôíôí€qôíôícTj>á‡5
CJEHôÿOJQJUj>á‡5
OJQJUVmHj?á‡5
CJEHöÿOJQJUj?á‡5
OJQJUVmHj@á‡5
CJEHôÿOJQJUj@á‡5
OJQJUVmHjAá‡5
CJEHôÿOJQJUjAá‡5
OJQJUVmHjBá‡5
CJEHöÿOJQJUjBá‡5
OJQJUVmH5CJOJQJCJOJQJjCJOJQJU 2]3]:];]N]O]P]Q]¢]£]¶]·]¸]¹]Ä]Å]Ô]Õ]Ö]×]ò]ó]^^^  ^^^(^)^*^+^@^ôíôíßÐôíôíÂ³ôíôí¥–ôíˆ|oíôíaRôíj9á‡5
CJEHòÿOJQJUj9á‡5
OJQJUVmHj:á‡5
EHöÿOJQJUj:á‡5
OJQJUVOJQJjOJQJUj;á‡5
CJEHìÿOJQJUj;á‡5
OJQJUVmHj<á‡5
CJEHôÿOJQJUj<á‡5
OJQJUVmHj=á‡5
CJEHôÿOJQJUj=á‡5
OJQJUVmHCJOJQJjCJOJQJU @^E^H^K^Â^Ã^Ö^×^Ø^Ù^ð^ñ^____•_–_©_ª_«_¬_æ_é_.`/`B`C`D`E`S`T`g`h`÷ð÷ðåð×Èåðåðº«åðåðŽåð÷ðåð€qåðåðcj4á‡5
OJQJUVmHj5á‡5
CJEHôÿOJQJUj5á‡5
OJQJUVmHj6á‡5
CJEHàÿOJQJUj6á‡5
OJQJUVmHj7á‡5
CJEHôÿOJQJUj7á‡5
OJQJUVmHj8á‡5
CJEHôÿOJQJUj8á‡5
OJQJUVmHjCJOJQJUCJOJQJ5CJOJQJ!h`i`j`Ó`Ô`ç`è`é`ê`a      aaaaaSaTaUahaiajaka–aŸa aÖa×aêaëaìaíabb£bñæßæßÑÂæßæß´¥æß — ‰|— ß ßæ n_æßæßj/á‡5
CJEHôÿOJQJUj/á‡5
OJQJUVmHj1á‡5
EHôÿOJQJUj1á‡5
OJQJUVmHjOJQJUOJQJj2á‡5
CJEHèÿOJQJUj2á‡5
OJQJUVmHj3á‡5
CJEHúÿOJQJUj3á‡5
OJQJUVmHCJOJQJjCJOJQJUj4á‡5
CJEHôÿOJQJU!LaMaSaTa a¡aÕaÖa/b0bêbëbd€dÐdÑd×dØd*e+eçeèeéef
fifjfkflfmfofµf¸f¼fÓf g!g"g€g©ghghhhihËhÌhCkDkEkakokpkl
lcldl…l†lØlÙlÑmÒm#n$nƒn„nØnÙnootouoŸo oêoëorrrryrzrÃrÄrÌsÍs½t¾tuurvsvÄvÅvx:x;x<xÌyÍyh~þþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþdLaMaSaTa a¡aÕaÖa/b0bêbëbd€dÐdÑd×dØd*e+eçeèeéef
fifjfkfýýýú÷ýýúýôôôýúýýýúýôðôîýôýý„$$$£b¤b¥b¦bøbùbc
ccccc£c¤c¥c¦cdd#d$d%d&d7d8d€dd”d•d–d—dØdñâ×Ð×ÐÂ³×Ð×Ð¥–×Ð×Ðˆy×ÐqÐ×l^O×Ðj*á‡5
CJEHèÿOJQJUj*á‡5
OJQJUVmHOJQJ6CJOJQJj+á‡5
CJEHôÿOJQJUj+á‡5
OJQJUVmHj,á‡5
CJEHôÿOJQJUj,á‡5
OJQJUVmHj-á‡5
CJEHôÿOJQJUj-á‡5
OJQJUVmHCJOJQJjCJOJQJUj.á‡5
CJEHôÿOJQJUj.á‡5
OJQJUVmHØdÙdìdídîdïdee£e¤e¥e¦e¨e³eµeçeèeéef4f7f9f;f@fBfmfnf€ff”f•f–f—ffžf±f²fôíßÐôíÇÂ¶©ÇÂíÂí¥ííííí’íôí„uôíôígj&á‡5
OJQJUVmHj'á‡5
CJEHôÿOJQJUj'á‡5
OJQJUVmHjOJQJUmH5CJOJQJ>*CJj(á‡5
EHðÿOJQJUj(á‡5
OJQJUVOJQJjOJQJUj)á‡5
CJEHðÿOJQJUj)á‡5
OJQJUVmHCJOJQJjCJOJQJU$kflfmfofµf¸f¼fÓf g!g"g€g©ghghhhihËhÌhCkDkEkakokpkläääääääääääääääâââßââÝÛ×ß„$& #$„„c„Õ$d%d&d'd/„´+DQ™²f³f´fµf·féfìfñfófgghgig|g}g~gg±g²gÅgÆgÇgÈgÚgÛgîgïgðgñgôgõgh      h
hhñæßÔßÌßÌßÌßæß¾¯æßæß¡’æßæß„uæßæßgXæj"á‡5
CJEHèÿOJQJUj"á‡5
OJQJUVmHj#á‡5
CJEHöÿOJQJUj#á‡5
OJQJUVmHj$á‡5
CJEHèÿOJQJUj$á‡5
OJQJUVmHj%á‡5
CJEHôÿOJQJUj%á‡5
OJQJUVmH5CJOJQJjOJQJUmHCJOJQJjCJOJQJUj&á‡5
CJEHàÿOJQJU"hhh(h)h*h+hOhPhchdhehfhghhhihnhˆhh¡h¥hºh¾hËhðhòhøhûhDiEiÌiÎiYj[j·j¸j¹j=kAkCkakokpkùîùàÑîùîÌ¾¯îùÌù§ § § § ù˜ù˜ùù˜ù˜ù…{ù˜ùy>*   j®ðCJOJQJ6CJOJQJ     jfð6CJOJQJ5CJOJQJCJOJQJ5CJOJQJj á‡5
CJEHèÿOJQJUj á‡5
OJQJUVmHOJQJj!á‡5
CJEHàÿOJQJUj!á‡5
OJQJUVmHjCJOJQJUCJOJQJ*pkqkêkëkþkÿkll
ll!l"l#l$ljlkl†l‡lšl›lœllßlàlólôlõlölûlülmmmmÒmÓmæmòëàëÖÉàëàë¿²àëªëàë “àëàë‰|àëàëreàëàëjÎ`CJEHôÿOJQJUjÃœ;8
UVmHjñ^CJEHôÿOJQJUj¢œ;8
UVmHj®\CJEHôÿOJQJUj“;8
UVmH5CJOJQJjBZCJEHàÿOJQJUjïÕD8
UVmHjrXCJEHòÿOJQJUjš;8
UVmHjCJOJQJUCJOJQJjCJOJQJUmH$l
lcldl…l†lØlÙlÑmÒm#n$nƒn„nØnÙnootouoŸo oêoëorrrryrýúý÷ýúý÷ýúýýýúýýýúýýýúý÷÷õý÷$$æmçmèmém*n+n>n?n@nAnhnin„n…n˜n™nšn›nßnànónônõnönoo1o2o3o4o{o|o o¡o´oµoõèÝÖÝÖÌ¿ÝÖ·ÖÝÖ ÝÖÝÖ–‰ÝÖÝÖrÝÖ·ÖÝÖhj«¢;8
UVmHj³jCJEHèÿOJQJUjÖD8
UVmHjãhCJEHôÿOJQJUjû ;8
UVmHjÓfCJEHôÿOJQJUj¯ ;8
UVmH6CJOJQJjeCJEHòÿOJQJUj2Ÿ;8
UVmHCJOJQJjCJOJQJUj¥bCJEHàÿOJQJUjÖD8
UVmH#µo¶o·oñoòopppp0p1p6p7p$q%q8q9q:q;q=q>qQqRqSqTq\q]qpqqqrqsqxqyqŒqqŽqqrròçàçàÖÉçàÁàÁàçà·ªçàçà “çàçà‰|çàçàreçàc>*jùvCJEHôÿOJQJUj…¦;8
UVmHjuCJEHöÿOJQJUjl¦;8
UVmHjÿrCJEHôÿOJQJUj0¦;8
UVmHjßpCJEHôÿOJQJUjð¥;8
UVmH6CJOJQJjoCJEHòÿOJQJUjV£;8
UVmHCJOJQJjCJOJQJUjÒlCJEHòÿOJQJU&yrzrÃrÄrÌsÍs½t¾tuurvsvÄvÅvx:x;x<xÌyÍyh~i~j~‡~ˆ~67ýúý÷÷÷ýúý÷ýúý÷ôòòíí÷ííêæíæ„$$„$$$rzr{rŽrrr‘rÊrËrÞrßràrárærçrúrûrürýr@sAsTsUsVsWs¾t¿tÒtÓtÔtÕtu    uuuuu<u=uPuùîùä×îùîùÍÀîùîù¶©îùîùŸ’îùîùˆ{îùîùqdîùîùj¸ƒCJEHòÿOJQJUj¯;8
UVmHjCJEHòÿOJQJUj%®;8
UVmHj(CJEHöÿOJQJUjE×D8
UVmHjL}CJEHôÿOJQJUj4×D8
UVmHjo{CJEHôÿOJQJUj(×D8
UVmHjÐxCJEHèÿOJQJUjüÖD8
UVmHjCJOJQJUCJOJQJ'PuQuRuSuvv2v3v4v5vsvtv‡vˆv‰vŠvËvÌvßvàvávâvçvèvûvüvývþvx<x¹z¼zÁzÃzðzòz_{a{Õ{Ö{é{õèÝÖÝÖÌ¿ÝÖÝÖµ¨ÝÖÝÖž‘ÝÖÝÖ‡zÝÖÖrÖrÖrÖrÖÝÖ5CJOJQJj‘CJEHôÿOJQJUjÜ°;8
UVmHjÂ‹CJEHôÿOJQJUj½°;8
UVmHj5‰CJEHÎÿOJQJUj°;8
UVmHj_‡CJEHòÿOJQJUj¯;8
UVmHCJOJQJjCJOJQJUjŽ…CJEHöÿOJQJUjE¯;8
UVmH(é{ê{ë{ì{||||||:|;|N|O|P|Q|˜|™|¬||®|¯|}Ÿ}÷}û}g~h~ˆ~—~˜~Ö~×~ñâ×Ð×ÐÂ³×Ð×Ð¥–×Ð×Ðˆy×ÐqÐqÐiÐ_ÐT jDð6CJOJQJ   j®ðCJOJQJ:CJOJQJ5CJOJQJjäÝ‡5
CJEHôÿOJQJUjäÝ‡5
OJQJUVmHjåÝ‡5
CJEHôÿOJQJUjåÝ‡5
OJQJUVmHjæÝ‡5
CJEHöÿOJQJUjæÝ‡5
OJQJUVmHCJOJQJjCJOJQJUjçÝ‡5
CJEHôÿOJQJUjçÝ‡5
OJQJUVmH h~i~j~‡~ˆ~67mn¹º€
€X€Y€Õ€Ö€ÁÂ‚‚ëƒìƒF„G„z„{„9…:…-†.†/†1†w†z†}††€†Â†J‡K‡}‡Ç‡È‡É‡û‡ü‡ˆˆ°Œäå8Ž9ŽQŽRŽ½¾ !5‘6‘f‘g‘c’d’ “!“;“<“†“‡“Ÿ“ “z”{”ª”«”[–\–r–s–‡˜ˆ˜°˜±˜á˜â˜5™6™†™‡™²š³šùš_›`›þþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþd×~Ø~78KLMNno‚ƒ„…º»ÎÏÐÑ
€€!€"€#€$€…€†€€±€¶€¸€Ñ€Ó€å€æ€ù€÷ðåð×Èåðåðº«åðåðŽåðåð€qåð÷ðiðiðiðåð5CJOJQJjù“\3
CJEHÚÿOJQJUjù“\3
OJQJUVmHjC“\3
CJEHèÿOJQJUjC“\3
OJQJUVmHjn’\3
CJEHèÿOJQJUjn’\3
OJQJUVmHjP‘\3
CJEHèÿOJQJUjP‘\3
OJQJUVmHjCJOJQJUCJOJQJ6CJOJQJ$7mn¹º€
€X€Y€Õ€Ö€ÁÂ‚‚ëƒìƒF„G„z„{„9…:…-†.†üúüúüúüúõõõúòîõõõõëúèúõú$$„$$„$ù€ú€û€ü€±²·¸ÂÃÖ×ØÙP‚Q‚Z‚[‚s‚t‚‡‚ˆ‚‰‚Š‚ù‚ú‚8ƒ9ƒG„H„[„\„]„^„b„ïàÕÎÆÎÆÎÆÎÕÎ¸©ÕÎžÎÆÎÕÎŽÕÎžÎyÎÕÎk\ÕÎjîSÈ3
CJEHâÿOJQJUjîSÈ3
OJQJUVmH5CJOJQJj_CJEHìÿOJQJUjúÅ?8
CJOJQJUVmH       jeð6CJOJQJj„Ÿ\3
CJEHäÿOJQJUj„Ÿ\3
OJQJUVmH6CJOJQJCJOJQJjCJOJQJUjÈœ\3
CJEHúÿOJQJUjÈœ\3
CJOJQJUVmH$b„c„v„w„x„y„„‚„Ä„Å„Ù„Ú„Û„
…………t…w…y…{…€…‚…/†0†B†C†V†W†X†Y†^†_†r†s†t†u†w†ôíßÐôíÈí¾í³Èí³íÈíÈíÈíÈí¨íŸšŒŸíôíqbôíjrŽÝ3
CJEHæÿOJQJUjrŽÝ3
OJQJUVmHjtŽÝ3
EHðÿOJQJUjtŽÝ3
OJQJUVmHOJQJjOJQJUjOJQJUmH jeð6CJOJQJ   jDðCJOJQJ5CJOJQJj^TÈ3
CJEHèÿOJQJUj^TÈ3
OJQJUVmHCJOJQJjCJOJQJU%.†/†1†w†z†}††€†Â†J‡K‡}‡Ç‡È‡É‡û‡ü‡ˆˆ°ŒäââââââââââÄââÂ»»¸¶³¬$$„Ð$$$„@&$& „ #$„„c„Õ$d%d&d'd/„´+DQ™& „ #$„„c„Õ$d%d&d'd/„´+DQ™w†x†y†˜†›† †¢†¿†Á†‡      ‡‡‡‡‡%‡&‡9‡:‡;‡<‡K‡L‡_‡`‡a‡c‡v‡w‡x‡y‡}‡~‡‘‡’‡øíæÞæÞæÞæÓæÅ¶ÓæÓæ¨™ÓæÓæ‚ÓæteÓæÓæWj>±]3
OJQJUVmHjA±]3
CJEHöÿOJQJUjA±]3
OJQJUVmHj_‘CJEHòÿOJQJUjÍ®®6
UVmHjB±]3
CJEHðÿOJQJUjB±]3
OJQJUVmHjC±]3
CJEHæÿOJQJUjC±]3
OJQJUVmHjCJOJQJU5CJOJQJCJOJQJjOJQJUmH
jUmH"’‡“‡”‡¯‡°‡Ã‡Ä‡Å‡Æ‡Ç‡È‡É‡Ï‡à‡ã‡å‡ç‡ì‡ï‡ü‡ˆW‰X‰k‰l‰m‰n‰}‰~‰‘‰’‰“‰”‰‰ž‰Â‰Ã‰È‰É‰IŠKŠNŠñæßæÚÌ½æßÚßµßµßµßµßßæß¥˜æßæßˆ{æßqßißißiß6CJOJQJ      jJðCJOJQJjT–CJEHüÿOJQJUju~Ê6
CJOJQJUVmHj…”CJEHüÿOJQJUjH~Ê6
CJOJQJUVmH5CJOJQJjµ]3
CJEHèÿOJQJUjµ]3
OJQJUVmHOJQJCJOJQJjCJOJQJUj>±]3
CJEHèÿOJQJU)NŠPŠVŠXŠØŠÙŠêŠëŠþŠÿŠ‹‹‹‹%‹&‹9‹:‹;‹<‹W‹X‹d‹e‹x‹y‹z‹{‹°Œ±ŒÌŒÍŒÎŒÏŒÔŒÀÁÃÄÉÊ9ŽQŽqŽrŽtŽ÷ð÷ð÷ðåðÕÆåð÷ðåð¼¯åð÷ðåð¥˜åðåðŽƒå{ð÷ð÷ð÷ðyð÷ð>*5CJOJQJjœCJOJQJUj
Ñ6
UVmHjšCJEHöÿOJQJUj†cÐ6
UVmHj2˜CJEHòÿOJQJUj‹cÐ6
UVmHj¬œŠ5
CJEHôÿOJQJUj¬œŠ5
CJOJQJUVmHjCJOJQJUCJOJQJ6CJOJQJ-äå8Ž9ŽQŽRŽ½¾ !5‘6‘f‘g‘c’d’ “!“;“<“†“‡“Ÿ“ “úúúøöóöðöööíöóöðóóöóöíöööíö$$$$@&tŽuŽwŽxŽ}Ž~ŽŽŽŽ¾¿ÒÓÔÕ      789:>?@cp6‘7‘J‘K‘L‘M‘m‘n‘‘ôíåíåíåíÚíÌ½ÚíÚí³¦Úí›‘‰í›‘íåíÚí{lÚíÚíjTl3
CJEHèÿOJQJUjTl3
OJQJUVmHCJH*OJQJ6CJH*OJQJ       jdð6CJOJQJjãÊCJEHôÿOJQJUj~ç?8
UVmHj×j3
CJEHðÿOJQJUj×j3
OJQJUVmHjCJOJQJU6CJOJQJCJOJQJ       jrð6CJOJQJ%‘‚‘ƒ‘„‘Á‘Â‘Õ‘Ö‘×‘Ø‘—’˜’ý’þ’!“"“5“6“7“8“B“C“V“W“X“Y“‡“ˆ“›“œ““ž“”ñâ×Ð×ÐÆ¹×Ð±Ð©Ð×Ð›Œ×Ð×Ð~o×Ð×ÐaR×Ðj÷¿a3
CJEHèÿOJQJUj÷¿a3
OJQJUVmHjÇÔ3
CJEHüÿOJQJUjÇÔ3
OJQJUVmHjù¿a3
CJEHôÿOJQJUjù¿a3
OJQJUVmH6CJOJQJ5CJOJQJjlÍCJEHúÿOJQJUjmeÐ6
UVmHCJOJQJjCJOJQJUjœTl3
CJEHðÿOJQJUjœTl3
OJQJUVmH ””””-”.”/”0”P”Q”d”e”f”g”{”|”””‘”’”µ”¶”É”Ê”Ë”Ì”ì”í”
••••`•a•‚•ƒ•–•—•÷ðåð×Èåðåðº«åðåðŽåðåð€qåð÷ð÷ð÷ð÷ðåðgj™eÐ6
UVmHj‰v3
CJEHöÿOJQJUj‰v3
OJQJUVmHjîÛj3
CJEHèÿOJQJUjîÛj3
OJQJUVmHjTŽÔ3
CJEHöÿOJQJUjTŽÔ3
OJQJUVmHjô¿a3
CJEHöÿOJQJUjô¿a3
OJQJUVmHjCJOJQJUCJOJQJ6CJOJQJ% “z”{”ª”«”[–\–r–s–‡˜ˆ˜°˜±˜á˜â˜5™6™†™‡™²š³šùš_›`›x›y›—›˜›üüù÷ü÷õ÷ü÷ù÷÷÷ù÷÷÷ü÷îî÷ë÷÷è@&$$
Æ8$$—•˜•™•Ç•È•Û•Ü•Ý•Þ•––0–1–2–3–[–\–r–t—u—ˆ—‰—Š—‹—%˜&˜9˜:˜;˜<˜M˜N˜ˆ˜‰˜œ˜òçàçàÒÃçàçà¹¬çà¢ àçà’ƒçàçàufçà\àçà  j®ðCJOJQJjð¿a3
CJEHôÿOJQJUjð¿a3
OJQJUVmHjÊWl3
CJEHøÿOJQJUjÊWl3
OJQJUVmH>*56CJOJQJjÑCJEHúÿOJQJUj·eÐ6
UVmHjõŽÔ3
CJEHüÿOJQJUjõŽÔ3
OJQJUVmHCJOJQJjCJOJQJUjJÏCJEHèÿOJQJU"œ˜˜ž˜Ÿ˜¸˜¹˜â˜ã˜ö˜÷˜ø˜ù˜º™»™Î™Ï™Ð™Ñ™Õ™Ö™é™ê™ë™ì™í™ú™û™ššñâ×ÐÅÐ×Ð·¨×ÐŸšŒŸÐŸšqdŸšÐ×ÐVjØÄ{5
OJQJUVmHjõj3
EHöÿOJQJUjõj3
OJQJUVmHj’õj3
EHöÿOJQJUj’õj3
OJQJUVmHOJQJjOJQJUj<Yl3
CJEHúÿOJQJUj<Yl3
OJQJUVmH   j¾ðCJH*OJQJCJOJQJjCJOJQJUj˜Ûj3
CJEHäÿOJQJUj˜Ûj3
OJQJUVmHššš&š+šZš[šnšošpšqšušvš‰šŠš‹šŒš`›a›t›u›v›w›˜››
œœ0œ1œDœEœFœGœXœYœlœñæß×ßæßÉºæßæß¬æßæß€æß~ßtßæßj]æßæßj{ÓCJEHÞÿOJQJUj®ê?8
UVmH   j®ðCJOJQJ>*jÓio3
CJEHæÿOJQJUjÓio3
OJQJUVmHj%Å{5
CJEHöÿOJQJUj%Å{5
OJQJUVmHjVÅ{5
CJEHöÿOJQJUjVÅ{5
OJQJUVmH6CJOJQJCJOJQJjCJOJQJUjØÄ{5
CJEHöÿOJQJU#`›x›y›—›˜››®›/œ0œQœRœÉœÊœâãžž;ž<ž{ž|žïŸðŸ  U V Š ‹ ¦ § × Ø ¡¡‡¡ˆ¡µ¡¶¡Ë¡Ì¡\¤]¤‚¤ƒ¤0¥1¥O¥P¥x¦{¦“¦”¦§‚§·§¸§¹§Ó§Ô§P©Q©l©m©}©~©}«~«Â«Ã«É«¬¬gh£¤¼½I°J°¦°§°ø°ù°ý²þ²*µ+µ=µ>µê¶ë¶7·8·Ë¹Ì¹ä¹å¹ÿº»þþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþd˜››®›/œ0œQœRœÉœÊœâãžž;ž<ž{ž|žïŸðŸ  U V Š ‹ ¦ § × ýûøøõûîîîûýûûûõûøûýûûûõûûûõ$
Æ´$$lœmœnœoœãž<ž=žPžQžRžSž½ž¾žÑžÒžÓžÔžŸŸïŸðŸ  U V W j k l m § ¨ » ¼ ½ ¾ Ý õæÛÔÒÔÛÔÄµÛÔÛÔ§˜ÛÔÔÒÔÛÔ†yÛÔÛÔobÛÔjOÚCJEHäÿOJQJUj~ÖD8
UVmHj1×CJEHèÿOJQJUjŽë?8
UVmH>*CJOJQJj•v3
CJEHöÿOJQJUj•v3
OJQJUVmHj…[l3
CJEHÜÿOJQJUj…[l3
OJQJUVmH>*CJOJQJjCJOJQJUjpo3
CJEHöÿOJQJUjpo3
UVmH%× Ø ¡¡‡¡ˆ¡µ¡¶¡Ë¡Ì¡\¤]¤‚¤ƒ¤0¥1¥O¥P¥x¦{¦“¦”¦§‚§·§¸§¹§Ó§ýýýúööòðýúúúúúúðýúýíýúýýýýë$„„$Ý Þ ñ ò ó ô ö ¡¡W¡X¡k¡l¡m¡n¡‡¡ˆ¡µ¡¶¡Ë¡]¤‚¤0¥1¥O¥P¥{¦|¦¦¦‘¦’¦€§§‚§·§Ó§j¨k¨o¨p¨É¨Ê¨Q©öñåØöñÑÉÑ¾Ñ°¡¾Ñ•“Ñ•Ñ“ÉÑ¾Ñ…v¾ÑñÑ•ÑnÑnÑnÑ6CJOJQJjêP‰5
CJEHàÿOJQJUjêP‰5
OJQJUVmH>*5CJOJQJ>*CJjAv3
CJEHúÿOJQJUjAv3
OJQJUVmHjCJOJQJU>*CJOJQJCJOJQJj¿î£3
EHúÿOJQJUj¿î£3
OJQJUVOJQJjOJQJU+Ó§Ô§P©Q©l©m©}©~©}«~«Â«Ã«É«¬¬gh£¤¼½I°J°¦°§°ø°ù°ý²þ²ýúýøýýýúúõýýõýúýýúòýúúúýõýúý$$$Q©l©m©}©“ª”ª[«\«o«p«q«r«z«{«~««’«“«”«•«É«Ê«Ý«Þ«ß«à«¬¬¬¬¬¬#¬$¬7¬8¬ýöîöîöãöÕÆãö¹öãö¯¢ãöãö”…ãöãöwhãöãöZjXÖ{5
OJQJUVmHjYÖ{5
CJEHöÿOJQJUjYÖ{5
OJQJUVmHjZÖ{5
CJEHÒÿOJQJUjZÖ{5
OJQJUVmHj˜ÝCJEHÞÿOJQJUj×î?8
UVmHj0JCJOJQJUj\Ö{5
CJEHôÿOJQJUj\Ö{5
OJQJUVmHjCJOJQJU6CJOJQJCJOJQJ>*#8¬9¬:¬W¬X¬k¬l¬m¬n¬á¬â¬ã¬ä¬å¬¤¥¸¹º»ÐÑäåæçèÎ®Ï®â®ñæßæßÑÂæß·¯ß§ß§ß§ßæß™Šæß|na|ßæßjUÖ{5
EHîÿOJQJUjUÖ{5
OJQJUVmHOJQJjOJQJUjVÖ{5
CJEHèÿOJQJUjVÖ{5
OJQJUVmHCJH*OJQJ6CJOJQJ   jDð6CJOJQJjWÖ{5
CJEHàÿOJQJUjWÖ{5
OJQJUVmHCJOJQJjCJOJQJUjXÖ{5
CJEHöÿOJQJU!â®ã®ä®å®§°¨°»°¼°½°¾°ÿ°±±±±±±?±@±M±N±a±b±c±d±e±h±i±j±}±~±±ñâ×Ð×ÐÆ¹×Ð°«Ÿ’°«Ð…Ð°«wj°«Ð«°«^QjNÖ{5
EHôÿOJQJUjNÖ{5
OJQJUVjQÖ{5
EHôÿOJQJUjQÖ{5
OJQJUVmHj0JCJOJQJUjRÖ{5
EHôÿOJQJUjRÖ{5
OJQJUVOJQJjOJQJUj×àCJEHÎÿOJQJUj%ð?8
UVmHCJOJQJjCJOJQJUjTÖ{5
CJEHöÿOJQJUjTÖ{5
OJQJUVmH±€±±½±¾±Ñ±Ò±Ó±Ô±      ²
²²²² ²°³³³½³¾³5´‘´*µ+µ=µ>µžµŸµ²µ³µ´µµµÉµÎµd¶öñêßêÑÂßêßê´¥ßêêê•ê•ƒêßêufßê^ê>*CJOJQJjJÖ{5
CJEHôÿOJQJUjJÖ{5
OJQJUVmH6>*CJOJQJ5CJOJQJ6CJOJQJ5CJOJQJjLÖ{5
CJEHôÿOJQJUjLÖ{5
OJQJUVmHjMÖ{5
CJEHôÿOJQJUjMÖ{5
OJQJUVmHjCJOJQJUCJOJQJOJQJjOJQJU!þ²*µ+µ=µ>µê¶ë¶7·8·Ë¹Ì¹ä¹å¹ÿº»¼¼½¼ú¼û¼r¾s¾cÂdÂœÂÂ‰ÃŠÃÓÃüúúúüú÷üüúôúüüüú÷úüüüðîúüúú„$$$d¶e¶f¶o¶p¶ƒ¶„¶…¶†¶ë¶ì¶ÿ¶···>·?·R·S·T·U·\·]·p·q·r·s·u·w·x·ƒ·„·Ë·Ì·öìåÚåÐÃÚåÚåµ¦ÚåÚå˜‰Úå€{ob€{å{åUåÚj0JCJOJQJUjFÖ{5
EHôÿOJQJUjFÖ{5
OJQJUVOJQJjOJQJUjGÖ{5
CJEHôÿOJQJUjGÖ{5
OJQJUVmHjHÖ{5
CJEHÎÿOJQJUjHÖ{5
OJQJUVmHjEãCJEHèÿOJQJUjÛð?8
UVmHjCJOJQJUCJOJQJ6CJH*OJQJ   jÑðCJOJQJ!Ì·ß·à·á·â·¸¸¸¸¸¸#¸$¸7¸8¸9¸:¸A¸B¸C¸Ã¸Ä¸×¸Ø¸Ù¸Ú¸=¹>¹Q¹R¹ùëÜÑùÑùÃ´ÑùÑù¦—Ñù…ùÑùwhÑùÑùZj@Ö{5
OJQJUVmHjAÖ{5
CJEHòÿOJQJUjAÖ{5
OJQJUVmH6CJOJQJ   j´ðCJOJQJjBÖ{5
CJEHôÿOJQJUjBÖ{5
OJQJUVmHjCÖ{5
CJEHôÿOJQJUjCÖ{5
OJQJUVmHjCJOJQJUjEÖ{5
CJEHúÿOJQJUjEÖ{5
OJQJUVmHCJOJQJR¹S¹T¹Ì¹Í¹à¹á¹â¹ã¹ë¹ì¹ºº7º8ºfºgºzº{º|º}ºº€º“º”º•º–º»»»»»»Ð»ø»ñæßæßÑÂæßºßºßºß±¬ž‘±ßæßƒtæßæßfWæßºj<Ö{5
CJEHôÿOJQJUj<Ö{5
OJQJUVmHj=Ö{5
CJEHôÿOJQJUj=Ö{5
OJQJUVmHj>Ö{5
EHðÿOJQJUj>Ö{5
OJQJUVmHOJQJjOJQJU6CJOJQJj?Ö{5
CJEHôÿOJQJUj?Ö{5
OJQJUVmHCJOJQJjCJOJQJUj@Ö{5
CJEHôÿOJQJU"ø»N¼j¼½¼¾¼Ñ¼Ò¼Ó¼Ô¼½½½ ½!½"½I½J½]½^½_½`½c½f½ˆ½‰½œ½½ž½Ÿ½¢½£½¨½©½¿½À½Ó½Ô½ùñùæùØÉæùæù»¬æùæùžæù‡ùæùyjæù‡ù‡ùæù\j7Ö{5
OJQJUVmHj8Ö{5
CJEHôÿOJQJUj8Ö{5
OJQJUVmH5CJOJQJj9Ö{5
CJEHøÿOJQJUj9Ö{5
OJQJUVmHj:Ö{5
CJEHôÿOJQJUj:Ö{5
OJQJUVmHj;Ö{5
CJEHrÿOJQJUj;Ö{5
OJQJUVmHjCJOJQJU6CJOJQJCJOJQJ$»¼¼½¼ú¼û¼r¾s¾cÂdÂœÂÂ‰ÃŠÃÓÃÔÃgÄhÄ˜Ä™ÄYÇZÇ€ÇÇ(È)ÈAÈBÈÍÈÎÈÉÉ%É&É>É?ÉdÉeÉ}É~ÉçÉèÉÊÊnËoË«Ë¬ËÞËßËÊÌËÌdÎeÎuÎvÎªÎ«ÎÃÎÄÎ+Ð,ÐDÐEÐ‡ÑˆÑòÑóÑÒÒMÒ–Ò—Ò·Ò¸Ò
ÓÓ&Ó'ÓeÓfÓ¥Ó¦Ó0Ô1ÔCÔDÔ÷ÔøÔ;Õ<Õ¢Õ£Õ»Õ¼ÕÖÖ1Ö2Ö>×?×W×þþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþdÔ½Õ½Ö½ä½å½ø½ù½ú½û½ý½+¾,¾?¾@¾A¾B¾‹¾Œ¾Ÿ¾ ¾¡¾¢¾X¿Y¿l¿m¿n¿o¿p¿q¿r¿…¿ñæßÖÑÅ¸ÖÑßæßª›æßæß~æßæßpaæßWæß  j»ðCJOJQJj1Ö{5
CJEHôÿOJQJUj1Ö{5
OJQJUVmHj2Ö{5
CJEHôÿOJQJUj2Ö{5
OJQJUVmHj4Ö{5
CJEHöÿOJQJUj4Ö{5
OJQJUVmHj6Ö{5
EHöÿOJQJUj6Ö{5
OJQJUVOJQJjOJQJUCJOJQJjCJOJQJUj7Ö{5
CJEHöÿOJQJU…¿†¿‡¿ˆ¿¿Ž¿¡¿¢¿£¿¤¿À¿Á¿ä¿å¿ÀÀÀÀ#À$À%À&ÀIÀJÀrÀsÀ”À•ÀÏÀÐÀãÀäÀåÀæÀôÀøÀÁ      ÁÐÁÑÁäÁñâ×Ð×ÐÂ³×Ð«Ð«Ð«Ð×ÐŽ×Ð†Ð«Ð†Ð×Ðxi×Ð†Ð«Ð×Ðj–U~5
CJEHôÿOJQJUj–U~5
OJQJUVmH6CJOJQJj-Ö{5
CJEHæÿOJQJUj-Ö{5
OJQJUVmH5CJOJQJj‰U~5
CJEHôÿOJQJUj‰U~5
OJQJUVmHCJOJQJjCJOJQJUj/Ö{5
CJEHøÿOJQJUj/Ö{5
OJQJUVmH(äÁåÁæÁçÁÂÂ+Â,Â-Â.ÂcÂdÂœÂ¡Ã¢Ã©ÃªÃ¯Ã°ÃÄÄ%Ä&Ä'Ä(ÄlÄmÄÇÄÈÄ,Å-Å€ÅÅÒÅÓÅÔÅÆÆÆÆúÆûÆÇÇ6Ç7Ç9Ç:Çñâ×Ð×ÐÂ³×Ð¯Ð¥Ð¥Ð¥Ð×Ð—ˆ×Ð¥Ð¥Ð¥Ð¥Ð€xÐ€Ð¥Ð¥Ð¥Ð¥Ð¥CJH*OJQJ6CJOJQJj)Ö{5
CJEHöÿOJQJUj)Ö{5
OJQJUVmH5CJOJQJ>*>*CJj§U~5
CJEHôÿOJQJUj§U~5
OJQJUVmHCJOJQJjCJOJQJUj U~5
CJEHôÿOJQJUj U~5
OJQJUVmH/ÓÃÔÃgÄhÄ˜Ä™ÄYÇZÇ€ÇÇ(È)ÈAÈBÈÍÈÎÈÉÉ%É&É>É?ÉdÉeÉ}É~ÉçÉèÉÊýúýýý÷ýýý÷ýôýýýýýýýôýýýôýýýô$$$:Ç¿ÇÀÇåÇæÇñÇòÇÈÈÈÈ)È*È=È>È?È@ÈHÈIÈ\È]È^È_ÈvÈxÈyÈzÈ{ÈÉÉÉÉÉÉ&É'É:ÉùñùñùæùØÉæùæù»¬æùæùžæùñù…ñùæùwhæùæùj%Ö{5
CJEHàÿOJQJUj%Ö{5
OJQJUVmH   j®ðCJOJQJj&Ö{5
CJEHúÿOJQJUj&Ö{5
OJQJUVmHj'Ö{5
CJEHôÿOJQJUj'Ö{5
OJQJUVmHj(Ö{5
CJEHüÿOJQJUj(Ö{5
OJQJUVmHjCJOJQJU5CJOJQJCJOJQJ$:É;É<É=ÉMÉ]ÉeÉfÉyÉzÉ{É|É…É”É›ÉœÉ£É¤ÉèÉéÉüÉýÉþÉÿÉªÊ«Ê¾Ê¿ÊÀÊÁÊôÊõÊoËñâ×ÐÈÐ×Ðº«×ÐÈÐ£Ð£Ð×Ð•†×Ð×Ðxi×Ð\Ðj0JCJOJQJUj!Ö{5
CJEHöÿOJQJUj!Ö{5
OJQJUVmHj"Ö{5
CJEHâÿOJQJUj"Ö{5
OJQJUVmH5CJOJQJj#Ö{5
CJEHöÿOJQJUj#Ö{5
OJQJUVmH6CJOJQJCJOJQJjCJOJQJUj$Ö{5
CJEHúÿOJQJUj$Ö{5
OJQJUVmH ÊÊnËoË«Ë¬ËÞËßËÊÌËÌdÎeÎuÎvÎªÎ«ÎÃÎÄÎ+Ð,ÐDÐEÐ‡ÑˆÑòÑóÑÒýúý÷ýýýúúúýýýýýôýúýôýïëïïæ$„„$„$$$oËpËƒË„Ë…Ë†Ë£Ë±Ë¸Ë;Ì<ÌAÌBÌíÌîÌ¶Í·Í¹ÍeÎuÎ«Î¬Î¿ÎÀÎÁÎÂÎSÏTÏVÏpÏqÏ„Ï…Ï†Ï‡ÏÅÏÆÏÙÏöñãÖöñÏÇÏÇÏÇÏÇÏÇ¿Ï·Ï¬Ïž¬ÏÇ…Ï¬Ïwh¬Ï¬ÏjÖ{5
CJEHúÿOJQJUjÖ{5
OJQJUVmH5CJH*OJQJjÖ{5
CJEHöÿOJQJUjÖ{5
OJQJUVmHjCJOJQJU6CJOJQJCJH*OJQJ5CJOJQJCJOJQJj Ö{5
EHbÿOJQJUj Ö{5
OJQJUVmHOJQJjOJQJU%ÙÏÚÏÛÏÜÏ,Ð-Ð@ÐAÐBÐCÐxÐyÐŒÐÐŽÐÐ,Ñ-ÑóÑôÑÒÒ      Ò
ÒÒÒ&Ò'Ò(Ò)ÒyÒñâ×Ð×ÐÂ³×Ð×Ð¥–×ÐŽÐ×Ð€q×Ð×ÐcT×ÐjÖ{5
CJEHîÿOJQJUjÖ{5
OJQJUVmHjÖ{5
CJEHÜÿOJQJUjÖ{5
OJQJUVmH5CJOJQJjÖ{5
CJEHöÿOJQJUjÖ{5
OJQJUVmHjÖ{5
CJEHèÿOJQJUjÖ{5
OJQJUVmHCJOJQJjCJOJQJUjÖ{5
CJEHúÿOJQJUjÖ{5
OJQJUVmHÒÒMÒ–Ò—Ò·Ò¸Ò
ÓÓ&Ó'ÓeÓfÓ¥Ó¦Ó0Ô1ÔCÔDÔ÷ÔøÔ;Õ<Õ¢Õ£Õ»Õ¼ÕÖÖûûûûøöööøöööóöðöððððóöööøööö$$$„yÒzÒÒŽÒÒÒ—Ò˜Ò«Ò¬ÒÒ®ÒëÒìÒÿÒÓÓÓÓÓÓ"Ó#Ó$Ó%ÓfÓgÓzÓ{Ó|Ó~Ó‘ÓöñãÖöÏÄÏ¶§ÄÏöñ›ŽöñÏÄÏ€qÄÏÄÏcTÄÏjÖ{5
CJEHöÿOJQJUjÖ{5
OJQJUVmHjÖ{5
CJEHèÿOJQJUjÖ{5
OJQJUVmHjÖ{5
EHðÿOJQJUjÖ{5
OJQJUVjÖ{5
CJEHÚÿOJQJUjÖ{5
OJQJUVmHjCJOJQJUCJOJQJjÖ{5
EHöÿOJQJUjÖ{5
OJQJUVmHOJQJjOJQJU‘Ó’Ó“Ó”Ó1ÔCÔæÔçÔ
ÕÕÕÕ Õ!ÕhÕiÕnÕoÕ˜Õ™Õ£Õ¤Õ·Õ¸Õ¹ÕºÕÆÕÇÕÚÕÛÕÜÕÝÕçÕñâ×ÐÈÐÀÐ×Ð²£×Ð˜ÐÐÀÐ×Ðp×Ð×ÐbS×ÐjÖ{5
CJEHüÿOJQJUjÖ{5
OJQJUVmHjÖ{5
CJEHüÿOJQJUjÖ{5
OJQJUVmH   jbð6CJOJQJ   jað6CJOJQJjÖ{5
CJEHtÿOJQJUjÖ{5
OJQJUVmH5CJOJQJ6CJOJQJCJOJQJjCJOJQJUjÖ{5
CJEHÚÿOJQJUjÖ{5
OJQJUVmH çÕèÕÖÖ-Ö.Ö/Ö0Ö[Ö\Ö^ÖÖÖ’ÖÖÖ×Ö/×0×?×@×S×T×U×V×a×e×m×n××‘×Ç×È×××Ø×Ù×Ú×Þ×ß×î×ï×ð×ñ×÷ðåð×Èåð÷Àð÷Àð÷ð÷ðåð²£åð÷ð÷ð÷ðåð•†åðåðxiåjÖ{5
CJEH¾ÿOJQJUjÖ{5
OJQJUVmHjÖ{5
CJEH¾ÿOJQJUjÖ{5
OJQJUVmHj
Ö{5
CJEHüÿOJQJUj
Ö{5
OJQJUVmHCJH*OJQJjÖ{5
CJEHüÿOJQJUjÖ{5
OJQJUVmHjCJOJQJUCJOJQJ5CJOJQJ)Ö1Ö2Ö>×?×W×X×Â×Ã×
ØØeØfØzØ{ØˆØ‰ØïØðØÙ‚ÙvÚwÚëÛìÛíÛÜÜüú÷úüúúú÷úúúüúúúúúôú÷÷÷úúòî„$$$W×X×Â×Ã×
ØØeØfØzØ{ØˆØ‰ØïØðØÙ‚ÙvÚwÚëÛìÛíÛÜÜÜ"Ü#Ü9Þ:Þ;ÞVÞWÞàïàñàááá&á'á8á9á¤á¥á¦á«á¸á»á     â`â°â²âãLãNã^ã©ãíãä9ääÊäàäöäå"åoå½å
æ^æ®æÿæç^ç`ç±ç³çècèfèwè{èÉèé`é¨éåé-êjê°ê´ê
ëSë™ëÞëì]ì©ìêì/ílí®íþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþdñ×ö×÷×ØØØ Ø&Ø'Ø:Ø;Ø<Ø=ØfØgØvØwØxØyØ Ø¡Ø¶ØºØ%Ù&Ù9Ù:Ù;Ù<ÙŒÙÙ›ÙœÙÞÙßÙäÙåÙ,Ú-Ú8Ú9ÚùîùàÑîùîùÃ´îùîù¦—îùùùîùrîùùùùùùj6CJOJQJjÖ{5
CJEHæÿOJQJUjÖ{5
OJQJUVmH5CJOJQJjÖ{5
CJEHôÿOJQJUjÖ{5
OJQJUVmHj Ö{5
CJEHôÿOJQJUj       Ö{5
OJQJUVmHj
Ö{5
CJEH¾ÿOJQJUj
Ö{5
OJQJUVmHjCJOJQJUCJOJQJ(9Ú:ÚGÚHÚIÚJÚjÚkÚQÛRÛìÛÜÜ"Ü'Þ-Þ;ÞWÞÎÞÏÞåÞæÞíÞîÞüÞýÞßßßß8ß9ß<ß=ß@ßAßàààðàñàáá&á'á8á9á¤áááâDâ_âŽâ¯âÞâã8ãKãã¨ãËãìãaä~ä¤äÉäTåöïçößï×ï×ïï×ï×ïïçïçïçïçïçïçïçïçïçïÈÀ¹ï·°·ï°¨°¨°¨°¨°¨°¨°¨°¨°¨°6CJOJQJCJOJQJ>*CJOJQJ5CJOJQJj5CJOJQJUmH5CJOJQJCJH*OJQJ6CJOJQJCJOJQJ6CJH*OJQJBÜÜ"Ü#Ü9Þ:Þ;ÞVÞWÞàïàñàááá&á'á8á9á¤á¥á¦á«á¸á»á    âûûûöóóñïèãïàÞÞñÞÜÞÞÞÞÞÞÞ×$„Ð$$@&$„@&$$„„     â`â°â²âãLãNã^ã©ãíãä9ääÊäàäöäå"åoå½å
æ^æ®æÿæç^ç`ç±ç³çúúöúöööúöööúúööööúööööööööúö„Ð$„ÐTånå¤å½åååæ:æ^æ†ææÛæþæJç]ç‘ç°çèèJèbèfèoè èÈèþèéEé_éé§éÙéäéê,ê^êiê—ê¯êõêë9ëRëƒë˜ëÃëÝëììPì\ì‘ì¨ìÕìéìí.íSíkí¡íí÷íîNîgî“îžîâî÷î+ï6ïqïŠïÆïÜïáïîïïï#ð8ð;ðuðvðÊðÚð§ñªñ«ñáñ÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷çð÷ðåÝÝð5CJOJQJ>*CJOJQJmHCJOJQJ6CJOJQJW³çècèfèwè{èÉèé`é¨éåé-êjê°ê´ê
ëSë™ëÞëì]ì©ìêì/ílí®í²íËíÏíûöûôôôññññôôôôôôôôñôôôññôôôô$$„Ð„Ð®í²íËíÏíîîhîŸî£îøî7ï;ï‹ïïÝïáï9ð:ð;ðuðvðÈðÉðÊðØðÙðÚð§ñ¨ñ©ñªñ«ñßñàñáñ`òaòbòòòžòŸò òÏòÐòòõóõÕöÖö¨ø©øÀøÁøÌøù€ù…ù5ü6üAüÎýùþúþÿÿ34tu˜™²³PQ"ÍÎÛýþ
        ,áâð1°±Åäå¥¦»þþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþdÏíîîhîŸî£îøî7ï;ï‹ïïÝïáï9ð:ð;ðuðvðÈðÉðÊðØðÙðÚð§ñ¨ñ©ñªñ«ñýýýýýýýýúýýýúýýøýýýýöòòòòððý„$«ñßñàñáñ`òaòbòòòžòŸò òÏòÐòòõóõÕöÖö¨ø©øÀøÁøÌøù€ù…ù5ü6üüùùùùùöùùùùöùùùùùùùóùìùùìùù$
&F$$$$áñò$ò`òbòòòžò òÏòÐòòõóõFöGöIöKöMöRöyö{ö—ö™öœöžöÃöÅöžø£ø¤ø¥ø¨ø©øÀøéøëøíøïøñøóø0ù1ù3ù4ù6ù7ùeùgùiùkùmùoùœù¥ùú
úCúEúnúwúÇúËúÐúÖúýúûqûwûüüüü+ü0ü1ü2üýýúþùñùêâÚêêùêùñùñùñùÒùÒùÒùÒùñÈñùêÆùñùñùñùñùñùñùñùñùñùñùñùñùñùñùñùñùñùñùñùñÈñùñù>*    j*ðCJOJQJCJH*OJQJ5CJOJQJ5CJOJQJCJOJQJ6CJOJQJCJOJQJN6üAüÎýùþúþÿÿ34tu˜™²³PQ"ÍÎÛýþ
        øñîîëîîîëîîîëîîîîîøîîøîîøîî$$$„@&$
&Fúþÿÿ±ÿ´ÿ¹ÿºÿÁÿÆÿJY ¦¬®¯°´¹ÁÃÜìñú(4tuŠ˜çé%3 ~†.0_o—™²³#=@DFfvÄÅÇÈÍÎyŠ2=SVd       l     ¨     ¬     Æ     Ö     2
ýöïçïßïçïçïçïßïßïçïßïçïçïçïý×ïçïÏïçïçïçïÏïÏïçïÇý×ïçïçïÏïÏïçïçïçïçïçïçïÇïçïçïçï>*CJOJQJ5CJOJQJ>*CJOJQJCJH*OJQJ6CJOJQJCJOJQJCJOJQJ>*N2
6
ß
ã
è
ì
VfÙ¡¦¶ÌÚ

’
Ÿ
î
ó
ù
û
)-3579:sx…Ÿ¤ƒ”ðöúÿ"#%'\chn”•—™®³´µ¶·%3†‹‘’”–Øßˆ—,8:HMXå÷ð÷ð÷ð÷ðèð÷ð÷ðèð÷ð÷ðàð÷ðàðàðèð÷ð÷ð÷ð÷ð÷ð÷ðàðàð÷ð÷ðàðàð÷Ö÷ðàð÷ð÷ðàðàð÷ð÷ð÷ð÷ð÷ðÔÍðCJOJQJ>* j*ðCJOJQJCJH*OJQJ5CJOJQJCJOJQJ6CJOJQJQ,áâð1°±Åäå¥¦»`arrsŒ78jk
øõõøõõõøõõòõõõøõõøõõøõõòõõõø$$$
&F'ÐÚ~†äì=E‡‘ý
 %¢¯´¶¿ÅÊÞß^egnp€‚‰‹’²¾@J·Å"$+-=?EGM´À8jk»ÇÉÕ°³¸½ŽþC» Œ Ž › í ø Ç!Ò!÷!ü!þ!"÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ð÷ðîçð÷ð÷ð÷ð÷ð÷ð÷ð÷ðßð÷ð÷ð÷ð÷ð÷ð÷5CJOJQJCJOJQJ>*CJOJQJ6CJOJQJX»`arrsŒ78jk
   r$s$$(&)&?&€''‘'’'Ÿ'T)U)f)L*M*T*ö+÷+ø+(,),;,<,ô-õ-..A.B.^.ƒ.Ý.Þ.ñ.ò.//@/A/=0>0W0X0(3)3Q3~3µ3Ø3ï3
4/4U4€4º4ò4,5:5z5ˆ5Æ5à56=6w6Ò673747B:C:D:m:n:½:     ;
;ñ=ò=#?$?o?p?þþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþd   r$s$$(&)&?&€''‘'’'Ÿ'T)U)f)L*M*T*ö+÷+ø+(,),;,üüõüüõüüîüüëüõüüõüüõüüüéçå$$
&F!$
&F$""
"""$"%"Š"Œ"Ž""Â"Ê"Ì"Ô"Ú"á"ã"ê"####‘# #¢#±#$
$$$'$)$+$-$]$e$g$o$Ø$ã$å$ð$T&h&'''‘'’'((( (%(*(„(((–(›(Ÿ(Ç*Ñ*++q+z+÷+ø+(,),;,<,ô-õ-..=0>0W0M2O2±3³3Ô3ùñùñùñùéùéùñùñùñùñùéùéùñùñùñùñùéùéùñùñùñùñùñùñùçàùñùñùñùñùñùñùñùñùñùààçàùàçØùàçùéùéù>*CJOJQJCJOJQJ>*CJH*OJQJ6CJOJQJCJOJQJU;,<,ô-õ-..A.B.^.ƒ.Ý.Þ.ñ.ò.//@/A/=0>0W0X0(3)3Q3~3µ3ýöóðóóóééâóóóâââóóóðóóóóóó$
&F$
&F$$$
Æx@Ô3Õ3²4³4¶4¸4î4ð4Ü5Þ5¨7¯7X8b89$9D:m:n:½:;
;%<&<÷<ø<$?n?o?p?9@:@A@B@žA A}C~C»C¼C½C$E%E-E.E;E<EcGdG¤G¥G¦GH H'H(HxHzHxI¥I¦IØIÚIâIãIýIþIÿIJ*J+J÷ð÷ð÷ð÷ð÷ðèðèðèðàðÞðÔðÉðÞÂðÔðÔð÷ðÂÞÂðÔðÔðèðÂÞÂð÷ð÷ð÷ðÞðÂÀ¹À¹µ¹±  j-ð5mHj5U5CJOJQJ jbð6CJOJQJ   j´ðCJOJQJ>*5CJOJQJ6CJOJQJCJOJQJCJH*OJQJFµ3Ø3ï3
4/4U4€4º4ò4,5:5z5ˆ5Æ5à56=6w6Ò673747B:C:D:m:n:½:üüüüüüüüüõüõüõüüüîüõüüüìêìü$„p„÷$„ „Ð$½: ;
;ñ=ò=#?$?o?p?CC}C~C¼C½CcGdG¥G¦GxI¥I¦IØIÙIÚI‡JˆJ‰J‘Jüùùùùùüùùùùùüùùùüùùüùùùùööññ$$$$$p?CC}C~C¼C½CcGdG¥G¦GxI¥I¦IØIÙIÚI‡JˆJ‰J‘JœJ¤J±J²JµJ¸J½JÁJÅJÇJËJÏJÒJÖJÙJÜJßJâJåJæJðJüJKKK&K'K/K2K7K:K<K=KBKIKVKWKYKZK\K]K_KaKcKgKhKuKK„K‰KKK”K—K›KœK¥K¦K±KÁKÍKáKíKLLLL#L$L4L=LILVLdLmLuLwLyL{L„Lþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþd+J‡J²J¼JæJðJ'K)K:K;K=KOKWKXKZK[K]K^KhKoK$L7L9L:L=LBLILOLRLTLVL[L`LbL…L†LŠL‹LŽL‘L¬LL°L³LÆLÇLÈLÉLËLÚLúLM(M:MWMcMdMeMfMgMhMqMzM—M¨MÃMÈMÑMßMýMþMNNN
NNNNNNNN N!N"NùñùñùñùçùñùçùçùçùñùñùßùñùñùßùñùßùßùÕùßùÕùßùçùçùñùñùñùñçùçùçùñùñùñùñùçùñùßùÕùßùßùßùç      j´ðCJOJQJCJH*OJQJ     j-ðCJOJQJ6CJOJQJCJOJQJT‘JœJ¤J±J²JµJ¸J½JÁJÅJÇJËJÏJÒJÖJÙJÜJßJâJåJúúú©ÐúúúúúúúúúúúúúúúP$$–l”ÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$åJæJðJüJKKK&K'K/K2K®©©©©©©ZX©©N$$–lÖÖr”ÿØ   xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$P$$–l”nÖÖr”ÿØ     xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ
2K7K:K<K=KBKIKVKWKYKZK\K]K_KaKcKgKúúú«¬úúúúúúúúúúúúN$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$gKhKuKK„K‰KKK”K—K›K®Ð©©©©©©©©©$$P$$–l”:ÖÖr”ÿØ       xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ
›KœK¥K¦K±KÁKÍKáKíKõKLLLL#L° «««««««««««««$$N$$–lÖÖr”ÿØ       xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ#L$L4L=LILVLdLmLuLwLyL{L„L†LˆL‘L“LœL¨LªL°œ««««««««««««««««««$$N$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ„L†LˆL‘L“LœL¨LªL³LµLÂLÄLÆLÈLÊLËLÚLâLéLñLùLúLMMM M'M(M:MAMHMOMVMWMcMeMgMiMpMqMzMMˆMM–M—M¨M°M¸MÀMÂMÃMÈMÊMÌMÎMÐMÑMßMëMôMýMÿMNNNN!N#N$N3N=N?NANCNDNVN]NdNkNrNsNyNˆNŒNŽNN”N–N›NNŸN N¯N·N¿NÁNÃNÄNÓNÕNþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþdªL³LµLÂLÄLÆLÈLÊLËLÚLâLéLñLùLúúúúúúú«¼úúúúúN$$–lÖÖr”ÿØ   xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$
ùLúLMMM M'M(M:MAMHM°¸«««««\¼«««N$$–lÖÖr”ÿØ       xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$N$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ
HMOMVMWMcMeMgMiMpMqMzMMˆMM–Múú«húúúúú«˜úúúúúN$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$–M—M¨M°M¸MÀMÂMÃMÈMÊMÌM®°©©©©©Z8©©©N$$–lÖÖr”ÿØ   xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$P$$–l”ÓÖÖr”ÿØ     xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ
ÌMÎMÐMÑMßMëMôMýMÿMNNNN!N#N$N3N=N?NANúú«¼úúúúú«úúúúú«€úúúúN$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$"N$N)N+N-N/N1N5N6N9N<N=N>N?N@NANBNDNVNsNNN‚N„N†N˜NšN N¯NÄNÊNÌNÍNÏNÑNÓNÔNÕNÖNÜNìN;OcO‹OœO¹OÄOáOêOPPIPzP‡P”P¯PºP»P¼P½P¾P¿PÃPòPôPõPùPúPýPþPQ
QQQQQQ,Q0Q4Q7Q<Q?QNQ[QùñùéùéùßùéùÕùÕùÕùñùñùéùéùéùñùñùéùéùÕùÕùñùñùñùñùñùñùñùñùñÕùÕùÕùñùÕùÕùÕùñÕùÕùÕùñùñùñùñ  j-ðCJOJQJ     j´ðCJOJQJCJH*OJQJ6CJOJQJCJOJQJTANCNDNVN]NdNkNrNsNyNˆNŒNŽNN”N–N›NNŸN Nú«¼úúúúú«´úúúúúúúúúú«N$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$ N¯N·N¿NÁNÃNÄNÓNÕN×NÙNÛNÜNìNóNÿNOOO!Oúúúúú«`úúúúú«|úúúúúúúN$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$ÕN×NÙNÛNÜNìNóNÿNOOO!O(O/O9O:O;OHOWOcOjOqOxOzO|O~O€O‚O„O†OˆOŠO‹OœO£OªO±O¸O¹OÄOËOÒOÙOàOáOêOñOøOÿOPPPP P'P.P/P9P=PAPEPHPIPQPYPjPrPzP{P|P}P~PP€PP‚PƒP„P…P†P‡P”PœP¤P¬P®P¯PºP¼P¾PÀPÂPÃPËPÓPäPëPòPóPôPöPþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþd!O(O/O9O:O;OHOWOcOjOqOxOzO|O~O€O‚O„O†OˆOúúúú«@úúúúúúúúúúúúúúN$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$ˆOŠO‹OœO£OªO±O¸O¹OÄOËOú«¸úúúúú\ úúN$$–lÖÖr”ÿØ       xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿN$$–lÖÖr”ÿØ   xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$
ËOÒOÙOàOáOêOñOøOÿOPPúúú©˜úúúúúZ N$$–lÖÖr”ÿØ   xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿP$$–l”pÖÖr”ÿØ       xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$
PPP P'P.P/P9P=PAPEPHPIPQPYPjPrPzP{P|Púúúúú«húúúúú«øúúúúúúúN$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$|P}P~PP€PP‚PƒP„P…P†P‡P”PœP¤P¬P®P¯PºP¼Púúúúúúúúúú« úúúúú«PúúN$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$¼P¾PÀPÂPÃPËPÓPäPëPòPóPôPöP÷PøPùPûPüPýPÿPúúú«ôúúúúúúúúúúúúúúúN$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$öP÷PøPùPûPüPýPÿPQ
QQQQQQ(Q0Q8Q@QMQNQ[QbQiQpQwQxQ†QQ”Q›Q¢Q£Q±Q¼QÇQÒQÝQÞQìQóQúQRR     RR R+R6R;R<RBRQRSRURWR[R]RbRdReRuR}R…RŒR”R•R£R¥R§R¬R®R¯R»RÃRÊRÓRÛRåRíRôRýRSSS*S,S.S0S7S8SASCSESGSISJSTSYS\S^SþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþdÿPQ
QQQQQQ(Q0Q8Q°X«««««\à«««N$$–lÖÖr”ÿØ        xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$N$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ
8Q@QMQNQ[QbQiQpQwQxQ†Qúú«¨úúúúú\¬úN$$–lÖÖr”ÿØ       xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿN$$–lÖÖr”ÿØ   xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$
[QxQ†Q£Q±QÞQìQ    RR<RHRJRLRMROR_RaRbRcReRuR•R›RRžRŸR¡R£R¤R¥R¦R©R«R¬RR¯R»RâRäRS*S8SASJSOShStS‡S’ST¡T£T¦T2UGUIUKU¯U¿UÁUÂUiVƒV…V‡VªVÀVIWUWWWXWX%X'X(X«X½X¿XÁXPYùñùñùñùñùñùéùéùéùßùñùñùéùéùßùßùéùßùñùéùñùñùñùØØÐØÈØÐØÈØÐØÈØÐØÈØÈØÐØÈØÐØÈØÐØÈØ5CJOJQJ6CJOJQJCJOJQJ      j-ðCJOJQJCJH*OJQJ6CJOJQJCJOJQJO†QQ”Q›Q¢Q£Q±Q¼QÇQÒQÝQÞQìQóQúQRR    RR Rúúúú«ìúúúúú«¬úúúúú«ÌúúN$$–lÖÖr”ÿØ      xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$ R+R6R;R<RBRQRSRURWR[R]RbRdReRuR}R…RŒR”Rúúú«¤úúúúúúúúú«ÀúúúúúN$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$”R•R£R¥R§R¬R®R¯R»RÃRÊRÓRÛRåRíRôRýRSS°h«««««°˜«««««««««««$$N$$–lÖÖr”ÿØ       xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿSS*S,S.S0S7S8SASCSES°Œ«««««\H«««N$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$N$$–lÖÖr”ÿØ xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ
ESGSISJSTSYS\S^ScSdSúú«húúúú¥VN$$–lÖÖr”ÿØ   xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$$N$$–lÖÖr”ÿØ       xÆ+"ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ$$ ^ScSdSeSfSgShSsStSuS…S‡S’S“S”STT³T´TVUWUÍUÎU’V“VÁVÂVeWfW3X4XÎXÏXrYsYCZDZƒZ„Z
[[Â[Ã[Ž\\$]%]^ôbÙcñc–d¡d¬dd»dÇdÖdâdãdñdýdþd
eeeSeTeþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþþüüþþþþþþþþþþþþþCdSeSfSgShSsStSuS…S‡S’S“S”STT³T´TVUWUÍUÎU’V“VÁVÂVeWfW3X4Xüùùù÷õõõõ÷ùùùùùùùùùùùùùùùùùù$$4XÎXÏXrYsYCZDZƒZ„Z
[[Â[Ã[Ž\\$]%]^HbôbÙcñc•d–dŸd d¡düüüüüüüüüüüüüüüú÷÷õ÷òõúéåú„h&`#$„øÿ„$$$PY`YbYeY!Z1Z3Z6ZVZkZÑZâZ¡[³[µ[·[g\~\€\ƒ\]]]]#]%]&]']O]R]Ü]Þ]^^^^^NaOaHbIbJbKb^b_b`babçbèbébôbõb_c`cachcicÐcÑcÙcÚcícîcïc÷ðèð÷ðèð÷ð÷ð÷ðèð÷ðèð÷ðèðáðèðèðèðáÝáØÐÇØÃÁá¼º¸¸Øª¡j^Ö{5
EH¾ÿUj^Ö{5
OJQJUVmH56            jDð6H*   jÑðj_Ö{5
EHôÿUj_Ö{5
UV        jU      jdð
j0JU5CJOJQJCJOJQJ6CJOJQJ?ïcðcñcòc.d/dBdCdDdEd–d—ddždŸd¡d¢d¨d©dªd«d¬d®d¯dµd¶d·d¸d¹d»d¼dÂdÃdÅdÆdÇdÉdÊdÐdÑdÒdÓdÔdÖd×dÝdÞdàdádâdädådëdìdídîdïdñdòdødùdûdüdýdÿdeeee
eeeeeeeee-eúóúåÜúÕÒÕÒÕÒÕÍÕÒÕÒÕÍÕÒÕÒÕÍÕÒÕÒÕÍÕÒÕÒÕÍÕÒÕÒÕÍÕÒÕÒÕÍÕÒÕÒÕÒÕÒÕÍÕÒú0JmH0J
j0JUj]Ö{5
EHðÿUj]Ö{5
OJQJUVmH
j0JU   jUN¡d¬dd®d¹dºd»dÇdÈdÉdÔdÕdÖdâdãdädïdðdñdýdþdÿde e
eeeeeöòðöòðöòðöòðöòðöòðöòðöòðöòðð„h&`#$„øÿ„-e.e/e0e2e3eMeNeOePeQeTeõîéâßÓÌâß
jÎæCJUj.Ñ6
CJUVmHCJ
jCJU   jU
jlåEHöÿUj¹™;8
UVmHe1e2eQeReSeTeýýýýýý
0°Ð/ °à=!°"°# $ %°°Ð/ °à=!°"°# $ %°°Ð/ °à=!°"°# $ %°°Ð/ °à=!°"°# $ %°°Ð/ °à=!°"°# $ %°0°Ð/ °à=!°"°# $ %°°Ð/ °à=!°"°# $ %°`!ðÇêˆDõ“§-“77¹Ë}oZ]j:ø-4ÐžE•þxœÌ˜xÕ¢ÇçÌl2»š0l”"¤(íJQ 
(í"    ="$t¥I‘&M¯iJ‘&MšR”¢P)†:¨¥^ÞoÎl˜’ ï{ïû}9ÿ’™3g'gfšGÓŒE¥5Í«Õ×¬AÑÀÜZˆvƒš–GKÿ×ÅiU‚4ë7dÃ-:ê¿ó¸t\Z¨Ö¤~Ã†ÁÚÒ3Zë7ƒ¡VÎáþãxým¯liš®ýaÜzL•ÛïË–KË¡       á?Féé£z• .n#—È©™ü¼N&§¯Yn)aÏú/=@þ¶•ö'â–Æ£áÚ9FÐnMùÝ[qsAnC—«dÍ6¿Õf¢«s¡hÖÌíÏe.´œèkÊ‘œö
y]«!ç¬§gzgKÑí³
Èøl÷:–½Zâ–³»n®•†º*{?ó<'oÜºz†ÇÍ'¯ì£öñÆ¥øá&Ñ±ÂêwèÖ8>6*N{Ñ”ùóÜ=®¸´ñÏVpÅšVÎ›× ï¢Å£«–èRµì“e´0îº
Ün!šOþóÿ®¸y¥w[=“Ûó`ÙÞw9Ÿ²qÛ§lÜ\ëOÚ      #TxŒ«0ÁUÄœàÒÝ+Ý*¬¹1ÍÊŠ˜W…å¹¥§k–¶ºék˜~õék{ûgwûlO ëÐ›…tíŽü¤?‚\zV®&}fWµÎâ*Uêß…5³ô¿§[ïO¯\®Qtá·ê‰ÓZ¡^SV®å²57åZî6×Àæ¤·Ï5ðŽÙ
¡úLzƒÅõûšÝ&z‰™¬dÆ³k.¾™Í®µHÝÄÑ@lÍtv™Íö+ô;Lí¼õ»wÞÖ}sÞ°ï‹U÷¸Ë3ºš‹ÆUm’+³«9¥½çºª-w¹Å{®ûYëY.ûNØšÍÙ-w
Ë3Ý`±Å5“Þ`1ç¾fí²ï„ì®ÝrWsÑ'ÓÙµ#\ÝDWW—éì2Þ£¸žï_ÝöÌÊxÎÊNk]c9ïE#E>s»²£Þm?Íx>S]KDëUñ`çÓÓÕSXóéÂnŸ½ùx.ˆÞ®©x>i®5r>Ñ÷˜OÖ>¿WE        ±]{ÐŸ_ya~}µ’Ù\¯Sâ'Ñ\Ä<àõÚ"FÈõê“íû©ŽnêŸ‹ýù=®ÛŸ_ï{Ì'£÷…~)†Ÿ‘Yz.¤¿/„i¼+\ƒšz#ˆ6JBšò¾pM4ËKßAI¯¦~ëûBàÍû$³½k3«Eï¦—vsÝÒïBû- ãÖ—s,¢•1ŠÊÆ\QÉ˜-©hÌe©¢„1Y„#E~c„Ð7Åoz¼8 ·[õ¦â½‘X¿,–êuÄb½¾øL¯+é‘âc½¡˜¯ÿ[,Ô›à5kô–b“%öé±â”ÞWüï‰`c¬ÈmLáÆG¢8ç¶æPÞøX<eÌ‡O…=Gqs·,€_Ù8$ês2}nf|7µiÆ^mæ»›BåÝTM|!¬7ûô×Òˆ®¼šÞñfÙ{C-fÚÏõ~^Ùyþ<i^Y½{2^nFËÀXý„ñ`WëgÝå²V«f|ì=££ãã¢b´¬L=(Ãj•„P9.‘Áþš•3å‘gªg¸\ŒjñÍ#:.’ãÕ•ÇÎî´Ö8¨¯Ò;>°=Ú^‡pãmí{rÊ3½Ç™,ç¹Þ"åÑŠfs\b×ýÂ[¼r^]µöòNlØ¹OBt»¨˜
òZ‹p%äµßÿ'qävÅÛž
¬Ð3KW|ëwßõéß™îøî›ï–¿×s|ÎÊÕW4+`"× i{Ät+[%,:¬TX‡¨„Äˆ°.Œââ»'vŽëÊ°}|¯¸Ò‘Ú3rCä~Â8Dþ,.*G¶¶x¯$£g¤[Aq#¥—ÕÝê?¬R¶¨“lO…¼Îÿ)Ü¶kéé»V€¥zÛê-<w>áÓ×(ëÇ)f´ðDéw;Îíó}Ìúþïuæ{·ÝÕ™Aúîn„zAÆ3ÍüÙlùUÿJµödïÌ-<Çà~ÏœdØŸÑÑ[>£;ß
B4ë‰ëÕŽp•ÉFAIª$|Þ£^rŸ×éçóZ$ù%©’|L?/^^ò`¥ŸÛk‘lä‘¤JrC.ú9ñr’çRú´?ˆ<ˆž<àF›ø&¹[éh~y= £¾ ×•þßž#Æ=ÉÆ
O
¤2NÅK5®£¯á_#¿îqú—ÑWð¯’_¥w.Ã%ôŸø’_RúçÑð/’_¤wÎÃ9ôïø¿“ŸSúgÐgñ%ÿ•ÞY8§Ñ§ðO‘ŸVúÇÐÇñOŸ wŽÁQt~ùQ¥ŒŸBžB/Ž@úü_È“”þôAüCä‡è„ð3ú'üŸÈVú{Ñûð÷“ï§·öÂèïñ¿'ÿAéïBïÆßC¾‡ÞnØ;ÑßâK¾SéoCoÇßA¾ƒÞvØ[Ñ_ãM¾UéoBoÆßB¾…ÞfØÑ_âI¾Qé¯C¯Çß@¾ÞzXkÑkð×¯Uú+Ñ«ðW“¯¦·
VÂ
ôrüåä+”þôRüeäËè-…%°½ùb¥?½!ùBz`>ÌC‚ÿ   ù<¥?=.ù\zs`6ÌBÏÄŸI>KéOCOÇŸA>ƒÞt˜SÑâH>UéOFOÁÿ€üzS`2LB¿ÿ>ù$¥?="ùDz`<ŒCÅK>NéBÆC>†Þh#Ñ#ðGTúCÑÃð‡“§7†ÂôÛøo“QúÐñ‘¢7@ô[øo‘÷Wú}Ð}ñû‘÷£×ú@ot/ü^ä½•~:¿yz‰ÝÑÝð»‘wWú±è8üxòxzq1è®ø]Éc”~'tgühòhz¡tDwÀï@ÞQéG¡Ûâ·#oG¯-DAôëø¯“·Qú-Ð-ñ[‘·¢×ZÀkèWñ_%Í“þM-³oewûÞ‘Ù³ýuO[}ºûŸ¿#¼î)fLwgï¡¥ÿI•Í'ukžÔïûImyªÛ>óLwöÎ<Ý}þÉ;Âd·ýŽ`]sæï=Éþû'UÒ¬{ÆºwZ’·Rî©æ‹dÿý“*iÍè7ÅkJÞLé7öX$ÿ–¤JC#ú
ñ’7Rú/¡_Æ¯O^ŸÞËðÔC×Å¯K^OéG¢_À‘üEz/@$ÔF×Â¯E^[é×@?‡ÿ<ùóôžƒP]
¿yu¥_ý/ügÉŸ¥÷/¨•Ñ•ð+‘WVúO£ŸÁ¯@^Þ3ð4”G—Ã/G^^é—F?…_†¼½§ 4”BGàG—RúÅÑOâ— /AïI(ÅÐEñ‹’Sú…Ñã?Aþ½Ç¡0„£ÃðÃÈÃ•~Aô£ø…ÈÑ{
B(Ú‡ï#UúùÑà‡‡Ð{òC>t0~0y>¥ŸýþÃäÓ{ò@nt.ü\ä¹•¾„Ÿƒ<½ ð‚íÆw“{”¾€HH/\` u|ÜPúÿu1n¸“
\£wÃÍ{#üíN1®ã_'ÿÛíô¯ ¯âÿEþ½«p.£/á_"¿¬ô/ /âÿAþ½‹pÎ£ÏáŸ#?¯ôÏ¢Åÿü7z¿ÂY8ƒ>šüŒÒ?Ž>’ü$½pŽ¡â%?¦ô“Ñ)ø©ä©ôR Ž “ð“È(ýƒèCø‡ÉÓ;áúgüŸÉ(ý}èýø?’ÿHo?ìƒ½èð ß«ôw£÷àGþ½=°v¡wâï$ß¥ô·£wàCþ
½°¶¡·âo%ß¦ô7£·àEþ½-°6¡7âo$ß¤ô×£7àAþ½
°Ö¡×â¯%_§ôW¡WãNþ9½Õ°
V¢Wà¯ _©ô—¢—áFþ½e°– ã/&_¢ô âJþ)½…°æ£çáÏ#Ÿ¯ôç çâLþ1½¹0f£gáÏ"Ÿô§£gàDþ½0¦¡§âO%ŸæÎê;BFÿ¯ð“é< ³ú¬Ÿán«'™ÿüa†»˜‘dfïáÿæÉmù°¥RÌì9É<ÿäÁúŒŽÞòÝëÁºg¦soÌÜížqúSÜ|Ï¤J¦Àdú“ð&‘OVúÜ|Ï¤J&ÀxúãðÆ‘Wú£Ñcðß%—Þ
£Ð#ñG’RúÃÐÃñß!‡ÞpCÑCð‡UúÑƒð“¦7Âtüþä”~_t?ü7Éß¤×úBtoüÞä}”~"º~Oòžôz@"$ »ãw'OPúqèxü7Èß q‹ŽÁ!UúÑÑø]È»Ð‹†ÎÐ    Ý¿#y'¥ßÝ¿=y{zí -D¡Ûà·!Rú-Ñð[“·¦×
ZBôkø¯‘·PúMÑÍð›“7§×šÂ+è&øMÈ_Qú
Ñð“7¦×Bt}üúä
”~]t=ü—È_¢WêBô‹ø/’×QúµÐµñ#É#éÕ†ZPý<þóä5•~5tuüä5èU‡jPý,þ³äU•~%teü*äUèU†JP]¿yE¥_]ÿiò§é•‡rP]¿yY¥.…_š¼4½R%Ñ%ðK—TúEÑÅð‹“§WŠBôøOQúaèpüÂä…é…C<†.„_ˆü1¥ïC‡â$/H/|P‚B^@é£óáç'ÏO/C^ôÃø“çUú¹Ð¹ñóç¡—rANtüä9•¾íÁ÷’{éyÀ
&:?ÜTú:ÚÀw‘»è ƒ@kÖ»"¹Pú×MÞÍdã¿f
ðî×áú/ü¿È¯™Nÿú2þò+ô.Ã%øýþä*ýsèóøÈ/Ð;çàwôoø¿‘ÿ®ôO£ÏàŸ%?Kïœ†Sè“ø'ÉO)ý£ècøÇÉÓ;G!
ŠŸJž¦ô“ÐGð“É“é$ø}ÿ0ù/æýþ¿ÂÿŸ'£uæGüg.hfþd,l„˜áf„¡~|fa´MÈÍ•,Æ¸(Á/B§(ÝbŸYÏÆé—b%ñKÒ‰ [Jâ3KãÙ8ýòŒËAYü²tÊÑ-/ñ™OãÙ8ýÊŒ+AEüŠt*Ñ,ñ™Uðlœ~uÆÕ *~U:ÕèV—øÌx6N¿6ãZP¿&ZtkK|f$žÓ¯Ç¸.ÔÁ¯C§.ÝzŸùžÓoÄ¸!4Ào@§!ÝFŸÙÏÆé7cÜ^Á…NSºÍ$>³9žÓoÅ¸%´ÀoA§%ÝVŸÙÏÆé·cÜ¢ð£è´¥ÛNâ3ÛãÙ8ýhÆ¡~':éFK|f<§Ï8bñcéÄÑ—øÌ7ðlœ~Æ‰€Ÿ@'‘n‰Ïì‰gãôû1î}ðûÐéK·ŸÄg¾‰gãô1ðÐHwÄgÆ³qúÃƒ¡øCé£;\â3ßÁ³qúc†Qø£èŒ¦;Fâ3ßÅ³qúO€ñøãéL ;Qâ3ßÃ³qú0ž“ñ'Ó™B÷‰ÏüžÓŸÁx:LÃŸFg:ÝŸùžÓŸËxÌÆŸMgÝ¹Ÿù1žÓ_ÈxÌÇŸOgÝ…Ÿù)žÓ_Æx),Á_Bg)ÝeŸùžÓ_Íx¬Ä_IgÝÕŸù9žÓßÀx=¬Ã_Gg=Ý
ŸùžÓßÂx3lÂßDg3Ý-ŸùžÓßÁx;lÃßFg;ÝŸù
žÓßÃx7ìÂßEg7Ý=ŸùžÓßÏxìÅßKgÝýŸù#žÓ?Äø À?@ç ÝCŸyÏÆéóvÃÓ/„§_ð1å‰háãéXÀOH–ŸŒ·?>ösh?gëIø¡HãÛt¡û~¶Öí3·×³{æ6zß¿ïÿÌûŸÁOfûé_„'QVü~ÏüºnŸ¹xŸþmuvzh£Dé¡~ØùÑ6ÎÝÒ‰qGè€ßNGº$ìüx6N?–qtÅïJ'†n¬„ÏÆé'0îÝð»ÑéN7AÂÎgãôû0î
½ð{ÑéM·„ÏÆé`ÜÞÂ‹Nº$ìüx6N(ã!ð6þÛt†Ð*açÇ³qú£„ø#èŒ¤;JÂÎgãôÇ3cñÇÒGw¼„ÏÆéOf<      ÞÇŸÎ$º“%ìüx6Nã©ð!þ‡t¦Ò&açÇ³qú³Ï‚™ø3éÌ¢;[ÂÎgãôç3žŸàBgÝùv~<§¿„ñbX„¿ˆÎbºK$ìüx6N%ã°9tWJØùñlœþ:Æka
þ:ké®“°óãÙ8ýMŒ7Â—ø_ÒÙHw“„ÏÆéoc¼¾ÆÿšÎVºÛ$ìüx6Nãð-þ·tvÒÝ%ùŸZÎº‰ª
Ã3É4“);ˆ–`!G-e)`[
JAÙ´”ß‚Z@ElJ…VÀ•#êq;¨ü‚AÑ‚
.EvhÃ¦.°D”²Y*"ð?soÒ™n4ˆç1ß÷~ïMf&7ßLšäÒùÑ$–;ñ6ÈCÏÃ³
ïvMbùwÀNôx
ðîÐùÑ$–ÿGâ}°}/ž}xÐùÑ$–ÿñÏpý žŸñxô_Ð$–ÿ7â£pýž£xxôßÑ$–ÿ$ñ     8Ž~Ï   ¼'ýšÄòŸ"ô"<gð<úŸhËžøo8‡~ÏßxÏ<ú4‰åwr¦s€JV9:8:]3û²ÀòÄnÐÑu<n¼†À£‡¢I,=âºP½žºxë        <z}4‰åoL|4Bo„ç
¼ýJ4‰åoJì&èMðxð6xô«Ñ$–_¾óÓ›£7ÇãäÝß?9û›ç£aŽàÎG³Uz¼©6ÌR›ú¡w‘K¬íŸK<ÞAÏ¼sô.4‰åŸOœï£¿'ï|½Mbù/„Ð?Â³ï"½MbùgÃgèŸáÉÆ»X@ïB“XþÄËaú2<Ëñ®Ð»Ð$–?—8Ö ¯Á“ƒ7W@ïB“XþÄ`=úz<ðnÐ»Ð$–ñfø
ý+<›ñnÐ»Ð$–?x+|‡þžxóô.4‰åßIœß£'ïN½Mbù÷ïÐÀ³ï^½Mbù€ŸÐÂsïA½Mbùÿ
‡Ñãùï½MbùÂ1ôcx
ñÐ»Ð$–¿ˆø8~Ïx‹ô.4‰å?GüœE?‹ç/¼çô.4‰åWé]
\D¿ˆG¡·©z½Mbùub„ ‡àqáÕô.4‰å¯C\j¡×ÂSo½Mbù7„è
ð4ÄÛH@ïB“Xþ&fW¡_…'o½Mbù›7ƒpôp<Íð6Ð»Ð$–¿%ñµÐ½žkñ¶xôVhËIÜ"Ð#ð´Æ)ðèmÐ$–¿q´Go'
oGïˆ&±ü±Ä1'o¬À£ßˆ&±ü]‰»@zž.x»
<úMhËßƒ¸;Ä£ÇãéŽ·‡À£ß‚&±ü}ˆ{C/ô^xzãí#ðè}Ñ$–?‘¸$ 'àé‡7QàÑû£I,ÿ@â„ž„gÞ~'šÄò&ÉèÉxá,ðèCÐ$5?åãÙÇÛ±&œî¹Ä÷‘k‹íÑ”ójXèI8¥½Ç
üB¨¡ÃZ¬2èG¡UmKà½^à1å§½3Bs!¡ç‚ú…PMóîªÆoÞÓCÃæÞ=rY~ó¾›m\áR”pqŒíüø·ÏçSª«äè{ÅÑKw;íº¨wW]çÔc®³Ü“©§Åj1ÚYjgñœÅ[ì2ÇXãkÑuý¼B
Ñÿ„bò"µ– X‡Ö€Z<
ðÖÓÍ1ÖøhÍ©…ã   ÇN·nÎØ‚3êuhÔ"ðDà½N7ÇÆ+Ž8´XjÑtòh¼ÑŒ‰å,'8£ÞŒO-O<Þ›usŒ5>I¿ &RKÀ“€71‰ŒMœQïBK¦–Œ'ï]º9¦ì,½ÒQäú[õ¹~R‹\5›¥…®ùÎ{\«ñ;¶ììì*çÚ&—rçÚl×lCþúpÿ%¾Gxm/P×ÔeÆ(Áz£ìQËRŒÔ5F–:Ï¨ê¨•Ý–,§¢Ìbk²ß”Þ–ò3Ý«3®ÑÖ×j>£•¶šÛåäË¯¶TÐ®FóP»O3¼æ˜Àx7q(ZmjuñÔÆÊ·hhj^·mü       ç:ã”sñ‡Ógœq®ævùRã„ŸBøí(µßñâ5ÇÆï†=Ôö9Wq»Œ|©Qà\"È'Þ¶Ú<ùxÍ1ñ>âu°Á™k|gÞuŒñ1Ö$‡x5ÚJj«ñäà5Ç”}Îši;$m
ÇçÝ*Ÿ³ŠgzŽq8¤ÑB«x¦—žÕÁÏô™F7æ+‰fpeßÒÅ¶‡iÛ:Ž%ÆñJ¾¤—›¥£¸£¹ÓÜ~‰oë%[8ÎO9£ÛŒÿAÙG©ÎwxZø¿Ãs,ˆ÷†ò3â£ú~ñ9ñoA~Fü3ú!ApŸïCÿQPÙgÄ–¿€|únê»ñí‚ØIžžO}§Í¿|;úê;ðm‡mG¾}+õ<›ÿkòoÐ¿¥þ-¾oàkØB¾}3õ-6ÿä_¢o¢¾     ß—ðl$ß€¾úF›ßG¾}õuøÖ‚rÉsÐs¨çÚü+ÉW¡¯¦¾ß*X   +È—£/§¾Âæÿœ|    úRêKñ-Ïa1y6z6õÅ6ÿÇäŸ JýS|ŸÀÇ°ˆ|!úBê‹lþä HýC|À˜Ož…žE}¾Íÿ.ù<ô÷¨¿‡o¼sÉç Ï¡>×æŸMþúÛÔßÆ÷Ì†Yäo¢¿I}–Í?ƒü
ô™Ôgâ{fÀtò×Ñ_§>Ýæ•ü5ôiÔ§á{
^…WÈ§¢O¥þŠÍÿ"ùKè/SßKð"¼@þ<úóÔ_°ùŸ!ý9êÏá{ž)äO£?M}ŠÍÿ$ùSè“©OÆ÷<    O?Žþ8õ'lþ‰ä“Ð¥þ(¾I0&?‚þõ   6ÿ8òñèÔ3ð‡qð0y:z:õ‡mþÑäcÐÓ¨§á£á!òQè£¨?dó'>’úH|#`8¤’§ §POµù‡’ß>Œú0|÷ÃP¸ü^ô{©ßgó"Œ>„ú|ƒa$“ß~7õd›ù@ô;©ß‰o €$ò;Ðï ždó÷#ODïO½?¾Dè  ä·£ßN=ÁæïMÞ½/õ¾øú@oèEÞ½'õ^6wòè·P¿_èñäÝÐ»Q·ù»wE¿‰úMøºBˆ#ïŒÞ™zœÍC‹~#õñÅBD“ß€~õh›?Š¼zGêñu€(hOÞ½õö6kòHô6ÔÛà‹„ÖA~=úõÔ#‚~oìYUÑGk\ýÊ]TvV½×ñÊnºÄ§åÏªCµx=A©g@°gÕŠ¯bZé»§»2«q£\ò½a”¸ŠQôiš¹–@[ï€’ë˜6Þô’¸]»vâ·Üqü?°ESÿµM˜ÿ·áé•ÿæ»â½{QÚ}ÖõX%{§Tðn$˜½KÑgÚö®“mï:ýK{Wvætbëb™.Ó¹Íêz¬ä[;ŽÿÉŽD#îpÜcôrŒ3p¤“¹Í$Ÿ†ž5½V‹Ä8ƒ?U»ô'Úå·lˆö¾þ_m¥Þúj›ô›µ}ú-OŸÄmùKè#àŸÍw‡;V˜ûº\3"TÌˆ=úÍ!f„·‚g1øÕ!¸v[–’™2)J‘ÿ•½7ù·_•Ûi\êH»¦ƒ\…È§Ï    1ïø¹
ÞkÔôoKzPßØ|!æ–ð’êÈKªcù5k‚·ÿ˜KQNñäßÊ9à–3±™´|ŽCK?Û"Ræà²sÈ¼uªn1—jÝj*éîMª\ûsÕžú¿Èµ?½šW·î-°g¥ïÕÜgSé Vº´Æ5ôo½Ç¶Ú©h9ìgO
ÌóüžÚJÂý#LJOU”ý%¯´Àú¨Ö+ôöqÜW…˜Q#¢.ù|N¾x>Íía2×¯l>¹Å+cèËÎ“!rå,™§©‡DžéÏ‡:r2—à½XÕ#DûÁðÏ˜À#ù·9ä#Õ/³æ¡5ï)iÒ˜acG+%[(Ç%[+¶liÉ–F–Ê‡:9Í|UIÞY¬QÖµÜã©>^Ùíêè'ö1Å¶²¬ìIæ?y4ê‹9X“Es8Ê½~¢ËíME××©/×ù>p¿í
sO              ¦óU·ÇŽ@uzÌ÷åï1F5zí·/¤ª^{é«‹:Æ«jWWÙUyƒü‹¼z9¨\µh+\ÌÀ>i)©Láû)Vlªhï‚¹çzâž›êáÂ=v¸÷îdÿõJOåÖÝ£ÜÖ©ºÜÖñ£| Õ;vx+±¢”¹ºRX…Ý=øçUu‡¥ÓÄ¼òYÙYng†[ngº%(yÄXÿl
°ÃÜ³¹XŠX,J¬®ÕZ¬ªU½YØªV¤{zhp+`»TÍ^W·‰ýRj¥(mÿzP;{'¤ŽÏH—6f¬¹$Ôø±™#K²ÌôôÔqfØN)».TO±2–WÌˆh¥¿mu¨–bµ:sU(óˆµ–þZjŒc©Á^'˜]é;÷¤yàªüÊÕ(yßÅä|ìzÌ”úÄÄÞ¯+îÏVŸ–g™ÒgÕá¸&iGnŒ’V¶#”_‰Üþ¯ôÊåf›‘{ð«ÿ`!ð¦8´…÷PÎN/¼ÉæÓ7¨  È½XJtþxœcdàd``a!0É
ÄœL 312‚E™þÿÿÑc”‹21BUs3Áôñ0)0)0‚ÌQcãgbøÒÄ ä²–ñ ûP#7T
ƒobIFHeA*CT”¬“ìf0       Pe}DÐÉêyùºÎŒ‚ªK©_Toc407169603}DÐÉêyùºÎŒ‚ªK©_Toc407169604}DÐÉêyùºÎŒ‚ªK©_Toc407169605}DÐÉêyùºÎŒ‚ªK©_Toc407169606}DÐÉêyùºÎŒ‚ªK©_Toc407169607}DÐÉêyùºÎŒ‚ªK©_Toc407169608}DÐÉêyùºÎŒ‚ªK©_Toc407169609}DÐÉêyùºÎŒ‚ªK©_Toc407169610}DÐÉêyùºÎŒ‚ªK©_Toc407169611}DÐÉêyùºÎŒ‚ªK©_Toc407169612}DÐÉêyùºÎŒ‚ªK©_Toc407169613}DÐÉêyùºÎŒ‚ªK©_Toc407169614}DÐÉêyùºÎŒ‚ªK©_Toc407169615}DÐÉêyùºÎŒ‚ªK©_Toc407169616}DÐÉêyùºÎŒ‚ªK©_Toc407169617}DÐÉêyùºÎŒ‚ªK©_Toc407169618}DÐÉêyùºÎŒ‚ªK©_Toc407169619}DÐÉêyùºÎŒ‚ªK©_Toc407169620}DÐÉêyùºÎŒ‚ªK©_Toc407169621}DÐÉêyùºÎŒ‚ªK©_Toc407169622}DÐÉêyùºÎŒ‚ªK©_Toc407169623}DÐÉêyùºÎŒ‚ªK©_Toc407169624}DÐÉêyùºÎŒ‚ªK©_Toc407169625}DÐÉêyùºÎŒ‚ªK©_Toc407169626}DÐÉêyùºÎŒ‚ªK©_Toc407169627}DÐÉêyùºÎŒ‚ªK©_Toc407169628}DÐÉêyùºÎŒ‚ªK©_Toc407169629}DÐÉêyùºÎŒ‚ªK©_Toc407169630}DÐÉêyùºÎŒ‚ªK©_Toc407169631}DÐÉêyùºÎŒ‚ªK©_Toc407169632}DÐÉêyùºÎŒ‚ªK©_Toc407169633}DÐÉêyùºÎŒ‚ªK©_Toc407169634}DÐÉêyùºÎŒ‚ªK©_Toc407169635}DÐÉêyùºÎŒ‚ªK©_Toc407169636}DÐÉêyùºÎŒ‚ªK©_Toc407169637}DÐÉêyùºÎŒ‚ªK©_Toc407169638}DÐÉêyùºÎŒ‚ªK©_Toc407169639}DÐÉêyùºÎŒ‚ªK©_Toc407169640}DÐÉêyùºÎŒ‚ªK©_Toc407169641}DÐÉêyùºÎŒ‚ªK©_Toc407169642}DÐÉêyùºÎŒ‚ªK©_Toc407169643}DÐÉêyùºÎŒ‚ªK©_Toc407169644}DÐÉêyùºÎŒ‚ªK©_Toc407169645}DÐÉêyùºÎŒ‚ªK©_Toc407169646}DÐÉêyùºÎŒ‚ªK©_Toc407169647}DÐÉêyùºÎŒ‚ªK©_Toc407169648}DÐÉêyùºÎŒ‚ªK©_Toc407169649}DÐÉêyùºÎŒ‚ªK©_Toc407169650}DÐÉêyùºÎŒ‚ªK©_Toc407169651}DÐÉêyùºÎŒ‚ªK©_Toc407169652}DÐÉêyùºÎŒ‚ªK©_Toc407169653}DÐÉêyùºÎŒ‚ªK©_Toc407169654}DÐÉêyùºÎŒ‚ªK©_Toc407169655}DÐÉêyùºÎŒ‚ªK©_Toc407169656}DÐÉêyùºÎŒ‚ªK©_Toc407169657}DÐÉêyùºÎŒ‚ªK©_Toc407169658íDd èèðB²
ð
SðA?¿ÿð€2ðW¼îÚ3!H¢@>ºåø»j  

 !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~€‚ƒ„…†‡ˆ‰Š‹ŒŽ‘’“”•–—˜™š›œžŸ ¡¢£¤¥¦§¨©ª«¬®¯°±²³´µ¶·¸¹º»¼½¾¿ÀÁÂÃÄÅÆÇÈÉÊËÌÍÎÏÐÑÒÓÔÕÖ×ØÙÚÛÜÝÞßàáâãäåæçèéêëìíîïðñòóôõö÷øùúûüýþÿ 

 !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~€‚ƒ„…†‡ˆ‰Š‹ŒŽ‘’“”•–—˜™š›œžŸ ¡¢£¤¥¦§¨©ª«¬®þÿÿÿ°±²³´µ¶·¸¹º»¼GýÿÿÿýÿÿÿýÿÿÿýÿÿÿÂÆßÅÈÇÊÉËÌÍÏÎÑÐÕÒÓÔÖØ×ÚÙÝÛÜàÞâûáãäåèæçéëêìíîïñðóòôõöø÷ùúüýÿýÿÿÿRoot EntryÿÿÿÿÿÿÿÿL        ÀFàpW:ä½ …Á¥½Ä-Data
ÿÿÿÿÿÿÿÿÿÿÿÿ¯EWordDocumentKÿÿÿÿÿÿÿÿU]ObjectPoolNÿÿÿÿu ÷³ª¥½ …Á¥½_898096617™UÀF ÷³ª¥½ ÷³ª¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿÈþÿÿÿþÿÿÿ 
þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ"þÿÿÿ$%&'()*+,-.þÿÿÿ0þÿÿÿþÿÿÿþÿÿÿþÿÿÿ5þÿÿÿ789:;<=>?@ABCDEFGHIJKLþÿÿÿNþÿÿÿþÿÿÿQRþÿÿÿþÿÿÿUþÿÿÿWXYZ[\]^_`aþÿÿÿcþÿÿÿþÿÿÿfþÿÿÿþÿÿÿiþÿÿÿklmnopqrstuvþÿÿÿxþÿÿÿþÿÿÿ{þÿÿÿþÿÿÿ~þÿÿÿ€L§äðèè§.F   Ò     ÿÿÿ.1€ &ÿÿÿÿÀÿÅÿ`E&MathType û€þTms Rmn-       2
@LL×    2
@:Hû€þTms Rmn-ð  2
@# `û€þPSymbol-ð    2
@ð£Ó
&
ÿÿÿÿû¼"System-ðhÿÿ``cc2ä7&þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2/É 3l'÷>ü(÷>
ƒL †£ƒH¼CompObj  ÿÿÿÿZObjInfoÿÿÿÿ
ÿÿÿÿ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_898096616ÿÿÿÿÿÿÿÿ
ÀF`9Ãª¥½ aÌª¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿCompObjÿÿÿÿZL_{hèè_{.F       ó     ÿÿÿ.1@à&ÿÿÿÿÀÿ¥ÿ å&MathTypepû€þTms Rmn\G-       2
`LL×    2
`=L×û€þTms Rmn-ð  2
`# `û€þPSymbol-ð    2
`ð³Óû ÿPSymbol-ð    2
Àr{
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2/É@3('÷>¸(÷>
ƒL †³ƒL„rÿÿÿ.1ObjInfoÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\_919663166nÎÀF aÌª¥½ aÌª¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ LÇ
{ÐhèèÇ
{*  M     ÿÿÿ.1@€&ÿÿÿÿÀÿ²ÿ@ò&MathType`ûþæPSymbol„-2
•]}û€þPSymbol-ð      2
€3Ñ    2
€Ä=Óû€þTms RmnPIC
ÿÿÿÿ!LMETAÿÿÿÿÿÿÿÿÿÿÿÿ#ÈCompObjÿÿÿÿ/fObjInfoÿÿÿÿÿÿÿÿ1-ð     2
€<.`û€þ¼Tms Rmn-ð  2
€™vÀû€þTms Rmn-ð  2
€§0À
2
€  ``û€þTms Rmn-ð2
€Û
ContinuityÀÀkkÀÀkk¨
&
ÿÿÿÿû¼"System-ðû€þPSymbol-þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q
Ð |cIœgI
†"‚.‡v†=ˆ0000LSì c
 èèSì ^=    ª     ÿÿÿ.1       &ÿÿÿÿÀÿ¨ÿ`¨&Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ2<_919671330ÿÿÿÿÿÿÿÿÎÀF aÌª¥½ Ëäª¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ3PIC
ÿÿÿÿ4LMETAÿÿÿÿÿÿÿÿÿÿÿÿ6ˆCompObjÿÿÿÿMfObjInfoÿÿÿÿÿÿÿÿOEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿPœMathTypeú-2@2¬^¾^z¾zJ¾J^®^F        û€þPSymbol%-        2
–J¶¼    2
¾Ö¶¼    2
ÌÈ¶¼    2
ê
¶¼       2
Ì¸¶¼    2
êÆ¶¼û€þ¼Tms Rmn€-ð  2
–vÀ    2
•WG+û ÿ¼Tms Rmn-ð  2
öçh}    2
õ¢vpû€þTms Rmn-ð  2
¾’tk    2
•
pÀ        2
Ì„w    2
êÉtk    2
ÁLG    2
ÌtpÀ    2
ê‚r•2
àMotion>ÀkkÀÀû`ÿTms Rmn-ð    2
."hPû ÿTms Rmn-ð  2
öa     hp        2
!dw•û€þPSymbol-ð    2
• =Ó    2
•-Ó    2
•1Ñ    2
Á=Ó    2
Á-Ó    2
»à
ü¼        2
!à
ý¼        2
.à
ï¼        2
ýà
ï¼        2
ˆà
þ¼        2
—à
ï¼        2
à
ï¼û€þTms Rmn-ð      2
Á@ `    2
à§ `
&
ÿÿÿÿû¼"System-ð€Ç4ÆÆ‚Æîþžþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q
Ð€zImI
„"‡v„"ƒt†=‡G‡v
†"†"ƒp –} ƒMƒoƒtƒiƒoƒneLÇ
{ÐhèèÇ
{*  M     ÿÿÿ.1@€&ÿÿÿÿÀÿ²ÿ@ò&_898095976'["ÀF Ëäª¥½”õª¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿSPIC
!$ÿÿÿÿTLMETAÿÿÿÿÿÿÿÿÿÿÿÿVÈMathType`ûþæPSymbol„-2
•]}û€þPSymbol-ð      2
€3Ñ    2
€Ä=Óû€þTms Rmn-ð  2
€<.`û€þ¼Tms Rmn-ð  2
€™vÀû€þTms Rmn-ð  2
€§0À
2
€  ``û€þTms Rmn-ð2
€Û
ContinuityÀÀkkÀÀkk¨
&
ÿÿÿÿû¼"System-ðû€þPSymbol-þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2°Ë`3ì2¨2
†Ñ‚.‡v†=ˆ0–}  ƒCƒoƒnƒtƒiƒnƒuƒiƒtƒyƒo
†Ñ‡p–}CompObj#%ÿÿÿÿbZObjInfoÿÿÿÿ&ÿÿÿÿdEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿe|_898095975ÿÿÿÿÿÿÿÿ)ÀF”õª¥½”õª¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿgPIC
(+ÿÿÿÿhLMETAÿÿÿÿÿÿÿÿÿÿÿÿjCompObj*,ÿÿÿÿwZLÙ¯·¨èèÙ¯.)       h     ÿÿÿ.1@À
&ÿÿÿÿÀÿ³ÿ€
ó&MathTypeàú-@
û€þPSymbol-       2
‹J¶¼    2
©†¶¼û€þTms Rmn-ð  2
‹T×    2
©Btk    2
€¼G
2
€…Heat¨Àkû ÿTms Rmn-ð  2
àÐT}û€þPSymbol-ð    2
€=Ó    2
°žü¼    2
Ážý¼    2
Óžþ¼û€þTms Rmn-ð2
€e   ```
&
ÿÿÿÿû¼"System-ðîîïwv÷tû¿áü{ßÿïýÝÝÞîíïXû¿áü{ßÿïýÝÝÞîíïXû¿áüþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2°Ë`3ü2<2
„¶ƒT„¶ƒt†=ƒGƒT
–}   ƒHƒeƒaƒtÿÿÿÿþÿÿÿÿÿÿÿÿÿÿLL¯h¨èèL¯¾<       i     ÿÿÿ.ObjInfoÿÿÿÿ-ÿÿÿÿyEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿz|_919671148 D0ÎÀF”õª¥½ „«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ|PIC
/2ÿÿÿÿ}LMETAÿÿÿÿÿÿÿÿÿÿÿÿCompObj13ÿÿÿÿŒfObjInfoÿÿÿÿ4ÿÿÿÿŽ‚ƒ„…†‡ˆ‰Š‹þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ“þÿÿÿ•–—˜™š›œžŸ ¡¢þÿÿÿ¤þÿÿÿþÿÿÿ§¨þÿÿÿþÿÿÿ«þÿÿÿ®¯°±²³´µ¶·¸¹º»¼þÿÿÿ¾þÿÿÿþÿÿÿÁþÿÿÿþÿÿÿÄþÿÿÿÆÇÈÉÊþÿÿÿÌþÿÿÿþÿÿÿþÿÿÿþÿÿÿÑþÿÿÿÓÔÕÖ×ØÙÚÛþÿÿÿÝþÿÿÿþÿÿÿàþÿÿÿþÿÿÿãþÿÿÿåæçèéêëìíîïþÿÿÿñþÿÿÿþÿÿÿôþÿÿÿþÿÿÿ÷þÿÿÿùúûüýþþÿÿÿþÿÿÿ1@@
&ÿÿÿÿÀÿ³ÿ
ó&MathTypeàú-@ßû€þPSymbol-    2
‹J¶¼    2
©o¶¼û€þTms Rmn-ð  2
‹SÀ    2
©+tk    2
€ŽG
2
€¢SaltÀÀkkû ÿTms Rmnp-ð  2
à§Spû€þPSymbol-ð    2
€S=Ó    2
°[ü¼    2
Á[ý¼    2
Ó[þ¼û€þTms Rmnp-ð
2
€"    ````
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q
Ðd|cIœgI
„"ƒS„"ƒtEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ€_898095972 7ÀF „«¥½€M «¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ‘PIC
69ÿÿÿÿ’L†=ƒGƒS
–}    ƒSƒaƒlƒtLà{øhèèà{Ž:      ¬     ÿÿÿ.1@À&ÿÿÿÿÀÿ½ÿ€ý&MathType`ûþÛPSymbol-2
›m}û€þPSymbol-ð      2
€@METAÿÿÿÿÿÿÿÿÿÿÿÿ”ˆCompObj8:ÿÿÿÿ£ZObjInfoÿÿÿÿ;ÿÿÿÿ¥Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¦œrÓ    2
€ÍrÓû€þPSymbol-ð    2
€‡=Óû€þTms Rmn-ð  2
€¬(~    2
€,`    2
€F,`    2
€)~û€þTms Rmn-ð  2
€2T×    2
€‡SÀ    2
€ÍpÀ2
€K
EquationêÀÀÀkkÀÀ
2
€+ofÀk2
€¶state•kÀk¨û€þTms Rmn-ð      2
€ `2
€+        ```  2
€Ë `    2
€V `
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2°Ë€38'2È(2
„r†=„r‚(ƒT‚,ƒS‚,ƒp ‚)–}   ƒEƒqƒuƒaƒtƒiƒoƒn ƒoƒf ƒsƒtƒaƒtƒeû€þLKž¬|èèKž&H        ÷     ÿÿÿ.1`à
&ÿÿÿÿÀÿ¥ÿ 
&MathType`ûòýÛPSymbol„-2
¼ÿ(ûòýÛPSymbol„-ð2
¼±_898095971ÿÿÿÿÿÿÿÿ>ÀF€M «¥½€M «¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ©PIC
=@ÿÿÿÿªLMETAÿÿÿÿÿÿÿÿÿÿÿÿ¬)û>þÀPSymbol„-ð2
ªÁ(û>þÀPSymbol„-ð2
ª5
)û€þ¼Tms Rmn-ð        2
 9vÀ    2
 ‰vÀû ÿ¼Tms Rmn-ð  2
jh}û€þTms Rmn-ð  2
 ù `    2
 Â `û€þPSymbol-ð    2
 Í=Ó    2
 =Óû€þTms Rmn-ð  2
 ,`    2
 ý     ,`        2
 1,`û€þTms Rmn-ð  2
 ¥w    2
 B     uÀ        2
 ‰
v¨        2
 Áw
&
ÿÿÿÿû¼"System-ðÿÿû÷ÿÿÿÿÿÿÿÿÿÿ¿ÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2CompObj?Aÿÿÿÿ½ZObjInfoÿÿÿÿBÿÿÿÿ¿Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿÀ|_898259417÷§EÀF î'«¥½ î'«¥½´Ê`O@Ô_?d     _?
‡v †=‡v‡h
‚,ƒw–(–)†=ƒu‚,ƒv‚,ƒw –(–)ÿÿÿÿÿÿÿÿÿL{4h@èè{4ÆT       «     ÿÿÿ.1@&ÿÿÿÿÀÿ³ÿ³&MathTypePû€þPSymbolF- 2
`3Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÂPIC
DGÿÿÿÿÃLMETAÿÿÿÿÿÿÿÿÿÿÿÿÅhCompObjFHÿÿÿÿËfÑû€þTimes New Roman-ð       2
`CpÀ
&
ÿÿÿÿû¼"Systemn-ð"Systemnþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qDÓ —EH·DØ·D
†ÑƒpObjInfoÿÿÿÿIÿÿÿÿÍEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÎ<_898095970<LÀF î'«¥½ ¨R«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÏPIC
KNÿÿÿÿÐLMETAÿÿÿÿÿÿÿÿÿÿÿÿÒHCompObjMOÿÿÿÿÜZObjInfoÿÿÿÿPÿÿÿÿÞL3Ò„¼èè3ÒN3            ÿÿÿ.1` &ÿÿÿÿÀÿ±ÿ`&MathTypeú-ýÈýKû€þTms Rmn-   2
`\pÀ    2
kpÀû ÿTms Rmn-ð2
êærefWb>û€þPSymbol-ð      2
`‚=Óû€þPSymbol-ð    2
kDd¼    2
‰èrÓ
&
ÿÿÿÿû¼"System-ð?ÿjªjªjª?ÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24É@w: &ß50(ß5
ƒp†=„dƒp„rEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿß\_898167944ÿÿÿÿÿÿÿÿSÀF@IZ«¥½ k«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿáPIC
RUÿÿÿÿâLƒrƒeƒf1L“Œ”èè“Œfh       k     ÿÿÿ.1 €
&ÿÿÿÿÀÿ¦ÿ@
Æ&MathTypeÀ        ú"-=@=9û€þPSymbol½-   2
xJ¶¼    2
ÍMETAÿÿÿÿÿÿÿÿÿÿÿÿäèCompObjTVÿÿÿÿðfObjInfoÿÿÿÿWÿÿÿÿòEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿó|¶¼    2
 ÄrÓû€þTimes New RomanP-ð  2
xpÀ    2
ÍÇz•    2
 gÀûÿTimes New Romand€-ð2
Ù¼refcpG2
±refcpGû€þPSymbol-ð      2
 –+Ó    2
 ;=Óû€þTimes New Romand€-ð  2
 €     0À
&
ÿÿÿÿû¼"Systemn-ðð   2
þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qøÒ`÷CHCØC
„¶ƒpƒrƒeƒf
„¶ƒz†+„rƒrƒeƒf
ƒg†=ˆ0L{¸hèè_898168058QÿÿÿÿZÀFà9t«¥½à9t«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿõPIC
Y\ÿÿÿÿöLMETAÿÿÿÿÿÿÿÿÿÿÿÿø¨{æ@       É     ÿÿÿ.1@À&ÿÿÿÿDæ&&MathTypepû€þPSymbol- 2
`@rÓûÿTimes New Roman×-ð2
Á-refcpG&,MathTypeUU 
„rƒrƒeƒf
&
ÿÿÿÿû¼"Systemn-ð"SystemnObjInfo[]ÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_919671400®`ÎÀFà9t«¥½ Ë•«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿþÿÿÿþÿÿÿþÿÿÿ 

þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ!þÿÿÿþÿÿÿ$%&þÿÿÿþÿÿÿ)þÿÿÿ+,-./012345þÿÿÿ7þÿÿÿþÿÿÿ:þÿÿÿþÿÿÿ=þÿÿÿ?@ABCDEFGHIþÿÿÿKþÿÿÿþÿÿÿNþÿÿÿþÿÿÿQþÿÿÿSTUVWXþÿÿÿþÿÿÿþÿÿÿþÿÿÿ]þÿÿÿ_`abcdþÿÿÿþÿÿÿþÿÿÿþÿÿÿiþÿÿÿklmnopþÿÿÿrþÿÿÿþÿÿÿþÿÿÿþÿÿÿwþÿÿÿyz{|}~þÿÿÿ€øÒ ö¬J÷¿à 
„rƒrƒeƒfLSì c
 èèSì ^=    ª     ÿÿÿ.1       &ÿÿÿÿÀÿ¨ÿ`¨&MathTypeú-2@2¬^¾^z¾zJ¾J^®PIC
_bÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿˆCompObjacÿÿÿÿfObjInfoÿÿÿÿdÿÿÿÿ     

8 !"#$&%('*)+,-/.103245679;V:<=>?@ABDCEFGHIJKLMONQPSRUTYWoXZ[\]^_`bacedfghnijklmpr‡qstvu|wxyz{}~†^F        û€þPSymbol%-        2
–J¶¼    2
¾Ö¶¼    2
ÌÈ¶¼    2
ê
¶¼       2
Ì¸¶¼    2
êÆ¶¼û€þ¼Tms Rmn€-ð  2
–vÀ    2
•WG+û ÿ¼Tms Rmn-ð  2
öçh}    2
õ¢vpû€þTms Rmn-ð  2
¾’tk    2
•
pÀ        2
Ì„w    2
êÉtk    2
ÁLG    2
ÌtpÀ    2
ê‚r•2
àMotion>ÀkkÀÀû`ÿTms Rmn-ð    2
."hPû ÿTms Rmn-ð  2
öa     hp        2
!dw•û€þPSymbol-ð    2
• =Ó    2
•-Ó    2
•1Ñ    2
Á=Ó    2
Á-Ó    2
»à
ü¼        2
!à
ý¼        2
.à
ï¼        2
ýà
ï¼        2
ˆà
þ¼        2
—à
ï¼        2
à
ï¼û€þTms Rmn-ð      2
Á@ `    2
à§ `
&
ÿÿÿÿû¼"System-ð€Ç4ÆÆ‚Æîþžþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q
Ð$h`I¬RI
‡G‡vEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ@_943425990ÿÿÿÿÿÿÿÿgÎÀF Ë•«¥½ Ë•«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObjfhÿÿÿÿ fþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ¨`hI8cI
‡G‡v
†=†"‡v‚.†"‡v†"ˆ2…©†×‡v†"‡g„´„Á„Áƒrƒeƒf
†+‡F‡v
†+‡D‡vObjInfoÿÿÿÿiÿÿÿÿ"Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ#Ä_943427134ï„lÎÀF Ë•«¥½ 5®«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ'PIC
knÿÿÿÿ(LMETAÿÿÿÿÿÿÿÿÿÿÿÿ*èCompObjmoÿÿÿÿ6fObjInfoÿÿÿÿpÿÿÿÿ8LõÒ¼èèõÒÆT       f     ÿÿÿ.1` &ÿÿÿÿÀÿ£ÿà&MathTypeàû€þTimes New Roman-       2
p5G    2
pàT×    2
½ÑFêûÿTimes New Roman)-ð  2
Ð8T    2
Tû€þPSymbol-ð    2
pn=Ó    2
p¸-Ó    2
pÐÑ    2
½+Óû€þ¼Times New Roman-ð  2
pœvÀû€þTimes New Roman)-ð  2
pW.`2
½@        ````````
&
ÿÿÿÿû¼"Systemn-ð      ```````þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓdÈcI¼gI
ƒGƒT
†=†"‡v‚.†"ƒT †+ƒFƒT
†+ƒDƒTL‹öØÐèè‹öÆT     f     ÿÿÿ.1€À&ÿÿÿÿÀÿ¨ÿ€(&Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ9€_943427152ÿÿÿÿÿÿÿÿsÎÀF 5®«¥½`]·«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ;PIC
ruÿÿÿÿ<LMETAÿÿÿÿÿÿÿÿÿÿÿÿ>èCompObjtvÿÿÿÿJfObjInfoÿÿÿÿwÿÿÿÿLEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿM|MathTypeðû€þTimes New Roman- 2
k5G    2
kÇSÀ    2
½ÑFêûÿTimes New Roman)-ð  2
Ë>S€    2
‡S€û€þPSymbol-ð    2
kU=Ó    2
kŸ-Ó    2
k·Ñ    2
½+Óû€þ¼Times New Roman-ð  2
kƒvÀû€þTimes New Roman)-ð  2
k>.`2
½@        ````````
&
ÿÿÿÿû¼"Systemn-ð      ```````þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ`8zIˆzI
ƒGƒS
†=†"‡v‚.†"ƒS†+ƒFƒS
†+ƒDƒS_898169173æ.zÀF ß"®¥½à,®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿOPIC
y|ÿÿÿÿPLMETAÿÿÿÿÿÿÿÿÿÿÿÿR¨L4,@èè4       Ë     ÿÿÿ.1à&ÿÿÿÿQ1&MathTypePû€þTimes New Roman(-       2
`FFêûÿTimes New Roman-ð  2
À÷T&,MathTypeUU 
ƒFƒTt Word 6
&
ÿÿÿÿû¼"Systemn-ðøÒ ö¬J÷¿D<
ƒFƒTð  LíWTèèíWþT       Ë     ÿÿÿ.1 À&ÿÿÿÿK6&ObjInfo{}ÿÿÿÿYEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿZ<_898169192ÿÿÿÿÿÿÿÿ€ÀFà,®¥½à,®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ[PIC
‚ÿÿÿÿ\LMETAÿÿÿÿÿÿÿÿÿÿÿÿ^¨ObjInfoƒÿÿÿÿeEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿf<MathType`û€þTimes New Roman(- 2
`FFêûÿTimes New Roman-ð  2
ÀüS€&,MathTypeUU 
ƒFƒSU
&
ÿÿÿÿû¼"Systemn-ð"SystemnøÒ ö¬J÷¿O
ƒFƒS1_943427274q‹†ÎÀFà,®¥½¨3®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿgPIC
…ˆÿÿÿÿhLMETAÿÿÿÿÿÿÿÿÿÿÿÿj¨L4,@èè4       Ë     ÿÿÿ.1à&ÿÿÿÿQ1&MathTypePû€þTimes New Roman(-       2
`FFêûÿTimes New Roman-ð  2
À÷T&,MathTypeUU 
ƒFƒTt Word 6
&
ÿÿÿÿû¼"Systemn-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓœcI°gI
ƒDƒTLíWTèèCompObj‡‰ÿÿÿÿqfObjInfoÿÿÿÿŠÿÿÿÿsEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿt8_943427294ÿÿÿÿÿÿÿÿÎÀFÀÏ<®¥½ÀÏ<®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿuPIC
ŒÿÿÿÿvLMETAÿÿÿÿÿÿÿÿÿÿÿÿx¨CompObjŽÿÿÿÿfíWþT       Ë     ÿÿÿ.1 À&ÿÿÿÿK6&MathType`û€þTimes New Roman(-       2
`FFêûÿTimes New Roman-ð  2
ÀüS€&,MathTypeUU 
ƒFƒSU
&
ÿÿÿÿû¼"Systemn-ð"Systemnþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS Eqþÿÿÿþÿÿÿþÿÿÿþÿÿÿ…þÿÿÿ‡ˆ‰Š‹ŒŽ‘’þÿÿÿ”þÿÿÿþÿÿÿ—þÿÿÿþÿÿÿšþÿÿÿœžŸ ¡¢£þÿÿÿ¥þÿÿÿþÿÿÿþÿÿÿþÿÿÿªþÿÿÿ¬®¯°±²³þÿÿÿµþÿÿÿþÿÿÿþÿÿÿþÿÿÿºþÿÿÿ¼½¾¿ÀÁÂÃÄÅþÿÿÿÇþÿÿÿþÿÿÿÊþÿÿÿþÿÿÿÍþÿÿÿÏÐÑÒÓÔÕÖþÿÿÿØþÿÿÿþÿÿÿþÿÿÿþÿÿÿÝþÿÿÿßàáâãäåæçèþÿÿÿêþÿÿÿþÿÿÿíþÿÿÿþÿÿÿðþÿÿÿòóôõö÷þÿÿÿùþÿÿÿþÿÿÿüýþÿÿÿþÿÿÿþÿÿÿuationEquation.3ô9²qÉÓ,zI|zI
ƒDƒSLpž||èèpž^=        k     ÿÿÿ.1``
&ÿÿÿÿÀÿ¤ÿ 
&ObjInfoÿÿÿÿ‘ÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ‚8_898095958ÿÿÿÿ`”ÀFÀI¬¥½àê¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿƒPIC
“–ÿÿÿÿ„LMETAÿÿÿÿÿÿÿÿÿÿÿÿ†CompObj•—ÿÿÿÿ“ZObjInfoÿÿÿÿ˜ÿÿÿÿ•MathType`û€þPSymbol-   2
 3Ñ    2
 >=Ó    2
 wÑ    2
 /=Óû ÿTms Rmn-ð  2
ôb2pû€þTms Rmn-ð  2
 pÀû€þTms Rmn-ð  2
 €.`û€þ¼Tms Rmn-ð  2
 ÕG+û ÿ¼Tms Rmn-ð  2
 vpû€þÿ@Script-ð    2
 i     F™
&
ÿÿÿÿû¼"System-ðTms Rmn-ð   2
`\þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ`w4P‡3Ð‡3
†Ñˆ2
ƒp†=†Ñ‚.‡G‡v
†=ScriptFEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ–|_898095949Ó5›ÀFàê¬¥½ |4¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ˜PIC
šÿÿÿÿ™LLöíÐèèöí¶G       ô     ÿÿÿ.1À€&ÿÿÿÿÀÿ¥ÿ@e&MathType0û€þ¼Tms Rmn-       2
`9vÀ    2
`Nn×û€þTms Rmn-ð  2
`ô.`û€þPSymbolMETAÿÿÿÿÿÿÿÿÿÿÿÿ›CompObjœžÿÿÿÿ¤ZObjInfoÿÿÿÿŸÿÿÿÿ¦Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ§<-ð    2
`Š=Óû€þTms Rmn-ð  2
`m0À
&
ÿÿÿÿû¼"System-ðW(#?1`/ƒ‡zþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.26É 74'÷?¬(÷?
‡v‚.‡n†=ˆ0n_898260247þ¢ÀF |4¬¥½@mN¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¨PIC
¡¤ÿÿÿÿ©LMETAÿÿÿÿÿÿÿÿÿÿÿÿ«LÒ4¼@èèÒ4¦4       ë     ÿÿÿ.1`&ÿÿÿÿÀÿ¥ÿ ¥&MathTypePû€þTms Rmn-       2
`7v¨û ÿTms Rmnf-ð  2
ÀìT}û€þPSymbol-ð    2
`=Óû€þTms Rmnf-ð  2
`S0À
&
ÿÿÿÿû¼"System-ð«BÿÿþBÿÿQCÿÿ*.+ˆI/,þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24É w:ì'ß5,,ß5
ƒvƒT
†=ˆ0HCompObj£¥ÿÿÿÿ´ZObjInfoÿÿÿÿ¦ÿÿÿÿ¶Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ·<_898260246ÿÿÿÿÿÿÿÿ©ÀF@mN¬¥½ 6_¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¸PIC
¨«ÿÿÿÿ¹LMETAÿÿÿÿÿÿÿÿÿÿÿÿ»¨CompObjª¬ÿÿÿÿÆZL·W`Tèè·W~G       @     ÿÿÿ.1 &ÿÿÿÿÀÿ¾ÿÀÞ&MathType`û€þPSymbol- 2
`*¶¼    2
`¶¼û€þTms Rmn-ð  2
`æv¨    2
`ÕnÀûàþTms Rmn-ð  2
ÔT¡ûàþTms Rmn-ð  2
`‘/Pû€þPSymbol-ð    2
`å=Óû€þTms Rmn-ð  2
`
0À
&
ÿÿÿÿû¼"System-ðÿÿÿÿþÿÿÿÿÿþÿ|”(|”þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ObjInfoÿÿÿÿÿÿÿÿÈEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÉ\_943276062Aè°ÎÀF 6_¬¥½@×f¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿË)É@_=Ìo<Po<
       e€„¶ƒv
ƒT‚/  e€„¶ƒn†=ˆ0LÒ4¼@èèÒ4¦4   ë     ÿÿÿ.1`&ÿÿÿÿÀÿ¥ÿ ¥&PIC
¯²ÿÿÿÿÌLMETAÿÿÿÿÿÿÿÿÿÿÿÿÎCompObj±³ÿÿÿÿ×fObjInfoÿÿÿÿ´ÿÿÿÿÙMathTypePû€þTms Rmn- 2
`7v¨û ÿTms Rmnf-ð  2
ÀìT}û€þPSymbol-ð    2
`=Óû€þTms Rmnf-ð  2
`S0À
&
ÿÿÿÿû¼"System-ð«BÿÿþBÿÿQCÿÿ*.+ˆI/,þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓœcI°gI
ƒvƒTLÑWTèèÑWv3        1     ÿÿÿ.1 &ÿÿÿÿÀÿ³ÿÀÓ&Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿÚ8_898095948ÿÿÿÿÿÿÿÿ·ÀF@×f¬¥½àÇ€¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÛPIC
¶¹ÿÿÿÿÜLMETAÿÿÿÿÿÿÿÿÿÿÿÿÞˆCompObj¸ºÿÿÿÿéZObjInfoÿÿÿÿ»ÿÿÿÿëEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿì\MathType`û€þ¼Tms Rmn÷- 2
`6n×    2
`Ín×    2
`îG+û ÿ¼Tms RmnG-ð  2
À9vpû€þTms Rmn÷-ð  2
`.`    2
`™.`û€þPSymbol-ð    2
`YÑ    2
`‘=Óû€þTms Rmn÷-ð  2
`ipÀ
&
ÿÿÿÿû¼"System-ðRyØÿTyºÿVy‘ÿWyÄÿ‘‘¶ÿA’‘ÿL’¤ÿf’þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ýË@ÿ4Ôï5d     ï5
‡n‚.†Ñp†=‡n‚.‡G‡v^ôè^^^^^^L{WhTèè_898095947Äµ¾ÀFàÇ€¬¥½à1™¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿîPIC
½ÀÿÿÿÿïLMETAÿÿÿÿÿÿÿÿÿÿÿÿñˆ{W68       ¨     ÿÿÿ.1 @&ÿÿÿÿÀÿ¨ÿÈ&MathType`û€þ¼Tms Rmn-       2
`1G+û ÿ¼Tms Rmnœf-ð  2
À|vp
&
ÿÿÿÿû¼"System-ðÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿCompObj¿ÂÿÿÿÿøZObjInfoÿÿÿÿÿÿÿÿÿÿÿÿúOle10NativeÁÃÿÿÿÿû„Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿþ<þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2€
‡Gƒn
†+„rƒn
ƒg‡k†+‡uƒn
…DƒtÉË O?D_>Ô _>
‡G‡viL_898095946ÿÿÿÿÿÿÿÿÆÀFà1™¬¥½Àú©¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÅÈÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿ(þÿÿÿ 
þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ þÿÿÿþÿÿÿþÿÿÿþÿÿÿ%þÿÿÿ'()*+,-./012þÿÿÿ4þÿÿÿþÿÿÿ7þÿÿÿþÿÿÿ:þÿÿÿ<=>?@ABþÿÿÿDþÿÿÿþÿÿÿþÿÿÿþÿÿÿIþÿÿÿKLMNOPþÿÿÿRþÿÿÿþÿÿÿþÿÿÿþÿÿÿWþÿÿÿYZ[\]^_`þÿÿÿbþÿÿÿþÿÿÿeþÿÿÿþÿÿÿhþÿÿÿjklmnopqþÿÿÿsþÿÿÿþÿÿÿvþÿÿÿþÿÿÿþÿÿÿzþÿÿÿ|}~€LWÀTèèWf@   ý     ÿÿÿ.1 &ÿÿÿÿÀÿ¨ÿÀÈ&MathType`û€þ¼Tms Rmn<-       2
`6n×    2
`WG+    2
`î0Àû ÿ¼Tms Rmn-ð  2
À¢vpû€þTms Rmn<-ð  2
`.`û€þPSymbol-ð    2
`±=Ó
&
ÿÿÿÿû¼"System-ðÿn€
þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2€
‚(‡G‡n
†-„rƒn
ƒg‡k‚)†·‡n†=‡0CompObjÇÊÿÿÿÿZObjInfoÿÿÿÿÿÿÿÿÿÿÿÿ
Ole10NativeÉËÿÿÿÿ„Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\5É@o9&7Hœ'7H
‡n‚.‡G‡v
†=‡0ÿÿÿ.1L4p@èè4>P       ý     ÿÿÿ.1€&ÿÿÿÿÀÿ³ÿ@³&_943276497^ÎÎÀFÀú©¬¥½ Ãº¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÍÐÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿ(MathTypePû€þ¼Tms Rmn- 2
`6n×    2
`ip×û€þTms Rmn-ð  2
`.`û€þPSymbol-ð    2
`YÑ    2
`¡=Óû€þTms Rmn-ð  2
`„0À
&
ÿÿÿÿû¼"System-ðæ þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EqCompObjÏÑÿÿÿÿfObjInfoÿÿÿÿÒÿÿÿÿ!Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ"@_898095942g¼ÕÀF`ëÃ¬¥½`ëÃ¬¥½uationEquation.3ô9²qÉÓ$œcI°gI
‡n‚.†"ƒp†=ˆ0L“Áèè“ÁnA        }     ÿÿÿ.1€€
&ÿÿÿÿÀÿºÿ@
:&Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ#PIC
Ô×ÿÿÿÿ$LMETAÿÿÿÿÿÿÿÿÿÿÿÿ&(CompObjÖØÿÿÿÿ3ZMathType`û€þPSymbolq-   2
À3Ñ    2
À>=Ó    2
ÀwÑ    2
À/=Óû ÿTms RmnÒ-ð  2
b2pû€þTms Rmn<-ð  2
ÀpÀû€þTms RmnÒ-ð  2
À€.`    2
Ë~Ï    2
ãt     ~Ïû€þ¼Tms Rmn<-ð      2
ÀÕG+û ÿ¼Tms RmnÒ-ð  2
  vpû€þÿ@Script-ð    2
Ài     F™
&
ÿÿÿÿû¼"System-ð+++
 
þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.25É`o9è&7Hx(7H
†Ñˆ2
ƒp†=†Ñ‚."‡G‡v
†=Script"FÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿObjInfoÿÿÿÿÙÿÿÿÿ5Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ6|_943276545ÿÿÿÿÿÿÿÿÜÎÀF`ëÃ¬¥½ }å¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ8L{Áhèè{ÁæB       å     ÿÿÿ.1€@&ÿÿÿÿdºÿ¤:&MathType`û€þTms Rmn<-       2
Ëa~Ïû€þ¼Tms RmnÒ-ð  2
À1G+û ÿ¼Tms Rmn<-ðPIC
ÛÞÿÿÿÿ9LMETAÿÿÿÿÿÿÿÿÿÿÿÿ;èCompObjÝßÿÿÿÿCfObjInfoÿÿÿÿàÿÿÿÿE 2
 |vp&,MathTypeUU 
"‡G‡v
&
ÿÿÿÿû¼"System-ð
6"ÿþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ ,zI|zI
"‡G‡vEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿF<_898095940ÿÿÿÿÿÿÿÿãÀFàâ7¥½àâ7¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿGPIC
âåÿÿÿÿHLL{WhTèè{WVE       ¨     ÿÿÿ.1 @&ÿÿÿÿÀÿ¨ÿÈ&MathType`û€þ¼Tms Rmn+-       2
`1G+û ÿ¼Tms Rmn-ð  2
À|vp
&
ÿÿÿÿû¼"System-ðÑåb4|-våb4|-METAÿÿÿÿÿÿÿÿÿÿÿÿJˆCompObjäæÿÿÿÿQZObjInfoÿÿÿÿçÿÿÿÿSEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿT<þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2)É _=Äo<To<
       e€‡G
‡vLãÁçèè_943276295ÿÿÿÿÿÿÿÿêÎÀF@í¬¥½@í¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿUPIC
éìÿÿÿÿVLMETAÿÿÿÿÿÿÿÿÿÿÿÿX(ãÁÎG            ÿÿÿ.1€@&ÿÿÿÿÀÿºÿ:&MathType`û€þTms Rmn+-       2
Ëa~Ïû€þ¼Tms Rmn-ð  2
À1G+    2
ÀB.`    2
ÀÏn×    2
ÀH0Àûàþ¼Tms Rmn+-ð  2
 {vû€þPSymbol-ð    2
À=Ó
&
ÿÿÿÿû¼"System-ðÿÿÿÿÿÿÿÿÿÃÿÿÿçÿÿÿçÿÿþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ@¼cI°gI
       e€"‡G     e        e ‡v     e€‡.‡n†=ˆ0Lz4¬@èèCompObjëíÿÿÿÿafObjInfoÿÿÿÿîÿÿÿÿcEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿd\_943276570ÚËñÎÀF@í¬¥½àx¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿfPIC
ðóÿÿÿÿgLMETAÿÿÿÿÿÿÿÿÿÿÿÿi(CompObjòõÿÿÿÿrfz4†O       ý     ÿÿÿ.1à&ÿÿÿÿÀÿ³ÿ ³&MathTypePû€þ¼Tms Rmn-       2
`6n×    2
`Ì0Àû€þTms Rmn-ð  2
`.`û€þPSymbol-ð    2
`YÑ    2
`=Óû€þTms Rmn-ð  2
`ipÀ
&
ÿÿÿÿû¼"System-ðF*FdÜô<`„ WB² WBþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q`
†Ñƒpƒn†+ˆ1
†·‡n†=‡0ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÉÓ$<ŠIà‹I
‡n‚.†"ƒp†=ˆ0    ObjInfoÿÿÿÿÿÿÿÿÿÿÿÿtOle10NativeôöÿÿÿÿudEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿw@_898191139ÿÿÿÿùÀFàx¥½ÀA0¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿxPIC
øûÿÿÿÿyLMETAÿÿÿÿÿÿÿÿÿÿÿÿ{ˆCompObjúüÿÿÿÿŠZL)ETlèè)E¦4       ¨     ÿÿÿ.1à 
&ÿÿÿÿÀÿ³ÿà       “&MathTypeÀú-ýZýôû>þÀPSymbol-2
j((û>þÀPSymbol-ð2
jø)û€þ‚ƒ„…†‡ˆ‰þÿÿÿ‹þÿÿÿþÿÿÿŽþÿÿÿþÿÿÿ’þÿÿÿ”•–—˜™þÿÿÿ›þÿÿÿþÿÿÿþÿÿÿþÿÿÿ þÿÿÿ¢£¤¥¦§¨©ª«¬®¯þÿÿÿ±þÿÿÿþÿÿÿ´µþÿÿÿþÿÿÿ¸þÿÿÿº»¼½¾¿ÀÁÂÃÄÅÆþÿÿÿÈþÿÿÿþÿÿÿËþÿÿÿþÿÿÿÎþÿÿÿÐÑÒÓÔÕÖ×ØÙÚÛÜÝÞßàáâãäåæçèéêëìíîïðñòóôõö÷øþÿÿÿúþÿÿÿþÿÿÿýþÿTms Rmn-ð    2
`EK    2
‰ nÀ    2
`T×    2
`,SÀûàþTms Rmn€-ð  2
-[nû€þPSymbol-ð    2
k±¶¼    2
‰d¶¼û€þTms Rmn€-ð  2
`š,`û€þPSymbol-ð    2
`Ö=Óû€þTms Rmn€-ð  2
`     0À
&
ÿÿÿÿû¼"System-ð@@ÿ@ÿü@@@ÿüÿþÿþÿþ@þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24É€w:L(ß5Ü)ß5
       e€ƒK     e ƒn e€
       e€„¶
       e€„¶ƒn
       e€ƒT‚,ƒS
–(–) e€†=ˆ0-ð    2
-[ObjInfoÿÿÿÿýÿÿÿÿŒEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿœ_898191138~CÀFàâ7¥½àâ7¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿLWWTTèèWWvD       ¨     ÿÿÿ.1  &ÿÿÿÿÀÿ¥ÿàÅ&MathType`û€þTms Rmn-       2
`EKû ÿTms Rmn-ð  2
À\np
&
ÿÿÿÿû¼"SystemPIC
ÿÿÿÿÿ‘LMETAÿÿÿÿÿÿÿÿÿÿÿÿ“ˆCompObjÿÿÿÿšZObjInfoÿÿÿÿÿÿÿÿœ-ðFâ¬EzÿÿÊ F²¬EžÿÿØF*Fþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24É w:X(ß5˜,ß5
ƒKƒnL

´lèèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_898167540ØXÀF 
A¥½`œb¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿžPIC
 ÿÿÿÿŸL

=    »     ÿÿÿ.1à     &ÿÿÿÿÀÿ¾ÿàž&MathTypeÀú-ïŸïÛýhý˜
î
âû€þTms Rmn-    2
R0uÀ    2
R–r•    2
]ÉD
2
{Dtk  2
`7v¨    2
`Šr•    2
k’D
2
‰ÄDtk  2
n
;w
2
y       METAÿÿÿÿÿÿÿÿÿÿÿÿ¡¨CompObj
ÿÿÿÿ°ZObjInfoÿÿÿÿÿÿÿÿ²Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ³œDr•
2
—,Dtkû€þPSymbol-ð  2
RY=Ó    2
`M=Ó    2
n
¨=Óû€þTms Rmn-ð2
Rkcos¨À•û€þPSymbol-ð      2
R…fÇ    2
]ÝlÓ    2
k¦fÇû€þTms Rmn-ð  2
n
* `
&
ÿÿÿÿû¼"System-ðÇ&zÇ&ŒÇ&žÇ&°Ç&ÂÇ&ÊÇ&HÇ&‚Ç&``µþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.26É€3ÄŸ2TŸ2
ƒu†=ƒr‚c‚o‚s„fƒD„lƒDƒtƒv†=ƒrƒD„fƒDƒtƒw†=ƒDƒrƒDƒt 1L Áàèè_898095969ÿÿÿÿÿÿÿÿÀF`œb¥½€=j¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¶PIC

ÿÿÿÿ·LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¹h ÁnE   œ     ÿÿÿ.1€&ÿÿÿÿÀÿ§ÿÀ
'&MathTypepûíýâPSymbol„-2
½½(ûíýâPSymbol„-ð2
½J
)û€þ¼Tms Rmn-ð        2
 1G+û ÿ¼Tms Rmn-ð  2
|vpû€þPSymbol-ð    2
 ‹=Óû€þTms Rmn-ð  2
 CG    2
 TG    2
 ^Gû ÿTms Rmn-ð  2
Uup    2
jvb    2
v     w•û€þTms Rmn-ð      2
 ô,`    2
 þ,`
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EqCompObjÿÿÿÿÇZObjInfoÿÿÿÿÿÿÿÿÉEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÊ|_943427621j/ÎÀF€=j¥½ .„¥½uationEquation.26É`ÿ303°3
‡G‡v
†=ƒGƒu
‚,ƒGƒv
‚,ƒGƒw
–(–)LÓ'â”pèèÓ'âöG             ÿÿÿ.Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÌPIC
ÿÿÿÿÍLMETAÿÿÿÿÿÿÿÿÿÿÿÿÏH
CompObjÿÿÿÿùf1€
 $&ÿÿÿÿÀÿ±ÿà#1
&MathType0ú-00ñüüñ0z 0„%
%
û\ýÛPSymbol„-2
Ò       1{û\ýÛPSymbol„-ð2
Ò       }û€þTms Rmn-ð      2
ò5G    2
ò-uÀ
2
žuwÀ  2
¼r•
2
žŠ     uvÀ¨      2
¼°r•    2
       ¤v¨      2
       ùw      2
:+Fê2
vÖ    advectionÀÀ¨¨¨kkÀÀ2
¶×metric¨k•k¨2
x
ÏCoriolisÀ•kÀkk•2
¸áForcingêÀ•¨kÀÀ2
¸è
Dissipatiok••kÀÀkkÀ       2
¸#nÀû ÿTms Rmn9-ð  2
RGup    2
šêupû€þPSymbol-ð    2
òT=Ó    2
ò–-Ó    2
òÑ    2
“œ-Ó    2
“M-Ó    2
ŸBì¼    2
ÔBí¼    2

Bî¼     2
Ÿœü¼    2
Ôœý¼    2

œþ¼     2
       œ-Ó      2
       ã-Ó      2
       è+Ó      2
:+Ó    2
!Sü¼    2
aSý¼    2
”Sï¼    2
        Sï¼     2
=Sï¼    2
¢Sþ¼    2
×Sï¼    2
L
Sï¼      2
ÁSï¼    2
²ì¼    2
aí¼    2
%ï¼    2
šï¼    2
ï¼    2

î¼      2
×ï¼    2
L
ï¼      2
Áï¼û€þTms Rmn9-ð  2
ò `2
òí
          ``````````2
ò        ````````2
“@        ````````        2
“É `    2
žò
 `
2
“c    ````2
       @        ````````  2
       É `      2
       + `      2
       Û `2
:@        ````````        2
:Ë `2
:ƒ
          ``````````2
:C

          ``````````2
:     `````û€þ¼Tms Rmn-ð      2
òávÀû€þTms Rmn9-ð  2
òœ.`2
ž–tank¨À2
       {       sin•kÀ2
       1cos¨À•        2
¸/kû€þPSymbol-ð    2
ž’
fÇ        2
       dfÇ      2
       KfÇû€þTms Rmn9-ð    2
       ¶2À      2
       2Àû€þPSymbol-ð      2
       }W'      2
       ÒW'
&
ÿÿÿÿû¼"System-ðÿÿõÿÿüÿÿðÿÿðÿÿÿÿÿÿÿþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ$PcIÀgI
ƒGƒu
†=†" ‡v‚.†"ƒu                          †" ƒuƒwƒr†"ƒuƒv ObjInfoÿÿÿÿÿÿÿÿûEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿü@_8980959676JÀF .„¥½@Ï‹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ     þÿÿÿþÿÿÿþÿÿÿ
þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ !"#$%&'()*+,-./0123456þÿÿÿ8þÿÿÿþÿÿÿ;<=>?@AþÿÿÿþÿÿÿDþÿÿÿFGHþÿÿÿJþÿÿÿþÿÿÿþÿÿÿþÿÿÿOþÿÿÿQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstþÿÿÿvþÿÿÿþÿÿÿyz{|}~€‚t‚a‚n„Æƒr–{–}            †" †"ˆ2…©ƒv‚s‚i‚n„Æ †+ˆ2…©ƒw‚c‚o‚s„Æ–{–}         †+ ƒFƒu
 †+ƒDƒu
                        –}ƒaƒdƒvƒeƒcƒtƒiƒoƒnƒmƒeƒtƒrƒiƒcƒCƒoƒrƒiƒoƒlƒiƒs   e€ƒFƒoƒrƒcƒiƒnƒg‚/ƒDƒiƒsƒsƒiƒpƒaƒtƒiƒoƒn
–{L=4´@èè=4f:       P     ÿÿÿ.1 &ÿÿÿÿÀÿ¥ÿà¥&MathTypeP
&
ÿÿÿÿPIC
ÿÿÿÿ
LMETAÿÿÿÿÿÿÿÿÿÿÿÿÈCompObjÿÿÿÿZObjInfoÿÿÿÿ ÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2°Ë 3t'2´+2
ÿ,(1'ø"öþyL³:
p
€èè³:
þ@    Î     ÿÿÿ.Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_943427781ÿÿÿÿÿÿÿÿ#ÎÀF@Ï‹¥½a¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
"%ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿÈCompObj$&ÿÿÿÿ7fObjInfoÿÿÿÿ'ÿÿÿÿ9Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ:Ð1€&ÿÿÿÿÀÿ¼ÿ@¼&MathTypeÐú-¸¸„„¸š  ¸µûþÛPSymbolƒ-2
ë1{ûþÛPSymbolƒ-ð2
ëÄ}û€þTms Rmn-ð    2
x5G    2
xüv¨    2
D¼r•    2
&ª     uÀ        2
DØr•    2
ÑÊuÀ    2
4+Fêû ÿTms RmnÒ-ð  2
ØKvb    2
”îvbû€þPSymbol-ð    2
xM=Ó    2
x-Ó    2
xìÑ    2
œ-Ó    2
l+Ó    2
%Bì¼    2
\Bí¼    2
”Bî¼    2
%Íü¼    2
\Íý¼    2
”Íþ¼    2
Ñœ-Ó    2
4+Ó    2
§Œü¼    2
¡Œý¼    2
Œï¼    2
Œï¼    2
}Œï¼    2
œŒþ¼    2
Œï¼    2
Œ       Œï¼      2
Œï¼û€þTms RmnÒ-ð  2
xz `2
@        ````````        2
É `
2
&%vwÀ  2
&# `2
”
          ``````````2
T   ```2
Ñ@        ````````        2
ÑÉ `    2
Ñd `2
4@        ````````        2
4Ë `û€þ¼Tms Rmn-ð  2
xÚvÀû€þTms RmnÒ-ð  2
x•.`2
&Çtank¨À2
Ñ´sin•kÀû ÿTms Rmn-ð    2
z‰
2pû€þTms RmnÒ-ð      2
ÑÜ2Àû€þPSymbol-ð    2
&Ã
fÇ        2
Ñ
fÇû€þPSymbol-ð        2
Ñ£W'
&
ÿÿÿÿû¼"System-ðÿÿøÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ´¼cI°gI
ƒGƒv
†=†" ‡v‚.†"ƒv        †" ƒvƒwƒr†+ƒuˆ2
 ‚t‚a‚n„Æƒr–{–}                     †" ˆ2…©ƒu‚s‚i‚n„Æ –{–}        †+ ƒFƒv
†+ƒDƒv
–}L=4´@èè=4f:    P     ÿÿÿ.1 &ÿÿÿÿÀÿ¥ÿà¥&MathTypeP
&
ÿÿÿÿ_898095965ÿÿÿÿÿÿÿÿ*ÀFa¥½a¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿBPIC
),ÿÿÿÿCLMETAÿÿÿÿÿÿÿÿÿÿÿÿEÈþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2°Ë 3t'2´+2
ÿ,(1'ø"öþyLØ @èèCompObj+-ÿÿÿÿIZObjInfoÿÿÿÿ.ÿÿÿÿKEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿL<_943427938!=1ÎÀFa¥½ÀòÎ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿMPIC
03ÿÿÿÿNLMETAÿÿÿÿÿÿÿÿÿÿÿÿP(        CompObj24ÿÿÿÿufýÿÿÿ‚ƒ„…ˆŠ¢‰‹ŒŽ‘’”“–•—˜™›šœž¡Ÿ £¦Á¤¥§¨©ª«¬¯®±°²³´¶µ·¸¹º»¼½¾À¿ÃÂÚÄÆÅÇÈÉËÊÌÍÎÒÏÐÑÓÔÕ×ÖØÙÛÞøÜÝßáàâãåäæçèéêëíìîðïñòôó÷õöùúûþüýÿØŽG        }     ÿÿÿ.1&ÿÿÿÿÀÿ¶ÿÀ¶&MathTypePú-”¯”Td¯dTz
z›F
F›ö       ö       }–Â–EˆIˆÕXIXÕû€þTms Rmnâ-        2
5G    2
[w    2
èšuÀ    2
è•     v¨        2
ƒr•    2
ùÆgÀ    2
žOFê2
`       îCoriolisÀ•kÀkk•2
à
ñbuoyancyÀÀÀ¨ÀÀ¨¨û ÿTms RmnÄ%-ð        2
eMw•2
ƒàrefWb>      2
þw•û€þPSymbol-ð    2
‚=Ó    2
Ä-Ó    2
KÑ    2
Ý+Ó    2
èp+Ó    2
çDì¼    2
Dí¼    2
VDî¼    2
ç³ü¼    2
³ý¼    2
V³þ¼    2
ùœ-Ó    2
ž+Ó    2
rü¼    2
¡       rý¼      2
 rï¼    2
•rï¼    2

rï¼     2
rï¼    2
}rï¼    2
–rþ¼    2
rï¼    2
Œrï¼    2
rï¼    2
vrï¼    2
ërï¼    2
Ê4ì¼    2
¡       4í¼      2
=4ï¼    2
²4ï¼    2
'4ï¼    2
}4ï¼    2
y4î¼    2
4ï¼    2
Œ4ï¼    2
4ï¼    2
v4ï¼û€þTms Rmn-ð  2
¯ `2
Ý@        ````````        2
ÝË `2
Ýz
          ``````````2
Ý:   ```2
`       @               ````````` 2
`       õ+×      2
`       " `
2
`         2`À
2
`       îucosÀ¨À•2
ù@        ````````2
ž@        ````````        2
žË `û€þ¼Tms Rmnâ-ð  2
vÀû€þTms Rmn-ð  2
Ê.`    2
è(~    2
è)~û ÿTms Rmnâ-ð  2
<y2p    2
<a
2pû€þPSymbol-ð        2
`       ÇW'û€þPSymbol-ð      2
`       «
fÇ
2
-dr¼Ó  2
"ârÓ
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qObjInfoÿÿÿÿ5ÿÿÿÿwEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿxx_898095963’(8ÀFÀòÎ¥½ÀòÎ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ‚þÿÿÿþÿÿÿ„þÿÿÿ†‡ˆþÿÿÿŠþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ‘’“”•þÿÿÿ—þÿÿÿþÿÿÿþÿÿÿþÿÿÿœþÿÿÿžŸ ¡¢þÿÿÿ¤þÿÿÿþÿÿÿþÿÿÿþÿÿÿ©þÿÿÿ«¬®¯°±²³´µþÿÿÿ·þÿÿÿþÿÿÿº»þÿÿÿþÿÿÿ¾þÿÿÿÀÁÂÃÄÅÆÇÈÉÊþÿÿÿÌþÿÿÿþÿÿÿÏÐþÿÿÿþÿÿÿÓþÿÿÿÕÖ×ØÙÚÛÜÝÞßàáâãäåþÿÿÿçþÿÿÿþÿÿÿêëþÿÿÿþÿÿÿîþÿÿÿðñòóôõö÷øùúûüýþÿÉÓ\cI´gI
ƒGƒw
†=†" ‡v‚.†"ƒw        †+ ‚(ƒuˆ2
†+ƒvˆ2
‚)ƒr–{–}                      +  2…©ƒucos„Æ        †"ƒg„´„Á„Áƒrƒeƒf
        †+ ƒFƒw
†+ƒDƒw
–}ƒCƒoƒrƒiƒoƒlƒiƒsƒbƒuƒoƒyƒaƒnƒcƒy–{L=4´@èè=4f:    P     ÿÿÿ.1 &ÿÿÿÿÀÿ¥ÿà¥&MathTypeP
&
ÿÿÿÿPIC
7:ÿÿÿÿƒLMETAÿÿÿÿÿÿÿÿÿÿÿÿ…ÈCompObj9;ÿÿÿÿ‰ZObjInfoÿÿÿÿ<ÿÿÿÿ‹þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2°Ë 3t'2´+2
ÿ,(1'ø"öþyLíWTèèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿŒ<_943428088ÿÿÿÿÿÿÿÿ?ÎÀF€Ø¥½@¬ù¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
>AÿÿÿÿŽLMETAÿÿÿÿÿÿÿÿÿÿÿÿhCompObj@Bÿÿÿÿ–fObjInfoÿÿÿÿCÿÿÿÿ˜Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ™8íWfh       °     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þTimes New Romand€-       2
`FFêûÿ¼Times New RomanP-ð  2
Àùv€
&
ÿÿÿÿû¼"Systemn-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ,{I|I
ƒD‡vLíWTèèíW^X        °     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þTimes New Roman-_943428113Ì=FÎÀF@¬ù¥½@¬ù¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿšPIC
EHÿÿÿÿ›LMETAÿÿÿÿÿÿÿÿÿÿÿÿh 2
`FFêûÿ¼Times New Roman9-ð  2
Àùv€
&
ÿÿÿÿû¼"Systemn-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓðI$I
ƒD‡vCompObjGIÿÿÿÿ£fObjInfoÿÿÿÿJÿÿÿÿ¥Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¦8_943428160ÿÿÿÿÿÿÿÿMÎÀF@¬ù¥½ ß"®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ§PIC
LOÿÿÿÿ¨LMETAÿÿÿÿÿÿÿÿÿÿÿÿªèCompObjNPÿÿÿÿ¶fLõÒ¼èèõÒÆT       f     ÿÿÿ.1` &ÿÿÿÿÀÿ£ÿà&MathTypeàû€þTimes New Roman-       2
p5G    2
pàT×    2
½ÑFêûÿTimes New Roman)-ð  2
Ð8T    2
Tû€þPSymbol-ð    2
pn=Ó    2
p¸-Ó    2
pÐÑ    2
½+Óû€þ¼Times New Roman-ð  2
pœvÀû€þTimes New Roman)-ð  2
pW.`2
½@        ````````
&
ÿÿÿÿû¼"Systemn-ð      ```````þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qObjInfoÿÿÿÿQÿÿÿÿ¸Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¹ _943428177KYTÎÀF ß"®¥½ ß"®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¼ÉÓ„¨–I”ŠI
ƒGƒT
†=†"‡v‚.†"ƒT        †+ƒFƒT
†+ƒDƒTL‹öØÐèè‹öÆT      f     ÿÿÿ.PIC
SVÿÿÿÿ½LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¿èCompObjUWÿÿÿÿËfObjInfoÿÿÿÿXÿÿÿÿÍ1€À&ÿÿÿÿÀÿ¨ÿ€(&MathTypeðû€þTimes New Roman- 2
k5G    2
kÇSÀ    2
½ÑFêûÿTimes New Roman)-ð  2
Ë>S€    2
‡S€û€þPSymbol-ð    2
kU=Ó    2
kŸ-Ó    2
k·Ñ    2
½+Óû€þ¼Times New Roman-ð  2
kƒvÀû€þTimes New Roman)-ð  2
k>.`2
½@        ````````
&
ÿÿÿÿû¼"Systemn-ð      ```````þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ„Ü‘IiI
ƒGƒS
†=†"‡v‚.†"ƒS        †+ƒFEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÎ _943428331ÿÿÿÿÿÿÿÿ[ÎÀF ˜M®¥½`”‡®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÑPIC
Z]ÿÿÿÿÒLƒS
†+ƒDƒSLá´
äèèá<         ÿÿÿ.1  &ÿÿÿÿÀÿ¥ÿàE&MathTypeðú-]§]Ÿ]ç]«  ]¾
]}]Å]}
]–METAÿÿÿÿÿÿÿÿÿÿÿÿÔHCompObj\^ÿÿÿÿæfObjInfoÿÿÿÿ_ÿÿÿÿèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿéÀ]û€þPSymbol€-    2
À3Ñ    2
À«ºÓ    2
¾âæ‘    2
ïâè‘    2
éâç‘    2
¾ö‘    2
ïø‘    2
é÷‘û€þTms Rmn-ð  2
ËC1Àû€þTms Rmn-ð  2
é¾r•    2
é\r•û€þTms Rmn-ð2
é“cos¨À•      2
À+,`û€þPSymbol-ð    2
éfÇ    2
ËS¶¼
2
éñ¶l¼Ó  2
Ë+¶¼
2
éÏ¶f¼Ç  2
ËÞ¶¼    2
é ¶¼û€þTms Rmn-ð
2
Àó      ,``      2
Ë½
1À        2
éÝ
r~        2
ÀÅ
 `
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ¤¬cI°gI
†"†a"ˆ1ƒr‚c‚o‚s„Æ„"„"„» ,1ƒr„"„"„Æ ‚,„"„"ƒr–(–)L±÷äèè±&H        ô     ÿÿÿ._898095959ÿÿÿÿÿÿÿÿbÀF`”‡®¥½…¡®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿìPIC
adÿÿÿÿíLMETAÿÿÿÿÿÿÿÿÿÿÿÿïþÿÿÿ þÿÿÿþÿÿÿ
þÿÿÿþÿÿÿþÿÿÿ !"#$%&'þÿÿÿ)þÿÿÿþÿÿÿ,-.þÿÿÿþÿÿÿ1þÿÿÿ3456789:;þÿÿÿ=þÿÿÿþÿÿÿ@þÿÿÿþÿÿÿCþÿÿÿEFGHIJKLMþÿÿÿOþÿÿÿþÿÿÿRþÿÿÿþÿÿÿUþÿÿÿWXYZ[\]^_þÿÿÿþÿÿÿþÿÿÿþÿÿÿdþÿÿÿfghijkþÿÿÿþÿÿÿþÿÿÿþÿÿÿpþÿÿÿþÿÿÿþÿÿÿþÿÿÿuþÿÿÿwxyz{|þÿÿÿ~þÿÿÿþÿÿÿ1 À&ÿÿÿÿÀÿ¥ÿ€E&MathTypeðú-]3]+]4      ]ø
]+
]ãû        þåPSymbol„-2
Ö(û        þåPSymbol„-ð2
Ö)]5]Æ]]qû€þPSymbol.-ð      2
À3Ñ    2
ÀíºÓ    2
Àý+Ó    2
¾nì¼    2
ní¼    2
Enî¼    2
¾ü¼    2
ý¼    2
Eþ¼    2
À+Óû€þTms Rmn-ð  2
À<.`2
écos¨À•2
À€cos¨À•      2
Ëú(~    2
Ëä)~û€þ¼Tms Rmn-ð  2
ÀÃvÀû€þTms Rmn-ð  2
ËÏ1À    2
Ë1Àû ÿTms Rmn-ð  2
=2p    2
C2pû€þTms Rmn-ð  2
éJr•    2
Ë
uÀ        2
ÀŸv¨    2
éLr•    2
Ëƒr•    2
ËØw    2
éGr•û€þPSymbol-ð    2
é9fÇ    2
ËS     ¶¼
2
é>     ¶l¼Ó      2
Ë‘
¶¼
2
é5
¶f¼Ç      2
ÀšfÇ    2
Ë¶¼    2
é‹¶¼û€þTms Rmn-ð  2
À@ `
&
ÿÿÿÿû¼"System-ðTms Rmn-CompObjceÿÿÿÿZObjInfoÿÿÿÿfÿÿÿÿ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿü_898095928náiÀF…¡®¥½…¡®¥½þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2´ÊàO@Ä_?T_?
†Ñ‚.‡v†ºˆ1ƒr‚c‚o‚s„f„¶ƒu„¶„l †+„¶„¶„fƒv‚c‚o‚s„f–(–)–{–}†+ˆ1ƒrˆ2
„¶‚(ƒrˆ2
ƒw‚)„¶ƒrPSymbol„Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
hkÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿhCompObjjlÿÿÿÿ(ZL? hHèè? hD       ž     ÿÿÿ.1@&ÿÿÿÿÀÿºÿº&MathTypeÐú-ý@ýýýû¬ýÀPSymbol„-2
4(û¬ýÀPSymbol„-ð2
l)û€þTms Rmn-ð    2
k«D
2
‰jDtk  2
`µuÀ    2
`°v¨    2
`œ
w
2
`^gzÀ•  2
`!pÀ    2
`ÃQû€þTms Rmn¼9-ð  2
k*1À    2
‰*2Àû ÿTms Rmn-ð  2
´”2p    2
´|2p    2
´¿2pû€þPSymbol-ð    2
`‹+Ó    2
`s     +Ó        2
`3
+Ó        2
©Oì¼    2
¡Oí¼    2
šOî¼    2
©Çü¼    2
¡Çý¼    2
šÇþ¼    2
`Í+Ó    2
`îÑ    2
`Œ=Ó    2
`%+Óû€þTms Rmn-ð  2
`÷.`    2
`s(~    2
`«)~û€þ¼Tms Rmn¼9-ð  2
`ávÀ
2
`Lv.À`  2
`Fêû ÿ¼Tms Rmn-ð  2
Àxvp
&
ÿÿÿÿû¼"System-ðÿü@@P@bÿü@@@ÿüþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2jÊÀ7@¼G>üG>
ƒDƒDƒtˆ1ˆ2ƒuˆ2
†+ƒvˆ2
†+ƒwˆ2
–(–)†+ƒgƒz–{–}†+†Ñ‚.‚(ƒp‡v‚)†=ƒQ†+‡v‡.‡F‡vem-ObjInfoÿÿÿÿmÿÿÿÿ*Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ+Ü_898095927ÿÿÿÿÿÿÿÿpÀF…¡®¥½ÀÃ®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ/PIC
orÿÿÿÿ0LMETAÿÿÿÿÿÿÿÿÿÿÿÿ2hCompObjqsÿÿÿÿ<ZObjInfoÿÿÿÿtÿÿÿÿ>L!4œ@èè!4D            ÿÿÿ.1`&ÿÿÿÿÀÿ¥ÿ ¥&MathTypePû€þ¼Tms Rmn-       2
`9vÀû€þPSymbol-ð    2
`d=Óû€þTms Rmn-ð  2
`˜(~    2
`Õ,`    2
`      ,`       2
`¥)~û€þTms Rmn-ð  2
`uÀ    2
`av¨    2
`™w
&
ÿÿÿÿû¼"System-ð°v¨     2
`œ
w
2
`^gzÀ•þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2jÊ@7@ìG>¨G>
‡v†=‚(ƒu‚,ƒv‚,ƒw‚)Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ?\_898095926äwÀFÀÃ®¥½à·Ê®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿAPIC
vyÿÿÿÿBLL3Ò„¼èè3Ò&D            ÿÿÿ.1` &ÿÿÿÿÀÿ±ÿ`&MathTypeú-ýÈýKû€þTms Rmn-   2
`\pÀ    2
kMETAÿÿÿÿÿÿÿÿÿÿÿÿDHCompObjxzÿÿÿÿNZObjInfoÿÿÿÿ{ÿÿÿÿPEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿQ\pÀû ÿTms Rmn¸Y-ð2
êærefWb>û€þPSymbol-ð      2
`‚=Óû€þPSymbol-ð    2
kDd¼    2
‰èrÓ
&
ÿÿÿÿû¼"System-ð}@?ÿÿÿÿÿ|þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24É@w:8+ß5È,ß5
ƒp†=„dƒp„rƒrƒeƒf1L4ä@èè4Æ             ÿÿÿ.1 &ÿÿÿÿ{ºº&_898095925ÿÿÿÿÿÿÿÿ~ÀFà·Ê®¥½€¨ä®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿSPIC
}€ÿÿÿÿTLMETAÿÿÿÿÿÿÿÿÿÿÿÿVhMathTypePû€þPSymbolš-   2
`3Ñû€þTms Rmn-ð  2
`<.`    2
`¸(~    2
`ð)~û€þTms Rmn-ð  2
`fpÀû€þ¼Tms Rmn-ð  2
`&vÀ&,MathTypeUU 
†Ñ‚.‚(ƒp‡v‚)
&
ÿÿÿÿû¼"System-ð+Ó 2
`3
+Ó        2
©Oì¼    2
ObjInfoÿÿÿÿ`Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿa<_898095924)|„ÀF Iì®¥½ Iì®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿbjÊ pŽR‡,
†Ñ‚.‚(ƒp‡v‚)l„LW4T@èèW4.         Ã     ÿÿÿ.1 &ÿÿÿÿ
y#y&MathType0û€þTms Rmn-  2
 PIC
ƒ†ÿÿÿÿcLMETAÿÿÿÿÿÿÿÿÿÿÿÿe¨ObjInfo…‡ÿÿÿÿlEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿm<;wû ÿTms RmnÊ¿-ð     2
ô\2p&,MathTypeUU 
ƒwˆ2€
&
ÿÿÿÿû¼"System-ðÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿjÊ pŽR‡,
ƒwˆ2Ëþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS Eq_943428542RãŠÎÀF Iì®¥½ Iì®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿnCompObj‰‹ÿÿÿÿofObjInfoÿÿÿÿŒÿÿÿÿquationEquation.3ô9²qÉÓ¸cI¼gI
†"ˆ2LÁÁèèÁÁ@        ½     ÿÿÿ.1€€&ÿÿÿÿÀÿ¦ÿ@&&Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿr8_898097203ÿÿÿÿÿÿÿÿÀF`qõ®¥½`E&¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿsPIC
Ž‘ÿÿÿÿtLMETAÿÿÿÿÿÿÿÿÿÿÿÿv¨CompObj’ÿÿÿÿ}ZObjInfoÿÿÿÿ“ÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ€<MathTypePú-›@›Jû€þPSymbol5-       2
àyû ÿTms Rmn-ð  2
òH¡
&
ÿÿÿÿû¼"System-ð.hlpÿÿÿâÿÿÿàÿÿÿàÿÿÿàþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2þÿÿÿþÿÿÿƒþÿÿÿ…†‡ˆ‰Š‹ŒŽ‘’“þÿÿÿ•þÿÿÿþÿÿÿ˜™þÿÿÿþÿÿÿœþÿÿÿžŸ ¡¢£¤¥¦§¨©ª«¬þÿÿÿ®þÿÿÿþÿÿÿ±²³þÿÿÿµ¶þÿÿÿþÿÿÿ¹þÿÿÿ»¼½¾¿ÀÁÂÃÄÅÆÇÈÉÊËÌÍÎÏÐÑþÿÿÿÓþÿÿÿþÿÿÿÖ×ØþÿÿÿþÿÿÿÛþÿÿÿÝÞßàáâãäåæçèéþÿÿÿëþÿÿÿþÿÿÿîþÿÿÿþÿÿÿñþÿÿÿóôõö÷øùúûüýþÿÌ ç5¼÷4ü÷4
„yƒHiLK¬äèèK&F        ã     ÿÿÿ.1 à
&ÿÿÿÿÀÿ¹ÿ 
Y&MathTypeú- A I==tû€þPSymboli-        2
 _898097202›Ò–ÀF`E&¯¥½@7¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
•˜ÿÿÿÿ‚LMETAÿÿÿÿÿÿÿÿÿÿÿÿ„èy 2
 y    2
 KlÓ    2
 ©     fÇû ÿTms RmnÂ
-ð        2
ôH¡    2
ßÁH¡û€þTms RmnÄ%-ð  2
É8H    2
 z•
2
 @dzÀ•û€þPSymbol-ð  2
 É=ÓûÀýPSymbol-ð    2
&½ò›û€þTms RmnÂ
-ð        2
«a1Àû ÿTms RmnÄ%-ð  2
CÚ0pû€þTms RmnÂ
-ð        2
 Â(~    2
 /     ,`        2
 
,`        2
 º)~
&
ÿÿÿÿû¼"System-ðýý_óý_ðüþGüðüóFü÷Iþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2UÌ€ÿDÔCd     C
"„yƒH
†=ˆCompObj—™ÿÿÿÿ”ZObjInfoÿÿÿÿšÿÿÿÿ–Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ—œ_898097201ÿÿÿÿÿÿÿÿÀF@7¯¥½6@¯¥½1ƒH„y‚(„l‚,„f‚,ƒz‚)ƒdƒzˆ0ƒH
†òL‡Eè
lèè‡EvN    â     ÿÿÿ.1à@&ÿÿÿÿÀÿµÿ•&MathTypeÀú-
@
Ole
ÿÿÿÿÿÿÿÿÿÿÿÿšPIC
œŸÿÿÿÿ›LMETAÿÿÿÿÿÿÿÿÿÿÿÿèCompObjž¡ÿÿÿÿZýËý0ýÈýéû€þPSymboli-   2
`3Ñ    2
`…=Ó    2
`kÑ    2
`-Ó    2
^ÛÑû ÿTms RmnÂ
-ð        2
Áchp    2
d;H¡    2
Á›hp    2
rTH¡    2
¿hpû€þTms RmnÄ%-ð  2
‰ôH    2
`Û     H        2
`äH    2
^H    2
‰ÏHû€þPSymbol-ð    2
`Ñy    2
`ê
y        2
`yû€þTms RmnÄ%-ð  2
k1À    2
`@     (~        2
`=
)~        2
`I(~    2
`)~
&
ÿÿÿÿû¼"System-ðß¾”è°`0þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ObjInfoÿÿÿÿÿÿÿÿÿÿÿÿ¯Ole10Native ¢ÿÿÿÿ°ÄEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ´¼_898097200±”¥ÀF6@¯¥½ X¯¥½À
„¶„y„¶ƒx†=†-ƒHƒx
ƒH„y‚(ƒH‚)†+ˆ1ƒH„¶„¶ƒx‚(ƒH„y‚)ges to Equation in DEPÿÿÿÿUÌ ÿDÄCTC
†Ñƒh
„yƒH
†=ˆ1ƒH†Ñƒh
‚(ƒH„yƒH
‚)†-„y‚(ƒH‚)†Ñƒh
ƒHƒHOle
ÿÿÿÿÿÿÿÿÿÿÿÿ·PIC
¤§ÿÿÿÿ¸LMETAÿÿÿÿÿÿÿÿÿÿÿÿºÈCompObj¦¨ÿÿÿÿÒZLkhÐèèkhnD       Î     ÿÿÿ.1€&ÿÿÿÿÀÿ¹ÿ@¹&MathTypeÀú-›â›¢@ì8é8?•º•zûŠüßPSymbol-2
²
[ûŠüßPSymbol-ð2
á]û€þPSymbol-ð      2
‹J¶¼    2
©v¶¼û€þTms Rmn-ð  2
‹,(~    2
‹_)~    2
€
(~       2
€É)~    2
€™(~    2
€c)~û€þTms Rmn-ð  2
‹ÇH    2
©2tk    2
€¯H    2
€¥H    2
€¹pÀ    2
€ÛpÀ    2
€4H    2
€³Hû ÿTms Rmn-ð  2
ß×H¡    2
tH¡    2
áehp    2
áhpûàþTms Rmn-ð  2
Ô±HÏû€þ¼Tms Rmn-ð  2
‹ãvÀ    2
€ÚG+û ÿ¼Tms Rmn-ð  2
ž§h}    2
à%
vpû`ÿ¼Tms Rmn-ð      2
¤
hYû€þPSymbol-ð        2
€`=Ó    2
€¦-Ó    2
€5Ñ    2
€’-Ó    2
€áÑ
&
ÿÿÿÿû¼"System-ð
µµæðnïöEŽ      ¨æª6þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24Éàw:\+ß5˜/ß5
„¶‚(ƒH"‡vƒH
‡h
‚)„¶ƒt†=ƒH‡G‡v‡h
ƒH
†-†Ñƒh
‚(ƒH2ƒp
ObjInfoÿÿÿÿ©ÿÿÿÿÔEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÕü_898097199ÿÿÿÿÿÿÿÿ¬ÀF X¯¥½ÀÇa¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÙ        e ƒH‚)
†-ƒp‚(ƒH‚)†Ñƒh
ƒH–[–]Lâ
ž+|èèâ
žO  ‹     ÿÿÿ.1`à    &ÿÿÿÿÀÿ¤ÿ        &MathType`ú-°2°òû€þPSymbol%-    2
 3Ñ    2
 PIC
«®ÿÿÿÿÚLMETAÿÿÿÿÿÿÿÿÿÿÿÿÜHCompObj¯ÿÿÿÿêZObjInfoÿÿÿÿ°ÿÿÿÿì=Óû ÿTms RmnÂ
-ð        2
chp    2
ô'H¡û€þTms RmnÄ%-ð  2
 Hû€þTms RmnÂ
-ð        2
 .`    2
 |(~    2
 ¯)~û€þ¼Tms RmnÄ%-ð  2
 3vÀû ÿ¼Tms RmnÂ
-ð        2
³÷h}û€þTms RmnÄ%-ð  2
 Í0À
&
ÿÿÿÿû¼"System-ðð     2
ž§h}    2
“þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2UÌ`ÿDxCøC
†Ñƒh
‚.‚(ƒH"‡vƒH
‡h
‚)†=ˆ0ŠüßPSyEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿí|_898097198¸ª³ÀFÀÇa¯¥½€Yƒ¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿïPIC
²µÿÿÿÿðLL¼ä¸èè¼žA       2     ÿÿÿ.1À &ÿÿÿÿÀÿ©ÿ`i&MathTypepú-õLõ˜ž˜ô
û€þPSymbol:-        2
à3Ñ    2
à=Ó    2
àDÑ    2
àÜ+Óû ÿTms Rmn-ð  2
AchMETAÿÿÿÿÿÿÿÿÿÿÿÿòˆCompObj´¶ÿÿÿÿZObjInfoÿÿÿÿ·ÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¼þÿÿÿþÿÿÿþÿÿÿ      
þÿÿÿþÿÿÿ
þÿÿÿþÿÿÿþÿÿÿþÿÿÿ þÿÿÿþÿÿÿ#þÿÿÿþÿÿÿþÿÿÿþÿÿÿ(þÿÿÿ*+,-./þÿÿÿ1þÿÿÿþÿÿÿþÿÿÿþÿÿÿ6þÿÿÿþÿÿÿþÿÿÿþÿÿÿ;þÿÿÿ=>?@ABCDEFGHIJKLMNþÿÿÿPþÿÿÿþÿÿÿSTUþÿÿÿWXþÿÿÿþÿÿÿ[þÿÿÿ]^_`abþÿÿÿdþÿÿÿþÿÿÿþÿÿÿþÿÿÿiþÿÿÿklmnopqrstuvwxyþÿÿÿ{þÿÿÿþÿÿÿ~þÿÿÿp       2
4AH¡    2
ï)H¡û€þTms Rmn-ð  2
à7H    2
àKpÀ    2
àd
H        2
àÄHû ÿTms Rmn-ð  2
:ö2pû€þTms Rmn-ð  2
àœ(~    2
à*)~    2
àM     .`        2
àÉ     (~        2
à)~    2
à)(~    2
àó)~û€þ¼Tms Rmn-ð  2
àG+û ÿ¼Tms Rmn-ð  2
@Úvpû`ÿ¼Tms Rmn-ð  2
xY
hYû€þPSymbol-ð        2
àF#
&
ÿÿÿÿû¼"System-ðÔ(ÔÔ((ýQ®}(þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24É w:ô)ß5„+ß5
†Ñƒh
ˆ2
‚(ƒH2ƒpƒH
‚)†=†Ñ‚.‚(ƒH‡G‡v‡h
ƒH
‚)†+…F‚(ƒH‚)ð  LÁ„èèÁþ6      ÿÿÿ.1€ 
&ÿÿÿÿÀÿ¨ÿ`
(&_898097197ÄÿÿÿÿºÀF úŠ¯¥½@ë¤¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
¹¼ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿhMathTypepûëýâPSymbol„-2
¾B(ûëýâPSymbol„-ð2
¾ö)û€þPSymbol-ð      2
 7F#û€þTms Rmn-ð  2
 _(~    2
 ))~    2
 ò.`    2
 (~    2
 w     )~û€þTms Rmn-ð      2
 úH    2
 ïpÀ    2
 HH    2
 ÇHû ÿTms Rmn-ð  2
%hpû€þPSymbol-ð    2
 °=Ó    2
 éÑ    2
 õ     Ñ
&
ÿÿÿÿû¼"System-ðn-ð   2
Bvpþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ`ß20w6°w6
…F‚(ƒH‚)†=†Ñ‚.ƒpCompObj»½ÿÿÿÿZObjInfoÿÿÿÿ¾ÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ|_943340070ÿÿÿÿÿÿÿÿÁÎÀF@ë¤¯¥½@ë¤¯¥½‚(ƒH‚)†Ñƒh
ƒH–(–)þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ$`hI8cI
…¦‚(ƒH‚)†=ˆ0L{ÁhèèOle
ÿÿÿÿÿÿÿÿÿÿÿÿ!CompObjÀÂÿÿÿÿ"fObjInfoÿÿÿÿÃÿÿÿÿ$Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ%@_898097196ÿÿÿÿÿÿÿÿÆÀF@ë¤¯¥½}Æ¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ&PIC
ÅÈÿÿÿÿ'LMETAÿÿÿÿÿÿÿÿÿÿÿÿ)¨{Á^>       ¾     ÿÿÿ.1€@&ÿÿÿÿÀÿ¦ÿ&&MathTypePú-›@›û€þTms Rmn-   2
à\pÀû ÿTms Rmn-ð  2
òCH¡
&
ÿÿÿÿû¼"System-ðhp 2
áåhpûàþCompObjÇÉÿÿÿÿ0ZObjInfoÿÿÿÿÊÿÿÿÿ2Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ3<_943340352¿eÍÎÀF}Æ¯¥½}Æ¯¥½þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2´Ê ÷1¸7>À7>
ƒpƒHþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qOle
ÿÿÿÿÿÿÿÿÿÿÿÿ4CompObjÌÎÿÿÿÿ5fObjInfoÿÿÿÿÏÿÿÿÿ7Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ88ÉÓ cI´gI
…¦‚(ƒH‚)Lb W\Tèèb W¶;        G     ÿÿÿ.1 `&ÿÿÿÿÀÿ»ÿ Û&MathType`û€þTms RmnËa-       2
`\pÀ    2
`nz•    2
`ÓpÀ    2
`%pÀ_898097480ÿÿÿÿÿÿÿÿÒÀF Î¯¥½à¯ï¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ9PIC
ÑÔÿÿÿÿ:LMETAÿÿÿÿÿÿÿÿÿÿÿÿ<¨ 2
`z•    2
`epÀ    2
`z•û ÿTms Rmnà-ð  2
ÀSp
2
ÀöHY¡}
2
À9NH•¡û€þTms RmnËa-ð        2
`(~    2
`‡,`    2
`Ù,`    2
`)~    2
`E     (~        2
`²
,`        2
`)~    2
`Y(~    2
`Æ,`    2
`,`    2
`Q)~    2
`°(~    2
`,`    2
`o,`    2
`¨)~û€þPSymbol-ð    2
`£lÓ    2
`fÇ    2
`Î     lÓ        2
`,fÇ    2
`âlÓ    2
`@fÇ    2
`9lÓ    2
`—fÇû€þTms RmnËa-ð  2
` `û€þPSymbol-ð    2
`q=Ó    2
`Û+Ó    2
`+Ó
&
ÿÿÿÿû¼"System-ðõÝ){tþ.«þ……þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EqCompObjÓÖÿÿÿÿOZObjInfoÿÿÿÿÿÿÿÿÿÿÿÿQOle10NativeÕ×ÿÿÿÿRÄEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿV¼uationEquation.2À
ƒp‚(ƒx‚,ƒy‚,ƒz‚)†=ƒpƒS
‚(ƒx‚,ƒy‚)†+ƒpƒH
‚(ƒx‚,ƒy‚,ƒz‚)†+ƒpƒN
‚(ƒx‚,ƒy‚,ƒz‚)ÿÿÿÿÿÌ 3Ô76d       76
ƒp‚(„l‚,„f‚,ƒz‚) †=ƒpƒS
‚(„l‚,„f‚)†+ƒpƒHƒY
‚(„l‚,„f‚,ƒz‚)†+ƒpƒNƒH
‚(„l‚,„f‚,ƒz‚)LW,TèèWF3       ¨     ÿÿÿ.1 à&ÿÿÿÿÀÿ¥ÿ Å&MathType`û€þTms Rmn-       2
`\pÀû ÿTms Rmn-ð  _898097478ßÐÚÀFà¯ï¯¥½à¯ï¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿYPIC
ÙÜÿÿÿÿZLMETAÿÿÿÿÿÿÿÿÿÿÿÿ\ˆ2
À&Sp
&
ÿÿÿÿû¼"System-ðmbolþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ ¯1¸Ç4ÀÇ4
ƒpƒSTmCompObjÛÝÿÿÿÿcZObjInfoÿÿÿÿÞÿÿÿÿeEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿf<_898097477ÿÿÿÿÿÿÿÿáÀFà¯ï¯¥½ ×ø¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿgPIC
àãÿÿÿÿhLMETAÿÿÿÿÿÿÿÿÿÿÿÿjèCompObjâäÿÿÿÿzZLTäèèT¶0       ã     ÿÿÿ.1 
&ÿÿÿÿÀÿ¹ÿÀY&MathTypeû€þTms RmnËa-    2
 \pÀ    2
 äz•    2
 Û
dÀ        2
 ›z•û ÿTms Rmnà-ð
2
-HY¡}  2
ßØzWû€þTms RmnËa-ð  2
 (~    2
 ý,`    2
 O,`    2
 ˆ)~û€þPSymbol-ð    2
 lÓ    2
 wfÇû€þPSymbol-ð    2
 i=Ó    2
¤R¢`ûÀýPSymbol-ð    2
&®ò›û€þÿ@Script-ð    2
 y     -Çûþÿ@Script-ð        2
 @
g™û ÿTms RmnËa-ð      2
CË0p
&
ÿÿÿÿû¼"System-ðð 2
` `þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì€3Ä76T76
ƒpƒHƒY
‚(„l‚,„f‚,ƒz‚)†=Script-      egˆ0ƒz
†ò
ƒd2ƒzObjInfoÿÿÿÿåÿÿÿÿ|Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ}œ_898097475èÀF ×ø¯¥½@2+°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ€þÿÿÿ‚þÿÿÿ„…†‡ˆ‰Š‹ŒŽ‘’“”•–—˜™þÿÿÿ›þÿÿÿþÿÿÿžŸ þÿÿÿþÿÿÿ£þÿÿÿ¥¦§¨©ª«¬þÿÿÿ®þÿÿÿþÿÿÿþÿÿÿþÿÿÿ³þÿÿÿµ¶·¸¹ºþÿÿÿ¼þÿÿÿþÿÿÿþÿÿÿþÿÿÿÁþÿÿÿÃÄÅÆÇÈþÿÿÿÊþÿÿÿþÿÿÿþÿÿÿþÿÿÿÏþÿÿÿÑÒÓÔÕÖ×ØþÿÿÿÚþÿÿÿþÿÿÿÝþÿÿÿþÿÿÿàþÿÿÿâãäåæçþÿÿÿéþÿÿÿþÿÿÿþÿÿÿþÿÿÿîþÿÿÿðñòóôõþÿÿÿ÷þÿÿÿþÿÿÿþÿÿÿþÿÿÿüþÿÿÿþÿL‡3è
„èè‡3>B    Á     ÿÿÿ.1 @&ÿÿÿÿÀÿÀÿ`&MathTypePú-“û¬ýÀPSymbol€-2
ðl(û¬ýÀPSymbol€-ð2
ða
)`PIC
çêÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿƒ¨CompObjéëÿÿÿÿšZObjInfoÿÿÿÿìÿÿÿÿœë
:Ÿ:¬–5–øûþÿ@Script-ð        2
@g™û€þPSymbol-ð    2
T=Ó    2
r-Ó    2
ÃÃ
+Ó        2
£šì¼    2
Aší¼    2
šï¼    2
àšî¼    2
nšï¼    2
£ü¼    2
Aý¼    2
ï¼    2
àþ¼    2
nï¼    2
-Óû€þTms Rmn-ð  2
—gÀ    2
ÃíuÀ    2
Ãèv¨    2
)Ö
r•        2
uÀû ÿTms Rmnf-ð2
Š±refWb>û€þPSymbol-ð
2
        þdr¼Ó   2
)³rÓ    2
&fÇû ÿTms Rmnf-ð  2
Ì     2p        2
´2pû€þTms Rmn-ð  2
*2Àû€þPSymbol-ð    2
ñW'û€þTms Rmn-ð2
cos¨À•
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24ÉÀw:Ä)ß5T+ß5
Script     eg
†=ƒg„d„r„rƒrƒeƒf
†-ƒuˆ2
†+ƒvˆ2
–(–)ƒr–{–}†-ˆ2…Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿÜ_898097474ÿÿÿÿÿÿÿÿïÀF@2+°¥½@2+°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¡PIC
îñÿÿÿÿ¢LWƒu‚c‚o‚s„fì¼L¦44@èè¦4öG       ý     ÿÿÿ.1 &ÿÿÿÿÀÿ¥ÿà¥&MathTypePû€þTms Rmn-       2
`\pÀ    2
`¬z•û€þTms Rmnýÿÿÿ
     
1 !"#$(%&')*+-,/.302N46587:9<;>=@?BACEDFGHKIJMLPOlQRSTUWVYX[Z]\_^a`cbdfeghijmkp‰noqsrtuvywx{z~|}‚METAÿÿÿÿÿÿÿÿÿÿÿÿ¤(CompObjðòÿÿÿÿZObjInfoÿÿÿÿóÿÿÿÿ¯Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ°<-ð   2
`(~    2
`])~û€þPSymbol-ð    2
`±=Óû€þTms Rmn-ð  2
`”0À
&
ÿÿÿÿû¼"System-ðô
H¡
2
ÀÞNH•¡û€þþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ ¯1ÐÇ4ÌÇ4
ƒp‚(ƒz†=ˆ0‚)LW,TèèWF3        ¨     ÿÿÿ.1 à&ÿÿÿÿÀÿ¥ÿ Å&MathType`û€þTms Rmn-       2
`\pÀû ÿTms Rmn-ð  _898097473ûíöÀF`Ó2°¥½`Ó2°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ±PIC
õøÿÿÿÿ²LMETAÿÿÿÿÿÿÿÿÿÿÿÿ´ˆ2
À&Sp
&
ÿÿÿÿû¼"System-ðmbolþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ ¯1¸Ç4ÀÇ4
ƒpƒSTmCompObj÷ùÿÿÿÿ»ZObjInfoÿÿÿÿúÿÿÿÿ½Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¾<_898097472ÿÿÿÿÿÿÿÿýÀF`Ó2°¥½ÀUn°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¿PIC
üÿÿÿÿÿÀLMETAÿÿÿÿÿÿÿÿÿÿÿÿÂˆCompObjþÿÿÿÿÉZLW¸TèèW®<       ©     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þTms Rmn-       2
`\pÀû ÿTms Rmn-ð
2
À0NH•¡
&
ÿÿÿÿû¼"System-ðÿÿÿÿþÿÿÿÿÿÿþ–<7à"ï3t1EIëþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ ¯14Ç4°$Ç4
ƒpƒNƒHLÉ4H@èèObjInfoÿÿÿÿÿÿÿÿËEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÌ<_898097471ôÀFÀUn°¥½ÀUn°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÍPIC
ÿÿÿÿÎLMETAÿÿÿÿÿÿÿÿÿÿÿÿÐCompObjÿÿÿÿÙZObjInfoÿÿÿÿÿÿÿÿÛÉ4¶0       ì     ÿÿÿ.1@&ÿÿÿÿÀÿ¥ÿ¥&MathTypePû€þTms RmnËa-       2
`\pÀû ÿTms Rmnà-ð
2
À-HY¡}û€þPSymbol-ð  2
`÷ºÓû€þTms Rmnà-ð  2
`40À
&
ÿÿÿÿû¼"System-ð2
 ý,`    2
 O,`    2
 þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì@376˜76
ƒpƒHƒY
†ºˆ0ÀFLW¸TèèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÜ\_898097470ÿÿÿÿÿÿÿÿÀFÀUn°¥½€ç°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÞPIC


ÿÿÿÿßLW®<       ©     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þTms Rmn-       2
`\pÀû ÿTms Rmn-ð
2
À0NH•¡
&
ÿÿÿÿû¼"System-ðÿÿÿÿþÿÿÿÿÿÿþ–<7à"ï3t1EIëMETAÿÿÿÿÿÿÿÿÿÿÿÿáˆCompObjÿÿÿÿèZObjInfoÿÿÿÿÿÿÿÿêEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿë<þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ ¯14Ç4°$Ç4
ƒpƒNƒHLW,TèèWF3        ¨     ÿÿÿ._898097469       ÀF€ç°¥½ ˆ—°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿìPIC
ÿÿÿÿíLMETAÿÿÿÿÿÿÿÿÿÿÿÿïˆ1 à&ÿÿÿÿÀÿ¥ÿ Å&MathType`û€þTms Rmn- 2
`\pÀû ÿTms Rmn-ð  2
À&Sp
&
ÿÿÿÿû¼"System-ðmbolþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2CompObjÿÿÿÿöZObjInfoÿÿÿÿÿÿÿÿøEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿù<_898097468ÿÿÿÿÿÿÿÿÀF ˆ—°¥½`¹°¥½ŸÌ ¯1¸Ç4ÀÇ4
ƒpƒSTmLW,TèèWF3        ¨     ÿÿÿ.1 à&ÿÿÿÿÀÿ¥ÿ Å&MathType`û€þTms Rmn-       2
`Ole
ÿÿÿÿÿÿÿÿÿÿÿÿúPIC
ÿÿÿÿûLMETAÿÿÿÿÿÿÿÿÿÿÿÿýˆCompObjÿÿÿÿZþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ
þÿÿÿ
 !þÿÿÿ#þÿÿÿþÿÿÿ&'()þÿÿÿþÿÿÿ,þÿÿÿ./01234þÿÿÿþÿÿÿ7þÿÿÿþÿÿÿ:þÿÿÿ<=>?@ABCDEFGHIJKLMNOPQRSþÿÿÿUþÿÿÿþÿÿÿXYZ[þÿÿÿþÿÿÿ^þÿÿÿ`abcdeþÿÿÿgþÿÿÿþÿÿÿþÿÿÿþÿÿÿlþÿÿÿnopqrstuvwxyzþÿÿÿ|þÿÿÿþÿÿÿ€\pÀû ÿTms Rmn-ð     2
À&Sp
&
ÿÿÿÿû¼"System-ðmbolþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ ¯1¸Ç4ÀÇ4
ƒpƒSTmObjInfoÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_898097467x ÀF`¹°¥½Ó°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿLƒ(qøóèèƒ(q¶0       ·     ÿÿÿ.1 À$&ÿÿÿÿÀÿ¦ÿ€$Æ&MathType ú-›• ›ð"Ë„Ë{$›„›{$û€þPSymbol3-     2
à3Ñ    2
à+Ñ    2
àj=ÓPIC
"ÿÿÿÿ     LMETAÿÿÿÿÿÿÿÿÿÿÿÿˆCompObj!#ÿÿÿÿ"ZObjInfoÿÿÿÿ$ÿÿÿÿ$     2
àV+Ó    2
àwÑ    2
àÑ    2
àË-Ó    2
àëÑû ÿTms Rmnà-ð  2
Achp    2
A[hp    2
@ÚSp
2
@]
HY¡}      2
A§hp
2
@BNH•¡  2
A1hp    2
Ahp
2
@…!NH•¡  2
ò%#H¡û€þTms RmnËa-ð  2
àH    2
àpÀ    2
ànpÀ    2
àTH    2
àÓH    2
à[H    2
à± pÀû€þTms Rmnà-ð  2
à.`    2
à|(~    2
à‰)~    2
àÀ(~    2
à-
,`        2
àŒ)~    2
àD.`    2
àÀ(~    2
à¹(~    2
àƒ)~    2
à)~    2
àÀ(~    2
à$)~û€þÿ@Script-ð    2
à°     S™û€þPSymbol-ð        2
àIlÓ    2
à§
fÇû ÿTms RmnËa-ð      2
42p
&
ÿÿÿÿû¼"System-ð(~ 2
 ýþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì 3076°76
†Ñƒh
‚.‚(ƒH†Ñƒh
ƒpƒS
‚)†=ScriptSƒHƒY
‚(„l‚,„f‚)†+†Ñƒh
‚.‚(ƒpƒNƒH
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ%<_898097466ÿÿÿÿÿÿÿÿ'ÀFÓ°¥½Ó°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ*PIC
&)ÿÿÿÿ+L‚(ƒH‚)†Ñƒh
ƒH‚)†-†Ñƒhˆ2
‚(ƒHƒpƒNƒH
ƒH
‚)Tms RmLž4|@èèž4¦:        Ó+     ÿÿÿ.1`&ÿÿÿÿ0      &&&MathTypePû€þÿ@Script-    2
`@METAÿÿÿÿÿÿÿÿÿÿÿÿ-ÈObjInfo(*ÿÿÿÿ5Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ6\_8980974652%-ÀFÓ°¥½Àœô°¥½S™û ÿTms Rmnh-ð
2
ÀíHY¡}+&LMathTypeUU@
ScriptSƒHƒYÀF
&
ÿÿÿÿû¼"System-ð<<NMSG>>Ì@pŽR—$
ScriptSƒHƒYinteger divide by 0
       R60Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ8PIC
,/ÿÿÿÿ9LMETAÿÿÿÿÿÿÿÿÿÿÿÿ;(CompObj.0ÿÿÿÿTZLí(4¸èèí(NC       ø     ÿÿÿ.1À %&ÿÿÿÿÀÿ©ÿà$i&MathTypepú-˜¨˜þ
›¯›óû€þÿ@Script-    2
à@S™û ÿTms Rmnb-ð
2
@íHY¡}  2
Afhp    2
ï3H¡    2
A5hp
2
@œHY¡}  2
ò(H¡    2
A,hp
2
@ÄHY¡}  2
AŸ"hpû€þTms Rmn-ð  2
àn
H        2
àuH    2
àËpÀ    2
àópÀ    2
àÂH    2
àA#Hû€þTms Rmnb-ð  2
àP(~    2
à½,`    2
à)~    2
àÓ     (~        2
à)~    2
àÚ(~    2
à)~    2
àÉ.`    2
àE(~    2
à'(~    2
àñ )~    2
àp$)~û€þPSymbol-ð    2
àÙlÓ    2
à7fÇû€þPSymbol-ð    2
àý=Ó    2
à6Ñ    2
àE     ×`        2
àå-Ó    2
àÑ    2
àÛ+Ó    2
àüÑ    2
ào!Ñû€þ¼Tms Rmn-ð  2
à™G+û ÿ¼Tms Rmnb-ð  2
@ävpû`ÿ¼Tms Rmn-ð  2
xc
hYû ÿTms Rmnb-ð      2
442p
&
ÿÿÿÿû¼"System-ð¬EžÿÿØF*FdÜôp`b>w=‚;w=þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2´Ê o=ÔŸ=d     Ÿ=
ScriptSƒHƒY
ObjInfoÿÿÿÿ1ÿÿÿÿVEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿW<_898097464ÿÿÿÿÿÿÿÿ4ÀFà=ü°¥½à=ü°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ\‚(„l‚,„f‚)†=†Ñƒh
†×‚(ƒH‡G‡v‡h
ƒH
‚)†-†Ñƒhˆ2
‚(ƒHƒpƒHƒY
ƒH
‚)†+†Ñƒh
‚.‚(ƒpƒHƒY
‚(ƒH‚)†Ñƒh
ƒH‚)ÿþÿÿÿÿÿÿÿLW,TèèWF3 ¨     ÿÿÿ.PIC
36ÿÿÿÿ]LMETAÿÿÿÿÿÿÿÿÿÿÿÿ_ˆCompObj57ÿÿÿÿfZObjInfoÿÿÿÿ8ÿÿÿÿh1 à&ÿÿÿÿÀÿ¥ÿ Å&MathType`û€þTms Rmn- 2
`\pÀû ÿTms Rmn-ð  2
À&Sp
&
ÿÿÿÿû¼"System-ðmbolþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ ¯1¸Ç4ÀÇ4
ƒpƒSTmLÏW‡     TèèÏWö:    š     ÿÿÿ.1 @&ÿÿÿÿÀÿ»ÿÛ&MathType`û€þPSymbol§- 2
`3Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿi<_898097463G+;ÀFà=ü°¥½`÷&±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿjPIC
:=ÿÿÿÿkLMETAÿÿÿÿÿÿÿÿÿÿÿÿmhCompObj<>ÿÿÿÿ{ZObjInfoÿÿÿÿ?ÿÿÿÿ}Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ~œÑ 2
`+Ñ    2
`j=Óû ÿTms Rmn¤Š-ð  2
Áchp    2
Á[hp    2
ÀÚSp
2
À]
HY¡}û€þTms Rmn-ð    2
`H    2
`pÀû€þTms Rmn¤Š-ð  2
`.`    2
`|(~    2
`‰)~    2
`À(~    2
`-
,`        2
`Œ)~û€þÿ@Script-ð    2
`°     S™û€þPSymbol-ð        2
`IlÓ    2
`§
fÇ
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì€3(76¬)76
†Ñƒh
‚.‚(ƒH†Ñƒh
ƒpƒS
‚)†=ScriptSƒHƒY
þÿÿÿþÿÿÿƒþÿÿÿ…†‡ˆ‰Š‹ŒŽ‘’þÿÿÿ”þÿÿÿþÿÿÿ—þÿÿÿþÿÿÿšþÿÿÿœžŸ ¡þÿÿÿ£þÿÿÿþÿÿÿþÿÿÿþÿÿÿ¨þÿÿÿª«¬®¯þÿÿÿ±þÿÿÿþÿÿÿþÿÿÿþÿÿÿ¶þÿÿÿ¸¹º»¼½¾¿þÿÿÿÁþÿÿÿþÿÿÿþÿÿÿþÿÿÿÆþÿÿÿÈÉÊËÌÍÎÏÐÑÒÓÔÕÖþÿÿÿØþÿÿÿþÿÿÿÛÜÝþÿÿÿþÿÿÿàþÿÿÿâãäåæçèéêëìíîïðþÿÿÿòþÿÿÿþÿÿÿõöþÿÿÿþÿÿÿùþÿÿÿûüýþÿ‚(„l‚,„f‚)lÓ   2
`L“äèè“v>        ¨     ÿÿÿ.1 €
&ÿÿÿÿÀÿ¹ÿ@
Y&MathTypeû€þTms Rmn-      2
 ;w    2
 adÀ    2
 !     z•û ÿ_898097462ÿÿÿÿÿÿÿÿBÀF`÷&±¥½€˜.±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ADÿÿÿÿ‚LMETAÿÿÿÿÿÿÿÿÿÿÿÿ„ˆTms Rmn-ð 2
æhp    2
ßþzWû€þPSymbol-ð    2
 ¨=Ó    2
 ê-Ó    2
 ¶Ñ    2
¤Ø     ¢`ûÀýPSymbol-ð        2
&Ôò›û€þTms Rmn-ð  2
 ƒ.`û€þ¼Tms Rmn-ð  2
 àvÀû ÿ¼Tms Rmn-ð  2
Áh}û ÿTms Rmn-ð  2
Cñ0p
&
ÿÿÿÿû¼"System-ðÿÿ!kþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.25É`‡6\&—5ì'—5
ƒw†=†-†Ñƒh
‚.‡v‡hˆ0ƒz
†ò
ƒd2ƒzûÀýCompObjCEÿÿÿÿ“ZObjInfoÿÿÿÿFÿÿÿÿ•Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ–|_898097461N@IÀF€˜.±¥½@*P±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ˜PIC
HKÿÿÿÿ™LMETAÿÿÿÿÿÿÿÿÿÿÿÿ›ˆCompObjJLÿÿÿÿ¢ZLW,TèèWF3       ¨     ÿÿÿ.1 à&ÿÿÿÿÀÿ¥ÿ Å&MathType`û€þTms Rmn-       2
`\pÀû ÿTms Rmn-ð  2
À&Sp
&
ÿÿÿÿû¼"System-ðmbolþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ ¯1¸Ç4ÀÇ4
ƒpƒSTmLW¸TèèObjInfoÿÿÿÿMÿÿÿÿ¤Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¥<_898097460ÿÿÿÿÿÿÿÿPÀF@*P±¥½@*P±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¦PIC
ORÿÿÿÿ§LMETAÿÿÿÿÿÿÿÿÿÿÿÿ©ˆCompObjQSÿÿÿÿ°ZObjInfoÿÿÿÿTÿÿÿÿ²W^9       ©     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þTms Rmn-       2
`\pÀû ÿTms Rmn-ð
2
À0NH•¡
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.25É ‡6°&—5à)—5
ƒpƒNƒHLíäèèí^-        ô     ÿÿÿ.Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ³<_8980974599WÀF`ËW±¥½¼q±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ´PIC
VYÿÿÿÿµLMETAÿÿÿÿÿÿÿÿÿÿÿÿ·CompObjXZÿÿÿÿÀZObjInfoÿÿÿÿ[ÿÿÿÿÂEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÃ<1À &ÿÿÿÿÀÿ³ÿ`s&MathType0û€þPSymbol-   2
`3Ñ    2
`Ä=Óû€þTms RmnÐl-ð  2
`<.`û€þ¼Tms Rmns-ð  2
`™vÀû€þTms RmnÐl-ð  2
`§0À
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.25É 7è_3_3
†Ñ‚.‡v†=ˆ0ÑLvŒ¼”èèvŒP        Î     ÿÿÿ._898097458ÿÿÿÿÿÿÿÿ^ÀF ]y±¥½ ]y±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÄPIC
]`ÿÿÿÿÅLMETAÿÿÿÿÿÿÿÿÿÿÿÿÇÈ1 `&ÿÿÿÿÀÿ¥ÿ Å&MathTypeÀú-=G=fû€þPSymbol+-       2
 3Ñ    2
 Ë=Ó    2
 Ñ    2
 +Ó    2
 Ú=Óû ÿTms Rmnw-ð  2
ôb2p    2
úÇ2p    2
óQ
2p        2
º2pû€þTms Rmn-ð  2
 pÀ    2
 }pÀ    2
ŸpÀ    2
Éÿ
z•û ÿTms Rmnw-ð
2
ìNH•¡  2
4hp
2
Q     NH•¡
2
ÿÛNH•¡
2
ÐNH•¡û€þPSymbol-ð  2
ŸQ¶¼    2
ÉC
¶¼û€þÿ@Script-ð        2
  S™
&
ÿÿÿÿû¼"System-ðð       2
‰}opû€þþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EqCompObj_aÿÿÿÿ×ZObjInfoÿÿÿÿbÿÿÿÿÙEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÚÜ_898097457j\eÀF ]y±¥½àîš±¥½uationEquation.2jÊÀ—34_       _     
†Ñˆ2
ƒpƒNƒH
†=†Ñƒh
ˆ2
ƒpƒNƒH
†+„¶ˆ2
ƒpƒNƒH
„¶ƒzˆ2
†=ScriptSƒNƒHLØ{@hèèOle
ÿÿÿÿÿÿÿÿÿÿÿÿÞPIC
dgÿÿÿÿßLMETAÿÿÿÿÿÿÿÿÿÿÿÿáÈCompObjfhÿÿÿÿñZØ{F;       Î     ÿÿÿ.1@&ÿÿÿÿÀÿ¾ÿÀþ&MathType`û€þÿ@Script- 2
€@S™û ÿTms Rmnì-ð
2
àðNH•¡  2
á"
hp        2
àÓSp
2
àçHY¡}û€þTms Rmn-ð        2
€      pÀ       2
€pÀû€þPSymbol-ð    2
€Ï=Ó    2
€Ñ    2
€Ò-Ó    2
€òÑ    2
€Ì
+Óû€þTms Rmn-ð      2
€.`    2
€[(~    2
€Q)~û€þ¼Tms Rmnì-ð  2
€G+û ÿ¼Tms Rmn-ð  2
àÛvpû ÿTms Rmnì-ð  2
Úµ
2p
&
ÿÿÿÿû¼"System-ðthType`û€þÿ@Scþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì 3l(76ü)76
ScriptSƒNƒH
†=†Ñ‚.‡G‡v
†-†Ñƒh
ˆ2
‚(ƒpƒS
†+ƒpƒHƒY
‚)€þÿ@ScObjInfoÿÿÿÿiÿÿÿÿóEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿô¼_898097455ÿÿÿÿÿÿÿÿlÀFàîš±¥½€ß´±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ÷PIC
knÿÿÿÿøLMETAÿÿÿÿÿÿÿÿÿÿÿÿú¨CompObjmoÿÿÿÿZObjInfoÿÿÿÿpÿÿÿÿL·W`Tèè·W®(       9     ÿÿÿ.1 &ÿÿÿÿÀÿ³ÿÀÓ&MathType`û€þPSymbol- 2
`3Ñ    2
`=Óû€þTms Rmns-ð  2
`CpÀû ÿTms Rmnàe-ð
2
ÀNH•¡û€þTms þÿÿÿþÿÿÿþÿÿÿ      þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ !þÿÿÿ#þÿÿÿþÿÿÿþÿÿÿþÿÿÿ(þÿÿÿ*+,-./þÿÿÿ1þÿÿÿþÿÿÿþÿÿÿþÿÿÿ6þÿÿÿ89:;<=>þÿÿÿ@þÿÿÿþÿÿÿþÿÿÿþÿÿÿEþÿÿÿGHIJKLMNOPQþÿÿÿSþÿÿÿþÿÿÿVWþÿÿÿþÿÿÿZþÿÿÿ\]^_`abcdþÿÿÿfþÿÿÿþÿÿÿiþÿÿÿþÿÿÿlþÿÿÿnopqrþÿÿÿþÿÿÿþÿÿÿþÿÿÿwþÿÿÿyz{|}~€Rmns-ð   2
`†.`û€þ¼Tms Rmnàe-ð  2
`àn×û€þTms Rmns-ð  2
`ÿ0À
&
ÿÿÿÿû¼"System-ð¢)~û€þ¼Tms Rmnsþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\_898097454csÀF €¼±¥½ €¼±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ
PIC
ruÿÿÿÿL5É@7_3<_3
†ÑƒpƒNƒH
‚.‡n†=ˆ0FLW¸TèèW^9       ©     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þTms Rmn-       2
`METAÿÿÿÿÿÿÿÿÿÿÿÿ
ˆCompObjtvÿÿÿÿZObjInfoÿÿÿÿwÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<\pÀû ÿTms Rmn-ð
2
À0NH•¡
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.25É ‡6°&—5à)—5
ƒpƒNƒH_898097453ÿÿÿÿÿÿÿÿzÀF €¼±¥½ €¼±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
y|ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿˆLW¸TèèW®B       ©     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þTms Rmn-       2
`\pÀû ÿTms Rmn-ð
2
À0NH•¡
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24É w:Ð)ß5À0ß5
ƒpƒNƒHÿÿÿÿÿLW,TèèCompObj{}ÿÿÿÿ"ZObjInfoÿÿÿÿ~ÿÿÿÿ$Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ%<_898097452†xÀF€IÍ±¥½àË²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ&PIC
€ƒÿÿÿÿ'LMETAÿÿÿÿÿÿÿÿÿÿÿÿ)ˆCompObj‚„ÿÿÿÿ0ZWF3       ¨     ÿÿÿ.1 à&ÿÿÿÿÀÿ¥ÿ Å&MathType`û€þTms Rmn-       2
`\pÀû ÿTms Rmn-ð  2
À&Sp
&
ÿÿÿÿû¼"System-ðmbolþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ ¯1¸Ç4ÀÇ4
ƒpƒSTmLÿWDTèèÿW–8        Ê     ÿÿÿ.ObjInfoÿÿÿÿ…ÿÿÿÿ2Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ3<_898097451ÿÿÿÿÿÿÿÿˆÀFàË²¥½à5!²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ4PIC
‡Šÿÿÿÿ5LMETAÿÿÿÿÿÿÿÿÿÿÿÿ7ÈCompObj‰‹ÿÿÿÿ?ZObjInfoÿÿÿÿŒÿÿÿÿA1  &ÿÿÿÿÀÿ³ÿ`Ó&MathType`û€þPSymbol‚-   2
`3Ñû€þTms Rmn-ð  2
`CpÀû ÿTms Rmn-ð
2
ÀNH•¡
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ŸÌ ¯1”&Ç4´*Ç4
†ÑƒpƒNƒHL“Elèè“EæC        e     ÿÿÿ.1à€
&ÿÿÿÿÀÿ¿ÿ@
Ÿ&Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿB<_898097450ÄqÀFà5!²¥½Àþ1²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCPIC
Ž‘ÿÿÿÿDLMETAÿÿÿÿÿÿÿÿÿÿÿÿFèCompObj’ÿÿÿÿRZObjInfoÿÿÿÿ“ÿÿÿÿTEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿUœMathTypeÀú-ý@ýýý5
û€þPSymbol/-        2
kJ¶¼    2
‰¶¼    2
_¶¼    2
‰ñ¶¼û€þTms Rmn‰-ð  2
kw    2
‰Ktk    2
`ÎG    2
_ÖpÀ    2
‰z•û ÿTms RmnÔ:-ð  2
{w•
2
¿ªNH•¡û€þPSymbol-ð  2
`“=Ó    2
#çÙæ    2
`ã-Ó
&
ÿÿÿÿû¼"System-ð=Ó       2
¢
þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.25É€Ï:äç8tç8
„¶ƒw„¶ƒt†='ƒG
†Ùƒw
†-„¶ƒpƒNƒH
„¶ƒz-       2
kJ¶¼_898097449ÿÿÿÿÿÿÿÿ–ÀFÀþ1²¥½`ïK²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿXPIC
•˜ÿÿÿÿYLMETAÿÿÿÿÿÿÿÿÿÿÿÿ[HL    •(èè   •ÞK       ÿÿÿ.1@@&ÿÿÿÿÀÿ«ÿë&MathType€û€þTms Rmn-       2
@5G    2
@ßGû ÿTms Rmn-ð  2
[ow•    2
 ÷w•û€þPSymbol-ð    2
NÙæ    2
@¤=Ó    2
@+Óûþÿ@Script-ð    2
@Cg™
&
ÿÿÿÿû¼"System-ð2
£U
ü¼        2
AU
ý¼        þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2CompObj—™ÿÿÿÿeZObjInfoÿÿÿÿšÿÿÿÿgEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿh|_898097448¡”ÀF`ïK²¥½€S²¥½UÌ`ŸB°"Ï       @$Ï     
'ƒG
†Ùƒw
†=ƒGƒw
†+Script   eg  &ÿÿL=í´èè=íFO       ÿÿÿ.1À &ÿÿÿÿÃ+ãë&MathType€ûþÿ@Script- 2
À@Ole
ÿÿÿÿÿÿÿÿÿÿÿÿjPIC
œŸÿÿÿÿkLMETAÿÿÿÿÿÿÿÿÿÿÿÿmhObjInfož ÿÿÿÿsg™&,MathTypeUU 
Script     eg
&
ÿÿÿÿû¼"System-ðÿÿÿÿÿðÿðÿðÿðÿðÿðòðòÿòÿòðäðäÿäÿäðUÌ pŽRÿ)
Script     egLÏW‡ TèèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿt<_898097447ÿÿÿÿÿÿÿÿ£ÀF€S²¥½J~²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿuPIC
¢¥ÿÿÿÿvLMETAÿÿÿÿÿÿÿÿÿÿÿÿxhCompObj¤¦ÿÿÿÿ†ZObjInfoÿÿÿÿ§ÿÿÿÿˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ‰œ‚ƒ„…þÿÿÿ‡þÿÿÿþÿÿÿŠ‹þÿÿÿþÿÿÿŽþÿÿÿ‘’“”•–—˜™š›œžþÿÿÿ þÿÿÿþÿÿÿ£¤þÿÿÿþÿÿÿ§þÿÿÿ©ª«¬®¯°±²³´µ¶·þÿÿÿ¹þÿÿÿþÿÿÿ¼½þÿÿÿþÿÿÿÀþÿÿÿÂÃÄÅÆÇÈÉÊËÌÍÎÏÐÑþÿÿÿÓþÿÿÿþÿÿÿÖ×þÿÿÿþÿÿÿÚþÿÿÿÜÝÞþÿÿÿàþÿÿÿþÿÿÿþÿÿÿþÿÿÿåþÿÿÿçèéêëìíîïðñòóôõö÷þÿÿÿùþÿÿÿþÿÿÿüýþÿÿÿþÿÿÿÏWN:       š     ÿÿÿ.1 @&ÿÿÿÿÀÿ»ÿÛ&MathType`û€þPSymbol§- 2
`3Ñ    2
`+Ñ    2
`j=Óû ÿTms Rmn¤Š-ð  2
Áchp    2
Á[hp    2
ÀÚSp
2
À]
HY¡}û€þTms Rmn-ð    2
`H    2
`pÀû€þTms Rmn¤Š-ð  2
`.`    2
`|(~    2
`‰)~    2
`À(~    2
`-
,`        2
`Œ)~û€þÿ@Script-ð    2
`°     S™û€þPSymbol-ð        2
`IlÓ    2
`§
fÇ
&
ÿÿÿÿû¼"System-ðå4¬E Fâ¬Ezÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì€3Ø(76h*76
†Ñƒh
‚.‚(ƒH†Ñƒh
ƒpƒS
‚)†=ScriptSƒHƒY
‚(„l‚,„f‚)n¤Š-Lx4äèèxn;     Ë     ÿÿÿ._898097446¶›ªÀFJ~²¥½J~²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿŒPIC
©¬ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿÈ1  
&ÿÿÿÿÀÿ¹ÿàY&MathTypeû€þTms Rmn-    2
 \pÀ    2
 äz•    2
 ÷
dÀ        2
 ·z•û ÿTms Rmn-ð
2
-HY¡}  2
ßØzWû€þTms Rmn-ð  2
 (~    2
 ý,`    2
 O,`    2
 ˆ)~û€þPSymbol-ð    2
 lÓ    2
 wfÇû€þPSymbol-ð    2
 i=Ó    2
 ™     -Ó        2
¤n¢`ûÀýPSymbol-ð    2
&®ò›û€þÿ@Script-ð    2
 „
gsû ÿTms Rmn-ð      2
CË0p
&
ÿÿÿÿû¼"System-ðùÿÿÿÿøÿÿÿÿúmÿÿÿÿüÿÿÿÿøÿÿÿÿú
ÿÿÿÿùÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EqCompObj«ÿÿÿÿŸZObjInfoÿÿÿÿ®ÿÿÿÿ¡Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¢œ_898097445ÿÿÿÿÿÿÿÿ±ÀF ë…²¥½à|§²¥½uationEquation.2Ì€3¬(76<*76
ƒpƒHƒY
‚(„l‚,„f‚,ƒz‚)†=†-Scriptgˆ0ƒz
†ò
ƒd2ƒz)~û€þLž€|èèOle
ÿÿÿÿÿÿÿÿÿÿÿÿ¥PIC
°³ÿÿÿÿ¦LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¨ÈCompObj²´ÿÿÿÿ¸ZžN:       È     ÿÿÿ.1`&ÿÿÿÿÀÿ¤ÿÀ&MathType`û€þPSymbol§- 2
 3Ñ    2
 Ë=Ó    2
 Ñ    2
 Î     -Ó        2
 î
Ñ        2
 È+Óû ÿTms Rmnì-ð  2
ôb2p    2
ú±2pû€þTms Rmn-ð  2
 pÀ    2
 pÀ    2
 pÀû ÿTms Rmnì-ð
2
ìNH•¡  2
hp    2
ÏSp
2
ãHY¡}û€þTms Rmn-ð        2
 
.`       2
 W
(~        2
 M)~û€þ¼Tms Rmnì-ð  2
 ŒG+û ÿ¼Tms Rmn-ð  2
×vp
&
ÿÿÿÿû¼"System-ð½àû¿÷ÿæÿ½àû¿÷ÿæÿ½àû¿÷ÿæÿ½áû¿îÿÿæ½âû¿îÿÿæþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì 3ô(76„*76
†Ñˆ2
ƒpƒNƒH
†=†Ñ‚.‡G‡v
†-†Ñƒh
ˆ2
‚(ƒpƒS
†+ƒpƒHƒY
‚)ms Rmnì-LwEx
lèèObjInfoÿÿÿÿµÿÿÿÿºEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ»¼_898097444½¯¸ÀFà|§²¥½à|§²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¾PIC
·ºÿÿÿÿ¿LMETAÿÿÿÿÿÿÿÿÿÿÿÿÁCompObj¹»ÿÿÿÿÒZObjInfoÿÿÿÿ¼ÿÿÿÿÔwEN:       ì     ÿÿÿ.1àÀ&ÿÿÿÿÀÿ½ÿ€&MathTypeÀú-ý@ý¬û€þPSymbol-     2
aJ¶¼    2
‰Ð¶¼û€þ¼Tms RmnI-ð  2
avÀ    2
‰Œt~    2
`WG+û ÿ¼Tms Rmn-ð  2
Áçh}    2
À¢vp    2
Àg     h}û`ÿ¼Tms RmnI-ð      2
ø!hYû€þPSymbol-ð    2
` =Ó    2
`-Ó    2
`8Ñ    2
`‰+Óû€þTms RmnI-ð  2
`
(~        2
`)~û€þTms Rmn-ð  2
`Æ
pÀ        2
`Ó
pÀû ÿTms RmnI-ð      2
ÀSp
2
À¤HY¡}
&
ÿÿÿÿû¼"System-ðØF*FdÜô`Ò      ï0.ï0þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì 3<)76Ì*76
„¶‡v‡h
„¶‡t†=‡G‡v‡h
†-†Ñ‡h
‚(ƒpƒS
†+ƒpƒHƒY
‚)   2
À¢vp    Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿÕ¼_898097443ÿÿÿÿÿÿÿÿ¿ÀFà|§²¥½`6Ò²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿØPIC
¾ÁÿÿÿÿÙLL=4´@èè=4ö@       P     ÿÿÿ.1 &ÿÿÿÿÀÿ¥ÿà¥&MathTypeP
&
ÿÿÿÿÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS Eqýÿÿÿƒ„†…‡ˆŠ°‹ŒŽ‘’“”•—–˜™š›œžŸ ¢¡£¥¤¦§¨ª©«¬®±¯²Ö´³µ¶·¹¸º¼»½¿¾ÀÁÂÄÃÅÇÆÉÈËÊÌÍÎÏÑÐÒÓÕÔÚ×îØÙÛÜÝàÞßáâãæäåçêèéëìíðï
òñöóôõø÷úùûýüþÿMETAÿÿÿÿÿÿÿÿÿÿÿÿÛÈCompObjÀÂÿÿÿÿßZObjInfoÿÿÿÿÃÿÿÿÿáEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿâ<uationEquation.25É Ï:%ç8-ç8
Àÿ¥ÿà¥&MathTyLàEølèèàE:             ÿÿÿ.1àÀ&ÿÿÿÿÀÿ½ÿ€&_898097442£¨ÆÀF`6Ò²¥½` ê²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿãPIC
ÅÈÿÿÿÿäLMETAÿÿÿÿÿÿÿÿÿÿÿÿæHMathTypeÀú-ý@ý¬û€þPSymbol-       2
aJ¶¼    2
‰Ð¶¼û€þ¼Tms Rmn¤Š-ð  2
avÀ    2
‰Œt~    2
`WG+û ÿ¼Tms Rmnì-ð  2
Áçh}    2
À¢vp    2
Àg     h}û`ÿ¼Tms Rmn¤Š-ð      2
ø!hYû€þPSymbol-ð    2
` =Ó    2
`-Ó    2
`8Ñ    2
`‰+Ó    2
`X+Óû€þTms Rmn¤Š-ð  2
`
(~        2
`ô)~û€þTms Rmnì-ð  2
`Æ
pÀ        2
`Ó
pÀ        2
`¢pÀû ÿTms Rmn¤Š-ð  2
ÀSp
2
À¤HY¡}
2
ÀvNH•¡
&
ÿÿÿÿû¼"System-ð¬EžÿÿØF*FdÜô`Ò      ï0ï0CompObjÇÉÿÿÿÿøZObjInfoÿÿÿÿÊÿÿÿÿúEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿû¼_898097441ÿÿÿÿÿÿÿÿÍÀF` ê²¥½` ê²¥½þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì 3 )76°*76
„¶‡v‡h
„¶‡t†=‡G‡v‡h
†-†Ñ‡h
‚(ƒpƒS
†+ƒpƒHƒY
†+ƒpƒNƒH
‚)L“äèèOle
ÿÿÿÿÿÿÿÿÿÿÿÿþPIC
ÌÏÿÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿˆCompObjÎÐÿÿÿÿZþÿÿÿ 

þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ !"#þÿÿÿ%þÿÿÿþÿÿÿ()þÿÿÿþÿÿÿ,þÿÿÿþÿÿÿ/þÿÿÿþÿÿÿ2þÿÿÿþÿÿÿ56þÿÿÿþÿÿÿ9þÿÿÿþÿÿÿ<þÿÿÿþÿÿÿ?þÿÿÿþÿÿÿþÿÿÿþÿÿÿDþÿÿÿþÿÿÿþÿÿÿþÿÿÿIþÿÿÿþÿÿÿLMþÿÿÿþÿÿÿPþÿÿÿþÿÿÿþÿÿÿþÿÿÿUþÿÿÿþÿÿÿXþÿÿÿþÿÿÿ[þÿÿÿþÿÿÿþÿÿÿþÿÿÿ`þÿÿÿþÿÿÿcþÿÿÿþÿÿÿfþÿÿÿþÿÿÿiþÿÿÿþÿÿÿlþÿÿÿþÿÿÿþÿÿÿþÿÿÿqþÿÿÿþÿÿÿtþÿÿÿþÿÿÿwþÿÿÿþÿÿÿzþÿÿÿþÿÿÿ}þÿÿÿþÿÿÿþÿÿÿ“v>       ¨     ÿÿÿ.1 €
&ÿÿÿÿÀÿ¹ÿ@
Y&MathTypeû€þTms Rmn-      2
 ;w    2
 adÀ    2
 !     z•û ÿTms Rmn-ð      2
æhp    2
ßþzWû€þPSymbol-ð    2
 ¨=Ó    2
 ê-Ó    2
 ¶Ñ    2
¤Ø     ¢`ûÀýPSymbol-ð        2
&Ôò›û€þTms Rmn-ð  2
 ƒ.`û€þ¼Tms Rmn-ð  2
 àvÀû ÿ¼Tms Rmn-ð  2
Áh}û ÿTms Rmn-ð  2
Cñ0p
&
ÿÿÿÿû¼"System-ðÿÿ!kþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.25É`‡6\&—5ì'—5
ƒw†=†-†Ñƒh
‚.‡v‡hˆ0ƒz
†ò
ƒd2ƒzûÀýL“ElèèObjInfoÿÿÿÿÑÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ|_898097440ËÔÀF` ê²¥½àY³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÓÖÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿèCompObjÕ×ÿÿÿÿ$ZObjInfoÿÿÿÿØÿÿÿÿ&“E–C       e     ÿÿÿ.1à€
&ÿÿÿÿÀÿ¿ÿ@
Ÿ&MathTypeÀú-ý@ýýý5
û€þPSymbolT-        2
kJ¶¼    2
‰¶¼    2
_¶¼    2
‰ñ¶¼û€þTms Rmnb-ð  2
kw    2
‰Ktk    2
`ÎG    2
_ÖpÀ    2
‰z•û ÿTms Rmn-ð  2
{w•
2
¿ªNH•¡û€þPSymbol-ð  2
`“=Ó    2
#çÙæ    2
`ã-Ó
&
ÿÿÿÿû¼"System-ð~     2
à'(~    þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2´Ê€o=ÄŸ=TŸ=
„¶ƒw„¶ƒt†='Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ'œ_943430162<ÿÿÿÿÛÎÀFàY³¥½û³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ*CompObjÚÜÿÿÿÿ+fƒG
†Ùƒw
†-„¶ƒpƒNƒH
„¶ƒzÀÿ©ÿà$i&MathTyþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ(`hI8cI
‡F‡v‡hObjInfoÿÿÿÿÝÿÿÿÿ-Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ.D_944035311òàÎÀFû³¥½û³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ0þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÔp¼cI°gI
‡F‡v‡h
†=ˆ1„Áƒrƒeƒf
†"‡X†"ƒzCompObjßáÿÿÿÿ1fObjInfoÿÿÿÿâÿÿÿÿ3Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ4Œ_943431059è÷åÎÀFû³¥½`}X³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ7CompObjäæÿÿÿÿ8fObjInfoÿÿÿÿçÿÿÿÿ:Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ;tþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓX¤·I •I
‡X‚(ƒz†=ˆ0‚)†=‚(„Äƒu
‚,„Äƒv
‚)þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q_943430818ÙíêÎÀF€`³¥½€`³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ=CompObjéëÿÿÿÿ>fObjInfoÿÿÿÿìÿÿÿÿ@ÉÓ€ŸI ¡I
„Äƒuþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓì³I<´I
„ÄƒvEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿA8_943430851ÿÿÿÿÿÿÿÿïÎÀF€`³¥½@Fi³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿBCompObjîðÿÿÿÿCfObjInfoÿÿÿÿñÿÿÿÿEEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿF8_944035329ÿÿÿÿÿÿÿÿôÎÀF`çp³¥½`çp³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿGCompObjóõÿÿÿÿHfObjInfoÿÿÿÿöÿÿÿÿJEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿK_943431474ÿÿÿÿÿÿÿÿùÎÀF@°³¥½à
´³¥½þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÔt,zI|zI
ƒFƒT
†=ˆ1„Áƒrƒeƒf
ƒCƒp
†"ƒQ†"ƒzþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EqOle
ÿÿÿÿÿÿÿÿÿÿÿÿNCompObjøúÿÿÿÿOfObjInfoÿÿÿÿûÿÿÿÿQEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿR8uationEquation.3ô9²qÉÓœ•Ip§I
ƒCƒpþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ8 cI´gI
ƒQ‚(ƒz†=ˆ0‚)†=_943431855ˆþÎÀFà
´³¥½à
´³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿSCompObjýÿÿÿÿÿTfObjInfoÿÿÿÿÿÿÿÿVEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿWT_943431931ÿÿÿÿÿÿÿÿÎÀFà
´³¥½¬»³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿYCompObjÿÿÿÿZfƒQˆ0ÿÿþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ„lIühI
ƒQˆ0þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EqObjInfoÿÿÿÿÿÿÿÿ\Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ]8_944035342Þ.ÎÀF¬»³¥½¬»³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ^CompObj ÿÿÿÿ_fObjInfoÿÿÿÿ
ÿÿÿÿaEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿbT_943432363
ÎÀF¬»³¥½`.÷³¥½uationEquation.3ô9²qÔ84I@ŽI
ƒFƒS
†=†"ƒe†"ƒzþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qOle
ÿÿÿÿÿÿÿÿÿÿÿÿdCompObjÿÿÿÿefObjInfoÿÿÿÿÿÿÿÿgEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿhpÉÓT´cI¸gI
ƒe‚(ƒz†=ˆ0‚)†=ƒSƒrƒeƒf
‚(ƒE†"ƒP‚)þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ$œcI°gI
ƒSƒrƒeƒf    _943432534ÿÿÿÿÿÿÿÿÎÀF`.÷³¥½€Ïþ³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿjCompObjÿÿÿÿkfObjInfoÿÿÿÿÿÿÿÿmEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿn@_943433200ÎÀF€Ïþ³¥½€Ïþ³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿoCompObjÿÿÿÿpfþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓH`hI8cI
„»ƒT
‚(ƒT†"ƒTƒoƒbƒs
‚)þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qObjInfoÿÿÿÿÿÿÿÿrEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿsd_943433264ÿÿÿÿÿÿÿÿÎÀF€Ïþ³¥½€Ïþ³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿuCompObjÿÿÿÿvfObjInfoÿÿÿÿÿÿÿÿxEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿyd_943433324$!ÎÀF@÷´¥½@÷´¥½ÉÓH}I8~I
„»ƒS
‚(ƒS†"ƒSƒoƒbƒs
‚)1þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓl‡I|‘I
„»ƒTOle
ÿÿÿÿÿÿÿÿÿÿÿÿ{CompObj "ÿÿÿÿ|fObjInfoÿÿÿÿ#ÿÿÿÿ~Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ8_943433349ÿÿÿÿÿÿÿÿ&ÎÀF À´¥½ ã[´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ€CompObj%'ÿÿÿÿfObjInfoÿÿÿÿ(ÿÿÿÿƒþÿÿÿ‚þÿÿÿþÿÿÿþÿÿÿþÿÿÿ‡þÿÿÿþÿÿÿŠ‹Œþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ”þÿÿÿþÿÿÿþÿÿÿþÿÿÿ™þÿÿÿþÿÿÿþÿÿÿþÿÿÿžþÿÿÿþÿÿÿ¡¢þÿÿÿþÿÿÿ¥þÿÿÿþÿÿÿþÿÿÿþÿÿÿªþÿÿÿþÿÿÿþÿÿÿþÿÿÿ¯þÿÿÿþÿÿÿ²³þÿÿÿþÿÿÿ¶þÿÿÿþÿÿÿþÿÿÿþÿÿÿ»þÿÿÿþÿÿÿþÿÿÿþÿÿÿÀþÿÿÿÂÃÄÅÆþÿÿÿÈþÿÿÿþÿÿÿþÿÿÿþÿÿÿÍþÿÿÿÏÐÑÒÓÔþÿÿÿÖþÿÿÿþÿÿÿÙþÿÿÿþÿÿÿÜþÿÿÿÞßàáâãþÿÿÿåþÿÿÿþÿÿÿèþÿÿÿþÿÿÿëþÿÿÿíîïðñòþÿÿÿôþÿÿÿþÿÿÿ÷þÿÿÿþÿÿÿúþÿÿÿüýþÿ    þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓd¦IØ¥I
„»ƒSþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ„8_944035580ìÿÿÿÿ+ÎÀF ã[´¥½ Mt´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ…CompObj*,ÿÿÿÿ†fObjInfoÿÿÿÿ-ÿÿÿÿˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ‰ä_944035624)30ÎÀF Mt´¥½@>Ž´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÔÈ cI´gI
‡D‡V
†=„Åƒh
†"ƒhˆ2
‡v†+„Åƒv
†"ˆ2
‡v†"ƒzˆ2
†+„Åˆ4
†"ƒhˆ4
‡vþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qCompObj/1ÿÿÿÿŽfObjInfoÿÿÿÿ2ÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ‘8_944035636ÿÿÿÿ85ÎÀF@>Ž´¥½@>Ž´¥½ÔÈ{Iˆ}I
„Åƒhþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÔàŽIìI
„ÅƒvOle
ÿÿÿÿÿÿÿÿÿÿÿÿ’CompObj46ÿÿÿÿ“fObjInfoÿÿÿÿ7ÿÿÿÿ•Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ–8_944035653ÿÿÿÿÿÿÿÿ:ÎÀF@>Ž´¥½ q·´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ—CompObj9;ÿÿÿÿ˜fObjInfoÿÿÿÿ<ÿÿÿÿšþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÔà‹IL…I
„Åˆ4þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ›8_943435301üÉ?ÎÀF q·´¥½ÀaÑ´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿœCompObj>@ÿÿÿÿfObjInfoÿÿÿÿAÿÿÿÿŸEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ À_943435527ÿÿÿÿÿÿÿÿDÎÀF ”ú´¥½ ”ú´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ£ÉÓ¤ cI´gI
ƒDƒT‚,ƒS
†=†"‚.‡K†"‚(ƒT‚,ƒS‚)–[–]†+ƒKˆ4
†"ƒhˆ4
‚(ƒT‚,ƒS‚)@þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓè}Iä\I
‡KCompObjCEÿÿÿÿ¤fObjInfoÿÿÿÿFÿÿÿÿ¦Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ§0_943435589BLIÎÀFÀaÑ´¥½€óò´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¨CompObjHJÿÿÿÿ©fObjInfoÿÿÿÿKÿÿÿÿ«Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¬8þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓIÐcI
ƒKˆ4þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q_943435782ÿÿÿÿÿÿÿÿNÎÀF ”ú´¥½ ”ú´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObjMOÿÿÿÿ®fObjInfoÿÿÿÿPÿÿÿÿ°ÉÓ`hI8cI
‡K†=ƒKƒh
ˆ0ˆ0ˆ0ƒKƒh
ˆ0ˆ0ˆ0ƒKƒv
–(–)þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ±¬_943435965G¡SÎÀF ”ú´¥½`¼µ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ´CompObjRTÿÿÿÿµfObjInfoÿÿÿÿUÿÿÿÿ·Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¸8_943435996ÿÿÿÿÿÿÿÿXÎÀF€]µ¥½€]µ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¹ÉÓÀcI´gI
ƒKƒhþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ„lIühI
ƒKƒvL,,èèCompObjWYÿÿÿÿºfObjInfoÿÿÿÿZÿÿÿÿ¼Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ½8_898096615i]ÀF`&µ¥½À¨Wµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¾PIC
\_ÿÿÿÿ¿LMETAÿÿÿÿÿÿÿÿÿÿÿÿÁHCompObj^`ÿÿÿÿÇZî            ÿÿÿ.1àà&ÿÿÿÿÀÿ¤ÿ „&MathType`û€þTms Rmn-       2
 \pÀ    2
”
s•
&
ÿÿÿÿû¼"System-ðX+@@2@?ÿÿÿÿÿI¯þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì o1ì@à@
       e€ƒpƒsÿÿÿLä4¤@èèä4V;  ©     ÿÿÿ.1 &ÿÿÿÿÀÿ¥ÿ`¥&ObjInfoÿÿÿÿaÿÿÿÿÉEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÊ<_898096614ÿÿÿÿÿÿÿÿdÀFÀ¨Wµ¥½À¨Wµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿËPIC
cfÿÿÿÿÌLMETAÿÿÿÿÿÿÿÿÿÿÿÿÎˆCompObjegÿÿÿÿÕZObjInfoÿÿÿÿhÿÿÿÿ×MathTypePû€þTms Rmn- 2
`\pÀû ÿTms Rmn-ð
2
À-HY¡}
&
ÿÿÿÿû¼"System-ð–##ƒvìþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿØ\_898096613pbkÀFÀ¨Wµ¥½Àpµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÚPIC
jmÿÿÿÿÛL3Ê@'/ÔŸ;d        Ÿ;
       e€ƒpƒHƒY     e€LW¸TèèW@      ©     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þTms Rmn-       2
`METAÿÿÿÿÿÿÿÿÿÿÿÿÝˆCompObjlnÿÿÿÿäZObjInfoÿÿÿÿoÿÿÿÿæEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿç\\pÀû ÿTms Rmn-ð
2
À0NH•¡
&
ÿÿÿÿû¼"System-ð.1 &ÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.23Ê@'/ÄŸ;TŸ;
       e€ƒpƒNƒH     e€ÀFLW¸TèèW@      ©     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þTms Rmn-       2
`\pÀû ÿTms Rmn-ð
_898096612ÿÿÿÿÿÿÿÿrÀF€:yµ¥½€:yµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿéPIC
qtÿÿÿÿêLMETAÿÿÿÿÿÿÿÿÿÿÿÿìˆ2
À0NH•¡
&
ÿÿÿÿû¼"System-ð.1 &ÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.23Ê@'/ÄŸ;TŸ;
       e€ƒpƒNƒH     e€ÀFCompObjsuÿÿÿÿóZObjInfoÿÿÿÿvÿÿÿÿõEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿö\_861704528ÿÿÿÿÿÿÿÿyÀF€:yµ¥½@Ìšµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿøPIC
x{ÿÿÿÿùLMETAÿÿÿÿÿÿÿÿÿÿÿÿûèCompObjz|ÿÿÿÿ    fLkÒÐ¼èèkÒîg    ê     ÿÿÿ.1`€&ÿÿÿÿÀÿ¼ÿ@&MathTypeÀ ú"-}@}+   ú"-W]
Wù
ûáýâPSymbol|-2
”{ûáýâPSymbol                                                        
                  
                                 þÿÿÿ þÿÿÿþÿÿÿ                    þÿÿÿþÿÿÿ     þÿÿÿ       !     "     #     $     %     &     '     (     )     *     +     ,     -     .     /     0     1     þÿÿÿ3 þÿÿÿþÿÿÿ6     7     8     þÿÿÿþÿÿÿ;     þÿÿÿ= >     ?     @     A     B     C     D     E     F     G     H     I     J     K     L     M     þÿÿÿO þÿÿÿþÿÿÿR     S     þÿÿÿþÿÿÿV     þÿÿÿX Y     Z     [     \     ]     ^     _     `     a     b     c     d     e     f     g     h     i     j     k     l     m     n     o     þÿÿÿq þÿÿÿþÿÿÿt     u     v     þÿÿÿþÿÿÿy     þÿÿÿ{ |     }     ~     þÿÿÿ€ |-ð2
¢}¼ ¼<û€þ¼Times New Roman!-ð        2
ßYvÀ    2
ßrvÀ    2
ààG'ûÿ¼Times New RomanP-ð  2
?;h    2
?Th    2
D,     v€        2
„¸     hûÿTimes New Roman!-ð      2
3=n€    2
3Vn€    2
™,     n€        2
Aá
h€        2
@2S€
2
@bHY¸‘
2
@NH«¸  2
þon€û€þTimes New RomanP-ð  2

rtk     2
àfpÀ    2
àŽpÀ
2
àqqpÀÀûÿPSymbol-ð  2
3Ì+Œ    2
™»     +Œ        2
þþ+Œû€þPSymbol-ð    2
ßH-Ó    2
à¤=Ó    2
à‹-Ó    2
à¯Ñ    2
à@+Ó    2
àF+ÓûÿTimes New Roman!-ð  2
3R1€    2
òk
1€        2
dk
2€        2
W®1€    2
É®2€û€þPSymbol-ð    2

ˆDê
&
ÿÿÿÿû¼"Systemn-ðw Roman!þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍßD$ïClïC
‡v‡hƒn†+ˆ1
†-‡v‡hƒn
…Dƒt†=‡G‡v‡hObjInfoÿÿÿÿ}ÿÿÿÿ     Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ _861704814w…€ÀF@Ìšµ¥½ •«µ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ    ƒn†+ˆ1ˆ2
†-†Ñƒh
ƒpƒS
†+ƒpƒHƒY
†+ƒqƒpƒNƒH
–{–}ƒn†+ˆ1ˆ2mbolL½ì 
[èè½ìÞf    U     ÿÿÿ.1`&ÿÿÿÿÀÿÀÿÀ &PIC
‚ÿÿÿÿ    LMETAÿÿÿÿÿÿÿÿÿÿÿÿ ÈCompObjƒÿÿÿÿ2 fObjInfoÿÿÿÿ„ÿÿÿÿ4 MathTypeÀ        ú"-}@}¨   ú"-^Ì
^hS»SW-}å}©û€þTimes New RomanP-    2
ë[w    2
ë¸w    2

±tk     2
àaG    2
Ü«
pÀ        2

Òz•ûÿTimes New Roman-ð   2
?n€    2
?Þn€    2
@{     w«        2
 ›     n€
2
<‚NH«¸  2
•Šn€ûÿPSymbol-ð    2
?+Œ    2
 *
+Œ        2
•+Œû€þPSymbol-ð    2
ëŒ-Ó    2
à!=Ó    2
     Ùæ        2
à´-ÓûÿTimes New Roman-ð  2
?–1€    2
ùÚ
1€        2
kÚ
2€        2
îÉ1€    2
`É2€û€þPSymbol-ð    2

ÇDêû€þPSymbol-ð     2
Üï¶¼    2

¶¼
&
ÿÿÿÿû¼"Systemn-ð-ð       2
þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍÀßDˆïCïC
ƒwƒn†+ˆ1
†-ƒwƒn
…Dƒt†='ƒGƒwƒn†+ˆ1ˆ2
†Ù†-„¶ƒpƒNƒHƒn†+ˆ1ˆ2Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ5       Ü_861705027ÿÿÿÿÿÿÿÿ‡ÀF •«µ¥½ •«µ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ9    PIC
†‰ÿÿÿÿ:    L
„¶ƒzúLxŒ4”èèxŒÞf         ÿÿÿ.1  
&ÿÿÿÿÀÿ¯ÿàÏ&MathTypeÀ      ú"-=@=ñû€þPSymbol£-   2
«J¶¼    2
ÉgMETAÿÿÿÿÿÿÿÿÿÿÿÿ<       HCompObjˆŠÿÿÿÿN fObjInfoÿÿÿÿ‹ÿÿÿÿP Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿQ œ¶¼û€þTimes New Roman-ð    2
«w    2
É#z•ûÿTimes New Roman)-ð  2
ÿ*n€    2
Ÿh€    2
ôÈn€ûÿPSymbol-ð    2
ÿ¸+Œ    2
ôV     +Œû€þPSymbol-ð        2
 N+Ó    2
 oÑ    2
 ã
=ÓûÿTimes New Roman)-ð      2
ÿ=1€    2
ôÛ     1€û€þTimes New Roman-ð      2
  0Àû€þ¼Times New Roman)-ð  2
 V.`    2
 ævÀûÿ¼Times New Roman-ð  2
Æh
&
ÿÿÿÿû¼"Systemn-ðTimes New Roman-þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ€ßD ïC|ïC
„¶ƒwƒn†+ˆ1
„¶ƒz†+†Ñƒh
‡.‡v‡hƒn†+ˆ1
†=ˆ0Àÿ¯ÿàÏ&MathTyL‘ì[èè‘ìp û     ÿÿÿ._861705209~šŽÀF •«µ¥½ iÜµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿT    PIC
ÿÿÿÿU    LMETAÿÿÿÿÿÿÿÿÿÿÿÿW 1`À&ÿÿÿÿÀÿµÿ€&MathType0        ú"-@Öû€þTimes New Roman- 2
«1ÀûÿTimes New Roman)-ð  2
Y1€    2
…Ó2€    2
œ¾1€û€þPSymbol-ð    2
)^Dêû€þTimes New Roman)-ð  2
)Htk    2
Ö‡SÀ    2
~T×    2
Ö§     SÀ        2
ž     T×        2
sGûÿTimes New Roman-ð  2
Fn€    2
fn€    2
¹'S€    2
¹!T    2
«n€û€þPSymbol-ð    2
Åæ‘    2
Åè‘    2
>Åç‘    2
oö‘    2
oø‘    2
>o÷‘    2
I-Ó    2
åæ‘    2
åè‘    2
>åç‘    2

ö‘        2

ø‘        2
>
÷‘        2
®æ‘    2
è‘    2
Ùç‘    2
¤ç‘    2
®ö‘    2
ø‘    2
Ù÷‘    2
¤÷‘    2
8
=ÓûÿPSymbol-ð        2
Ô+Œ    2
âœæa    2
ºœèa    2
(œça    2
âÌöa    2
ºÌøa    2
(Ì÷a    2
9+Œû€þTimes New Roman-ð  2
v `
&
ÿÿÿÿû¼"Systemn-ða     2
âCompObj‘ÿÿÿÿp fObjInfoÿÿÿÿ’ÿÿÿÿr Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿs ü_861707464ÿÿÿÿÿÿÿÿ•ÀF iÜµ¥½2íµ¥½þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍàßDðïC°ïC
ˆ1…DƒtƒSƒT–(–)ƒn†+ˆ1
†- ƒSƒT–(–)ƒn
–(–)†=ƒGƒSƒT–(–)ƒn†+ˆ2ˆ1ÿøøOle
ÿÿÿÿÿÿÿÿÿÿÿÿw    PIC
”—ÿÿÿÿx    LMETAÿÿÿÿÿÿÿÿÿÿÿÿz (CompObj–˜ÿÿÿÿ ZLÊíèèÊí8    †     ÿÿÿ.1À &ÿÿÿÿÀÿ¨ÿ`h&MathType0û€þ¼Tms Rmn-       2
`1G+
&
ÿÿÿÿû¼"System-ðÿÿÿÿÿÿÿÿÿÿÿÿÿÏÿÿÿ‡ÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS Eqþÿÿÿþÿÿÿþÿÿÿþÿÿÿ…     þÿÿÿ‡ ˆ     ‰     Š     ‹     Œ          Ž               ‘     ’     “     ”     •     –     —     ˜     ™     š     ›     œ          þÿÿÿŸ þÿÿÿþÿÿÿ¢     £     ¤     þÿÿÿþÿÿÿ§     þÿÿÿ© ª     «     ¬          ®     ¯     °     þÿÿÿ² þÿÿÿþÿÿÿµ     þÿÿÿþÿÿÿ¸     þÿÿÿº »     ¼     ½     ¾     ¿     À     Á     Â     Ã     Ä     þÿÿÿÆ þÿÿÿþÿÿÿÉ     þÿÿÿþÿÿÿÌ     þÿÿÿÎ Ï     Ð     Ñ     Ò     Ó     Ô     Õ     Ö     ×     Ø     Ù     Ú     Û     Ü     Ý     þÿÿÿß þÿÿÿþÿÿÿâ     ã     ä     þÿÿÿþÿÿÿç     þÿÿÿé ê     ë     ì     í     î     ï     ð     ñ     ò     ó     ô     õ     ö     ÷     ø     ù     ú     þÿÿÿü þÿÿÿþÿÿÿÿ     
uationEquation.2)É ß;°"?:ˆ%?:
‡G``aaæˆ=LßÒ<¼èèßÒÎ<        Ö     ÿÿÿ.1``&ÿÿÿÿÀÿºÿ &ObjInfoÿÿÿÿ™ÿÿÿÿ  Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ‚ <_861708164“ÙœÀFÀYöµ¥½ÀYöµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿƒ    PIC
›žÿÿÿÿ„    LMETAÿÿÿÿÿÿÿÿÿÿÿÿ† ÈCompObjŸÿÿÿÿž ZObjInfoÿÿÿÿ ÿÿÿÿ  MathTypeàú-8y8ú-=·=¢ =¼=§û€þTms Rmn€-2
 @     `````        2
 1 `û€þ¼Tms Rmn+-ð  2
  G+    2
 šG+    2
 ŸG+û ÿTms Rmn€-ð  2
qjnp    2
ôä
np        2
ôénpû ÿPSymbol-ð    2
qé+{    2
ôh-{û€þPSymbol-ð    2
 =Ó    2
 ÿ     +Ó        2
éòæ‘    2
„òè‘    2
©òç‘    2
éßö‘    2
„ßø‘    2
©ß÷‘    2
 Ù-Ó    2
 +Ó    2
é÷æ‘    2
„÷è‘    2
©÷ç‘    2
éäö‘    2
„äø‘    2
©ä÷‘    2
É<æ‘    2
¤<è‘    2
É<ç‘    2
Éqö‘    2
¤qø‘    2
Éq÷‘û ÿTms Rmn+-ð  2
Þ…1p    2
$…2p    2
ôß1pû€þTms Rmn€-ð  2
«Ò3À    2
ÉÌ2À    2
«Ñ1À    2
ÉÑ2Àû€þPSymbol-ð    2
 e¨    2
 !e¨
&
ÿÿÿÿû¼"System-ðýÿñÿÿÿÝñÿÿÿžñÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2+ÉÀ?2Ô6d     6
     ‡Gƒn†+ˆ1ˆ2
 †=ˆ3ˆ2†+„e–(–)‡Gƒn
†-ˆ1ˆ2†+„e–(–)‡Gƒn†-ˆ1
–(–),LWÁTèèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¡        Ü_943703546V!£ÎÀFÀYöµ¥½€ë¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¥    PIC
¢¥ÿÿÿÿ¦    LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¨ CompObj¤¦ÿÿÿÿ± fObjInfoÿÿÿÿ§ÿÿÿÿ³ Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ´ DWÁN5    è     ÿÿÿ.1€ &ÿÿÿÿÀÿ«ÿà+&MathType€ú-JÒû ÿTms Rmn-   2
€;npû ÿPSymbol-ð    2
€º+{û ÿTms Rmn-ð  2
íV1p    2
3V2p
&
ÿÿÿÿû¼"System-ð@ÿÿÿÿü@@@ÿÿÿÿüÿþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ(¼cI°gI
       eàƒn†+ˆ1ˆ2LÀŒÔ”èè_868766702ÿÿÿÿÿÿÿÿªÀF Œ¶¥½ Œ¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¶    PIC
©¬ÿÿÿÿ·    LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¹ ÈÀŒf<    R     ÿÿÿ.1  &ÿÿÿÿÀÿ½ÿàÝ&MathTypeðú-ÝDÝ/DŸÈŸD£È£ÝwÝÓû€þPSymbolŽ- 2
@>Dê    2
K°Dêû€þTms Rmn+-ð  2
@(tkû€þPSymbol-ð    2
@£Óû€þTms Rmn+-ð  2
KY1À    2
iY2Àû€þ¼Tms Rmn-ð  2
iÆvÀ
&
ÿÿÿÿû¼"System-ð%RÈVWÿv
ÿvÿvh?(þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2CompObj«ÿÿÿÿÅ ZObjInfoÿÿÿÿ®ÿÿÿÿÇ Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿÈ \_868766814g½±ÀF Œ¶¥½ FJ¶¥½+É@?2 '6`+6
…Dƒt†£ˆ1ˆ2…D‡v–a–bLüh     èèüh¾;         ÿÿÿ.1€&ÿÿÿÿÀÿ¹ÿ@¹&MathTypeÀú-—ˆOle
ÿÿÿÿÿÿÿÿÿÿÿÿÊ    PIC
°³ÿÿÿÿË    LMETAÿÿÿÿÿÿÿÿÿÿÿÿÍ (CompObj²´ÿÿÿÿÞ Zýÿÿÿ  
#= !"$&%'()+*,-.2/013456789:;<>?ò@ABCDE‡ˆýÿÿÿHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~€Ðž)      
\
0û€þPSymbol-      2
€/e¨û€þPSymbol-ð    2
€W>Ó    2
€û+Óû€þTms Rmn-ð  2
‹¯1À    2
©³4À    2
‹>     1À        2
©>     2Àû ÿTms Rmn-ð      2
ßp2p    2
ßä2p    2
ýÛ2p    2
ß4p    2
ßw
4p        2
ýl4pû€þPSymbol-ð    2
‹îDê    2
©øDê    2
‹z
Dê        2
©…Dêû€þTms Rmn-ð  2
‹Øtk    2
‹dtkû€þ¼Tms Rmn-ð  2
‹vÀ    2
‹’vÀ
&
ÿÿÿÿû¼"System-ðÿð>ÿøïÿ€ýÀöþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ObjInfoÿÿÿÿµÿÿÿÿà Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿá Ü_870157940ÿÿÿÿÿÿÿÿ¸ÀF FJ¶¥½ °b¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿå    +ÉÀ?28'6x+6
„e†>ˆ1ˆ4…Dƒtˆ2
‡vˆ2
…Dˆ2
†+ˆ1ˆ2…Dƒtˆ4
‡vˆ4
…Dˆ4Tms Rmn-L€Eì  lèèPIC
·ºÿÿÿÿæ    LMETAÿÿÿÿÿÿÿÿÿÿÿÿè ¨CompObj¹»ÿÿÿÿû fObjInfoÿÿÿÿ¼ÿÿÿÿý €E–j    L     ÿÿÿ.1àà&ÿÿÿÿÀÿºÿ š&MathType€ ú"-848Âû€þPSymbol|-   2
à3Ñ    2
à%ÑûÿPSymbol-ð    2
›“+ŒûàþPSymbol-ð    2
àÎ     =žûàþTimes New Roman4-ð      2
—bh    2
—Thû€þTimes New Roman-ð  2
àH    2
à(pÀûÿTimes New Roman4-ð  2
AòS€    2
›n€
2
@kHY¸‘ûàþTimes New Roman-ð        2
à%.H    2
à“(^    2
à     )^        2
àü(^    2
à,H    2
à@)^û ÿTimes New Roman4-ð  2
ôC1p    2
eC2pû€þ0Courier<-ð  2
àk
SæûàþPSymbol-ð        2
àk
lž        2
àŒf•
&
ÿÿÿÿû¼"Systemn-ð-þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍÀßDxïCÄïC
†Ñ    e 
       e ƒh
      e ‚.‚(
ƒH†Ñ  e 
       e ƒh
ƒpƒSƒn†+  eà       Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿþ   Ü_870157938Y¶¿ÀFà×k¶¥½À |¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ
PIC
¾Áÿÿÿÿ
L
þÿÿÿþÿÿÿ
þÿÿÿ


þÿÿÿ
þÿÿÿþÿÿÿ

þÿÿÿþÿÿÿ
þÿÿÿ!
"
#
$
%
&
'
(
)
*
+
,
-
.
/
0
1
2
3
4
5
þÿÿÿ7
þÿÿÿþÿÿÿ:
;
<
=
þÿÿÿþÿÿÿ@
þÿÿÿB
C
D
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z
þÿÿÿ\
þÿÿÿþÿÿÿ_
`
a
b
c
þÿÿÿþÿÿÿf
þÿÿÿh
i
j
k
l
m
n
o
p
q
r
s
t
u
v
w
x
y
z
{
|
}
~

€
eàˆ1     eàˆ2      e ‚)†=Courier
S     e ƒHƒY
      e ‚(„l‚,„f‚)€þL
ölÐèè
öîx       ÿÿÿ.1€à&ÿÿÿÿÀÿºÿ :&MathTypeÐ ú"-8h8öMETAÿÿÿÿÿÿÿÿÿÿÿÿ
HCompObjÀÂÿÿÿÿ
fObjInfoÿÿÿÿÃÿÿÿÿ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ
œû€þTimes New Roman4-        2
à\pÀûÿTimes New Roman-ð
2
@.HY¸‘  2
›9n€ûàþTimes New Roman4-ð  2
àòzp
2
à®     gd      2
àÎ
zp        2
³XzpûÿPSymbol-ð    2
›Ç+Œ    2
åiòEûàþPSymbol-ð    2
à;=ž    2
àø-ž    2
ãL¢Hû ÿTimes New Roman4-ð  2
ôw1p    2
ew2pûàþTimes New Roman-ð  2
 G0    2
à6(^    2
àX,H    2
àp,H    2
àu)^ûàþPSymbol-ð    2
à¥lž    2
àÆf•
&
ÿÿÿÿû¼"Systemn-ð-ð     2
àþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ€ßDïC8ïC
ƒpƒHƒYƒn†+        eà       eàˆ1       eàˆ2      e ‚(„l‚,„f‚,ƒz‚)†=†-ƒgƒd2ƒzˆ0ƒz†òL°     pèè_861778243ŒÆÀFÀ |¶¥½àA„¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ
PIC
ÅÈÿÿÿÿ
LMETAÿÿÿÿÿÿÿÿÿÿÿÿ 
Hþr    ’     ÿÿÿ.1€€&ÿÿÿÿÀÿ¼ÿ@<&MathTypeÐ ú"-6ø6†   ú"-}@}Ö-8»
8IûàþPSymbol|-      2
ÞP¶    2
'–¶ûàþTimes New Roman4-ð  2
22    2
{¸2û ÿTimes New Roman-ð  2
ò1p    2
c2p    2
ôÊ
1p        2
eÊ
2pûÿTimes New Roman4-ð      2
4è2€û€þTimes New Roman-ð  2
ÞìpÀ    2
à¯pÀ    2
àýSÀûÿTimes New Roman4-ð
2
>ÁNH«¸  2
™Én€    2
Aêh€
2
@„     NH«¸      2
›Œ     n€
2
@Í
NH«¸ûàþTimes New Roman-ð    2
'#zp    2
à*qûÿPSymbol-ð    2
™W+Œ    2
›
+ŒûàþPSymbol-ð        2
à4+ž    2
àî=žû€þPSymbol-ð    2
àºÑ
&
ÿÿÿÿû¼"Systemn-ð2
™W+Œ    2
›
þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qCompObjÇÉÿÿÿÿ6
fObjInfoÿÿÿÿÊÿÿÿÿ8
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ9
_861778242ÿÿÿÿÿÿÿÿÍÀFàA„¶¥½`û®¶¥½ÍßDðïC°ïC
       e 
       e „¶   e ˆ2
ƒpƒNƒHƒn†+ eà       eàˆ1       eàˆ2
       e „¶ƒz        e ˆ2†+ƒq
†Ñƒhˆ2
ƒpƒNƒHƒn†+ eà       eàˆ1       eàˆ2      e †=
ƒS     e ƒNƒH8»
8ILèE°lèèOle
ÿÿÿÿÿÿÿÿÿÿÿÿ>
PIC
ÌÏÿÿÿÿ?
LMETAÿÿÿÿÿÿÿÿÿÿÿÿA
HCompObjÎÐÿÿÿÿ[
fèE®{         ÿÿÿ.1à€&ÿÿÿÿÀÿºÿ@š&MathType€ ú"-8U
8ã
>>û€þ¼Times New Roman4-  2
à9vÀ    2
àNvÀ    2
àüG'ûÿ¼Times New Roman-ð  2
@h    2
@.hû ÿ¼Times New Roman4-ð  2
CG     vp        2
ƒÄ     h}ûàþ¼Times New Roman-ð      2
RŠ
h¡ûÿTimes New Roman4-ð      2
4n€    2
40n€    2
@ÔS€
2
@ÆHY¸‘û€þTimes New Roman-ð        2
à$tk    2
à
pÀ       2
àôpÀû ÿTimes New Roman4-ð  2
›F     np        2
¡ònpûàþPSymbol-ð    2
àC=ž    2
àA+ž    2
àp-ž    2
àÝ+žû ÿPSymbol-ð    2
›Å     +{        2
¡q+{û€þPSymbol-ð    2
à]Ñ    2
à:DêûàþTimes New Roman4-ð  2
à—[aû€þTimes New Roman-ð  2
à\(~    2
àZ)~    2
àÐ]‚û ÿTimes New Roman4-ð  2
ôd
1p        2
ed
2p        2
ú1p    2
k2p
&
ÿÿÿÿû¼"Systemn-ð[aû€þþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ@ßD|ïCïC
‡v‡hƒn    e †=
‡v‡hƒn     e †+
…Dƒt  e ‚[
‡G     eà       eà‡vObjInfoÿÿÿÿÑÿÿÿÿ]
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ^
\_917417677üÿÿÿÿÔÎÀF`û®¶¥½@Ä¿¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿd
     eà‡h   eàƒn†+ eàˆ1       eàˆ2      e †-
†Ñ     e        e ‡h
‚(ƒpƒS      e †+
ƒp     e ƒHƒY
‚)     eà      eàƒn†+ eàˆ1       eàˆ2
‚]
àüG'ûÿ¼LŽEälèèŽEî{           ÿÿÿ.PIC
ÓÖÿÿÿÿe
LMETAÿÿÿÿÿÿÿÿÿÿÿÿg
HCompObjÕ×ÿÿÿÿ…
fObjInfoÿÿÿÿØÿÿÿÿ‡

‚
ƒ
„
þÿÿÿ†
þÿÿÿþÿÿÿ‰
Š
‹
Œ

þÿÿÿþÿÿÿ
þÿÿÿ’
“
”
þÿÿÿ–
þÿÿÿþÿÿÿþÿÿÿþÿÿÿ›
þÿÿÿ
ž
Ÿ
 
¡
¢
£
¤
¥
¦
§
¨
©
ª
«
¬

þÿÿÿ¯
þÿÿÿþÿÿÿ²
³
þÿÿÿþÿÿÿ¶
þÿÿÿ¸
¹
º
»
¼
½
¾
¿
À
Á
Â
Ã
Ä
Å
Æ
Ç
È
É
Ê
Ë
Ì
Í
Î
Ï
Ð
þÿÿÿÒ
þÿÿÿþÿÿÿÕ
Ö
×
Ø
þÿÿÿþÿÿÿÛ
þÿÿÿÝ
Þ
ß
à
á
þÿÿÿã
þÿÿÿþÿÿÿþÿÿÿþÿÿÿè
þÿÿÿê
ë
ì
í
î
þÿÿÿð
þÿÿÿþÿÿÿþÿÿÿþÿÿÿõ
þÿÿÿ÷
ø
ù
ú
û
ü
ý
þÿÿÿÿ
þÿÿÿ1à &ÿÿÿÿÀÿºÿ`š&MathType€    ú"-8]8ë>(>¶û€þ¼Times New Romanp-     2
à9vÀ    2
àBvÀ    2
à     G'ûÿ¼Times New Romanät-ð      2
@h    2
@"hûàþ¼Times New Romanp-ð  2
R’h¡ûÿTimes New Romanät-ð  2
4n€    2
4$n€    2
CM
vp        2
„½
h€        2
@ÃS€
2
@µHY¸‘
2
@ïNH«¸û€þTimes New Romanp-ð        2
àtk    2
àùpÀ    2
àãpÀ    2
àpÀû ÿTimes New Romanät-ð  2
›N
np        2
¡npûàþTimes New Romanp-ð  2
àŠqûÿPSymbol-ð    2
4©+ŒûàþPSymbol-ð    2
à7=ž    2
à5+ž    2
àx-ž    2
àÌ+ž    2
à”+žû ÿPSymbol-ð    2
›Í
+{        2
¡˜+{û€þPSymbol-ð    2
àe
ÑûÿTimes New Romanät-ð      2
4.1€û ÿTimes New Romanät-ð  2
ôl1p    2
el2p    2
ú71p    2
k72pû€þPSymbol-ð    2
à.Dêû€þTimes New Romanät-ð  2
àƒ[‚    2
à÷]‚ûàþTimes New Romanät-ð  2
àh(^    2
à)^
&
ÿÿÿÿû¼"Systemn-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿˆ
€_861778241àËÛÀF@Ä¿¶¥½@.Ø¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿŽ
PIC
ÚÝÿÿÿÿ
LkÑdpcIgI
‡v‡hƒn†+ˆ1 e †=
‡v‡hƒn  e †+
…”ƒt‚[‡Gƒvƒh      eàƒn†+       eàˆ1      eàˆ2     e †"
†"    e        e ‡h     e ‚(
ƒp    e ƒS        e †+
ƒpƒHƒY   e †+ƒq
ƒpƒNƒH   e ‚) eà      eàƒn†+       eàˆ1      eàˆ2
‚]L=4´@èè=4ö@        P     ÿÿÿ.1 &ÿÿÿÿÀÿ¥ÿà¥&MathTypeP
&
ÿÿÿÿÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝÝþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2METAÿÿÿÿÿÿÿÿÿÿÿÿ‘
ÈCompObjÜÞÿÿÿÿ•
ZObjInfoÿÿÿÿßÿÿÿÿ—
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ˜
<5É Ï:%ç8-ç8
Àÿ¥ÿà¥&MathTyLT"XèèT"        +     ÿÿÿ.1À
&ÿÿÿÿÀÿ£ÿÀc&MathTypeÀû€þTimes New Romanx-    2
@;w    2
@Ó
dÀ        2
@“z•ûÿ_861778238ÿÿÿÿÿÿÿÿâÀF@.Ø¶¥½@.Ø¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ™
PIC
áäÿÿÿÿš
LMETAÿÿÿÿÿÿÿÿÿÿÿÿœ
hTimes New Roman4-ð      2
”_n€    2
”1     n€ûàþTimes New Romanx-ð      2
¶h    2
MzpûÿPSymbol-ð    2
”í+Œ    2
”¿     +ŒûàþPSymbol-ð        2
@{=ž    2
@Š-ž    2
RZòMû€þPSymbol-ð    2
@èÑ    2
DJ¢`ûÿTimes New Romanx-ð  2
”r1€    2
”D
1€ûàþTimes New Roman4-ð      2
p<0    2
@Ú.Hû€þ¼Times New Romanx-ð  2
@OvÀûÿ¼Times New Roman4-ð  2
 /     h
&
ÿÿÿÿû¼"Systemn-ðOvÀþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qCompObjãåÿÿÿÿ®
fObjInfoÿÿÿÿæÿÿÿÿ°
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ±
¼_861779220ÿÿÿÿÿÿÿÿéÀF@.Ø¶¥½Àù¶¥½Í ßDœïCTïC
ƒwƒn†+ˆ1  e †=†-
†Ñ    e        e ƒh      e ‚.
‡v‡hƒn†+ˆ1     e ˆ0       e ƒz†ò
ƒd2ƒzû€þTiL´V,˜èè´V6~             ÿÿÿ.Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ´
PIC
èëÿÿÿÿµ
LMETAÿÿÿÿÿÿÿÿÿÿÿÿ·
HCompObjêìÿÿÿÿÑ
f1Àà&ÿÿÿÿÀÿ¹ÿ y&MathTypeÀ        ú"-žÚžh_í       ú"-Ý
Ý=û€þTimes New Romanät-    2
@;w    2
@ˆw    2
@£tk    2
@“     G        2
?spÀ    2
i€z•ûÿTimes New Roman-ð  2
”_n€    2
 «
w«ûàþTimes New Romanät-ð      2
”«nû ÿTimes New Roman-ð  2
Ë
np
2
ŸGNH•¡  2
PnpûÿPSymbol-ð    2
”í+ŒûàþPSymbol-ð    2
@{=ž    2
@À+ž    2
@³-žû ÿPSymbol-ð    2
J+{    2
Ï+{û€þPSymbol-ð    2
L¨
ÙæûÿTimes New Roman-ð      2
”r1€û ÿTimes New Roman”°-ð  2
Zé1p    2
Ëé2p    2
Yn1p    2
Ên2pû€þPSymbol-ð    2
@¹Dêû€þTimes New Roman”°-ð  2
@     [‚ûàþTimes New Roman-ð      2
@R]aû€þPSymbol-ð    2
?·
¶¼        2
iÄ¶¼
&
ÿÿÿÿû¼"Systemn-ðð   2
@þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍßD”ïCØïC
ƒw    e ƒn†+ˆ1   e †=
ƒw     e       e ƒn†+
…Dƒt‚['ƒGƒw    eàƒn†+ eàˆ1       eàˆ2
†Ù e †-
„¶ƒp eà       eàƒNƒH    eàƒn†+ eàˆ1       eàˆ2
„¶ƒObjInfoÿÿÿÿíÿÿÿÿÓ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿÔ
_919240264ÒõðÎÀFÀç·¥½Àç·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÙ
z   e ‚]Ý=û€þL{h,èè{v¦  ¦     ÿÿÿ.1à@&ÿÿÿÿÀÿ¼ÿœ&MathType û€þ Arial©- 2
 5VûÿPSymbol-ð    2
ôPIC
ïòÿÿÿÿÚ
LMETAÿÿÿÿÿÿÿÿÿÿÿÿÜ
hCompObjñóÿÿÿÿâ
fObjInfoÿÿÿÿôÿÿÿÿä
FJ¡
&
ÿÿÿÿû¼"Systemn-ðÿÿÿÿûþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q§Ó$cI°gI
Arial~V„ÑL{h,èèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿå
@_919240309ÿÿÿÿ
÷ÎÀFÀç·¥½ÀQ·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿæ
PIC
öùÿÿÿÿç
L{þe    «     ÿÿÿ.1à@&ÿÿÿÿÀÿ¼ÿœ&MathType û€þTimes New Roman-       2
 QAêûÿPSymbol-ð    2
ôCJ¡
&
ÿÿÿÿû¼"Systemn-ð"Systemnþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EqMETAÿÿÿÿÿÿÿÿÿÿÿÿé
hCompObjøúÿÿÿÿï
fObjInfoÿÿÿÿûÿÿÿÿñ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿò
8uationEquation.3ô9²q§Ó\zIØjI
ƒA„ÑTiL{žh|èè{žÞ-        Ñ     ÿÿÿ.1`@&ÿÿÿÿÀÿ¼ÿ&_898276524ÿÿÿÿÿÿÿÿþÀF€y$·¥½€y$·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿó
PIC
ýÿÿÿÿô
LMETAÿÿÿÿÿÿÿÿÿÿÿÿö
ÈMathType`û€þTimes New RomanPª-      2
 QAêûÿTimes New Roman-ð  2
>xpûÿPSymbol-ð    2
ôCJ¡
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qCompObjÿÿÿÿÿþ
fObjInfoÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_919626635îÎÀF€y$·¥½@F·¥½þÿÿÿþÿÿÿþÿÿÿþÿÿÿ      
þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ"þÿÿÿþÿÿÿ%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNþÿÿÿþÿÿÿQRSTUVWXþÿÿÿþÿÿÿ[þÿÿÿ]^_`abcdefghijklmnopþÿÿÿrþÿÿÿþÿÿÿuvwþÿÿÿþÿÿÿzþÿÿÿ|}~€uÓ ×B ÷AD÷A
ƒAƒx„JL{Áhèè{Ážb        Ñ     ÿÿÿ.1€@&ÿÿÿÿÀÿ¼ÿ<&MathTypepû€þTimes New RomanF-Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿÈCompObjÿÿÿÿ
f     2
 QAêûÿTimes New Roman-ð  2
=ypûÿPSymbol-ð    2
ôCJ¡
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qObjInfoÿÿÿÿ      ÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_919626630ÿÿÿÿÿÿÿÿÎÀF@F·¥½@F·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ^Û xIPxI
ƒAƒy„Ñ0L{{hhèè{{®a        Ñ     ÿÿÿ.1@@&ÿÿÿÿÀÿ¼ÿü&MathTypePû€þTimes New Roman5-       2
 QAêûÿTimes New RomanXPIC
ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿÈCompObj
ÿÿÿÿfObjInfoÿÿÿÿÿÿÿÿ-ð 2
7zcûÿPSymbol-ð    2
ôCJ¡
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q^Û pcIgI
ƒAƒz„ÑEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_919669514ÿÿÿÿÿÿÿÿd›OÏ†êª¹)è`¬M·¥½g·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ CompObjÿÿÿÿ!u‚ƒ„…†h‰±Š‹Œé‘’“”•–—˜™š›œžŸ ¡¢£¤¥¦§¨©ª«¬®¯°þÿÿÿë³´µ¶·¸¹º»¼½¾¿ÀÁÂÃÄÅÆÇÈÉÊËÌÍÎÏÐÑÒÓÔÕÖ×ØÙÚÛÜÝÞßàáâãäåæçèþÿÿÿêìïíîðñóöôõ÷ûøùúüýþÿÿ3`!ð+¼îÚ3!H¢@>ºåø»jÄÀ8ÀHµùþxœcdàd``~ÄÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜•YjlüRÿAš€ü@Ö1 >4¢
¨‘ª†‡Á7±$#¤² •Áì‚ßL
ÿÀa˜Àvƒ@Hfnj±‚_j¹BP~nbƒØ%º@y mÄ•Àø…¤ØÎ7cñõÀv£™È„Á•¹Iù9PsÁô$ó}gçë1€øÑ\¸‡‰°!&3ÂMšvY4¸À¡ö*ÔµìH¦321)W—¤æ2ä¡»–¬Bž†Dd$    èèðB²
ð
SðA?¿ÿð€2ðð:ì¬8Þõ“XëhgÿÌ`!ðÄ:ì¬8Þõ“Xëhgj €˜«
’þxœuRÍJÃ@ž™´iK
þ€õ

+¨g¡7{©‡¶`…@MShPzë#^=Ôƒ'ÏzQ©ø¾B_@AOZ÷¯A£Ù°Ùù6ó}óevLíÙV4›&ñ(Å&!Š¤0ÅÎ6®‰B•½@s^–†ú(·Ä¢M}Ö!ä$°~dÑ›G9€
qTNªÍ Õô\€2/ðA’ÁGAT,¡T_¡=*‹h™Eä~?i8“¹gÈý¤ìFÛsûÎ¡{êÔ|¯Ù…¼RA°Øºk´©É,@ÕÚ~×{çT08¿µ-¡@¼
$T)ª*$ÖWÆ6Tµ““…¯ÓeØþ«Lì±ëïØï@äZê‘â×ÒïÂé‹Â]â™ÂOôûûD“øKá”x
ó?Ïe8~Ž°®s\ŠpEœô¾ê„J¿÷”Ô‰|B'Þè.Å•Nb=MV*&ôàœZW:Pø
”Êñžâ¿=;kq&·‘^EaKÝSKÜeqøª†
™î‘¨Pô×ƒnÜ³&ò¾!å~2VDd|¨èèðB²
ð
SðA?¿ÿð€2ðÀ`ýÆäã¬%>‘d;Únÿœ’`!ð”`ýÆäã¬%>‘d;ÚnÐ`
@€–bþxœ…R»JQ=3»y VK v
ZÙé´ÑÂÍa!B6² )„|Xú6b-‚bïXå,,%jÖ{çÞ$•Ìrwç3gÎBpê¤^X„¶Œ:Öž«I„8MS‰¬Ñ’DÖ™löëŠ\q¼9ådg±ŒTÁWøQywêðî¨›SÄn-©W;ÇÐÓZÐgS¡$WÉ°/pÀñæ•×'÷ƒ»“{AZËð«GqÔö¢“`¿×šx}6,$ü^—¯r:ÖIÞF.]½
ƒoœMaK,>§¼à¦gNëY¶ÊY¾o*Ï0õøÞýÉ4V©ê
nQÎêH ÌÿÍÅêñÃN|Øjà-/ÎYF§,~bƒ¿,¾&ƒ?1œRCþù&ûÑŸýÆŠ‡S=…®¿MuÇbÏnƒ'#£°=|ä=ÈŽs)ì´“(FsòNŽä}°GiqËDd¤èèðB²
ð
SðA?¿ÿð
€2ð5Ý5.5]t¤2³‚[py+9ÿè!`!ð     Ý5.5]t¤2³‚[py+9d € hß×þxœ…?AA‡3þ?/  ª…DAÂ%T8ÅK(BtÏMT V8Š#è%ÖìX¢³Édg™ùò-!$ÎeØ“’Ê±í’6%Ò„Ø£I›*št˜Ütž?{ŽùÈ%éé"j0v  ¾¼¯Ò¤&2ÛÊ»™úÓÍl¼_…@¬ŒŠàò¶`øãy®ƒA¸†Ëhº@UMZ"•»ëÝè@Öfëñó¡é¤÷ýKŠ©
KêÁs†žþ‚”ç+ÝGæ‡NÌõÑ~½   #,>Vo&!¡s/jG6¿DdP¼èèðB²
ð
SðA?¿ÿð€2ðnVÎ˜É2òË‹³ä¬ÿã³#`!ðÛnVÎ˜É2òË‹³ä¬È€`Ðú%PÇ©þxœ“¿KÃ@Çß½´i«      ý¡Å©Tp‘Ú]t°…â"`Zm‹¥[G….Nþ
ŠÝœÅÕQpqpV0Þ»¤×Æ‚¸ä}.ïÞûæ{€òÂø
â@—Ÿ
)òñŒ‰†¶m‹™Kˆ™,27;„ýua,ù:‰f:LƒM‹ÀàÜãÑ5   €/rsÂ°ZnV
í“šp-ðÎ
ºR¢cš9ÕcØÐ)ŠòHÞOLÚNî£Á(ìYf#¹f¶’ë5«\…¬[…Áæ‚=¼™"íG’+1/Ÿ1‡¯¿:l¸P<ße§žLR¥%ÉÇQâeÉ‡Ä»’ÃÃJJøðòÏË ^Ž
”vi’{F¾mmÕöA:àèC¹~3N©s’Ë/Ç‰Ó’gBÄW’4â¢äWÕ›ï'~|â}!NÑ<x÷²+üÿm/Nk¢Ò›rn(<ª›;#^°yqª\êÔµîr•=ë´áÛõ8ŒxûOmý¯T…K9É-áJ‚î_Š(ìª7@:s1•o7š¦ÕŸê‘÷
ü\ñ@DdÔTèèðB²
ð
SðA?¿ÿð€2ðªéÏ}¤¤š„³)pB¤Dÿ†P&`!ð~éÏ}¤¤š„³)pB¤DØ  PåXJLþxœ…’ÍJÃ@Çg&ik>ªAÄSð I@ï"ˆU,bó
M[hQzË#¯žÕ—ðàÉ»oÐGð"ãÎ$.iKiÂ²óÛÌÌf²€ÑA‚
à§¢–El™j¢œ eY&'!nÊÉ>aáíÐœK>ù«ëÊÚ©®Ádžâ7e=«5©¼«@§ðqá¢=¼‰FýàR*ø!?“B`Œ¬`xÑmüf|ï_õ’v©$PŸWÔ~`O°YgßHó·5ÍG˜s®þ.Sh
(û§VJñØå˜Í»¢tªù©ZVN1æ3™BY™‡«^¯5J®{Ðåz¨ã=‡]÷4Õ¦ù¡Âü¡ùÅ`4÷å?ÎuKf;ßù£(ûšÏE9œÉüJ‹27ö869ÓØÅ°åæH‰ÅÜ<¨•²#Ñvk4Æ     tg«5Äï‚?f<DdÀhèèðB²
ð
SðA?¿ÿð€2ð¦[×8 ïŒ›ëäÿõ,ÿ‚(`!ðz[×8 ïŒ›ëäÿõ,È@´ø|Hþxœcdàd``Nad``beV æd±X€˜‰‘,ÂÈôÿÿ°ˆ£XÄ‰ªš›    ¦‡É‰OÈRcãgbøÒÄ ä²–ñ^†g@ÜP5<¾‰%!•©     `üfRøvÃF
,L!™¹©Å
~©å
Aù¹‰y&`—è¥9€´×Fc^Ú`8ÿ'*?€Â‡ØÐð
ºPÁô¸M
Œb< =.pþß
Î_È†ls£ˆïd›A„Á•¹Iù9pAìc„ëÂRª
çŸeGå÷±‚øáüÅÌ ¾.œŸŽ'[Ÿ3àð¹NŸ»mÒC3i.“Lpú©‡dR4pS
ØIÐp``G2‘‰I)¸²¸$5—!ÝuÌ`uú"fÔDdhTèèðB²
ð
SðA?¿ÿð€2ð> ';%8ÿ³ÿGFSG=³ÿÌ*`!ð ';%8ÿ³ÿGFSG=³d@ ø|XJàþxœ…O;
Â@}3~A« h§ '°;E4°h‘((ˆGðÀ:…•w°óö‚ëî$±ua™™·ï½}C°€Ü£s
úZlº¼A‰!VJ     Ò£† }¦”]áLç°ÇC®é®S¬¢    eDpõ|ÓÝÅLš{×ÂJÊq0YîWþq3IðfOIœÉüg¸þ:vÞ48xóM¸Œ?L’®~.ë:°Ÿ4®Ÿ:œ>ÿÚHHêëçt¢1Œf;MhË$~®¸»(ÉËÞÄÜZwû D”¥J<   9á}I©6òÎDdThèèðB²
ð
SðA?¿ÿð€2ð8û÷î Ø°®¸Pë6[°ÿ ,`!ðû÷î Ø°®¸Pë6[°d @XJø|ÚþxœO»
Â@œ]ß‰`±
v
úb§…ñÐ"*(ˆ]>Á¯ð¬-ü+k{ÁsoÖ,·;737K(™3F
öä¤Jl»¬E‰!6Æ(Ò¡º"]¦”íòWWæ>û\•®•¯ cEðd¾Jw’º‰è.å¦œ2Fán1=l"`¦    žì
‚#Ù²oºŒ£?Žöþd‡+´5I[ž‹r÷œÍ•¤Éë_ÒûñsJh«ÀI:º©Ÿ§î
:]tobn‡í.Š±ú¦úx2Ê{cE6±ÓDdTèèðB²
ð
SðA?¿ÿð€2ð=§¸è€Y07+k«±±ª³ÿn.`!ð§¸è€Y07+k«±±ª³dÀ HµXJßþxœcdàd``ÞÄÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜0
YjlüRÿAš€ü@Ö2 nj:ÄÜP5<¾‰%!•©`üfRøvÃF
,L!™¹©Å
~©å
Aù¹‰y‚`—è¥9€´×Æû µ!Pþ2á#ÔF0ýnR£      Ø¤2.¨¹À¾`›'6]€ÌÛö7#“RpeqIj.CÌU3˜Áêø;7äûDd˜@èèðB²
ð
SðA?¿ÿð€2ðe1ºœAêMÛ£>riŽ½ëÿAA0`!ð91ºœAêMÛ£>riŽ½ëÀðè þxœ…P=kA}3ç×BAVG@;$}šôŠDIÂÜ)(Èu’_“2…•}þIê¼ÌNÖCÎÂ…açÍ¾yûf.àT       `´`NYÂe“•$˜H+ÄY–i%¤kÜ1Yv}
ïÊMÉº•+´‘™&ø‚w’í%¶BÛKcÝrèO×óqºŒ€¡:øåíAàÔÃ¿ÄÑ*D›àiOtÔIOÞkrß{ú(òmŽ`p¨Å#üQÏ¯°:¤÷÷‰Þ›c¨9~$ƒ¿ÎÒE‡ÿÊ”+=ëÞ–¥O¾4ë¹ÇPgLàÙ]zºo]šÛGõD˜oFéjÅHŠîåý#fM5ÜDdhèèðB²
ð 
SðA ?¿ÿð€2ðF‚Ü«~J'@·Ÿ”º9lÿ"<2`!ð‚Ü«~J'@·Ÿ”º9l®@€ø|hßèþxœ…Ï
AQ‡3þ_ÊM)YÝ,ìÜðvV,ð”[,.ŠÈF^@y       [O`áì¼†½rœ3ÉÆ©éÌL3_ß9„¹`äaNLGŠM5]"é+¥¤ãSA:5&;æ÷^†·ÜàœÎÊñ,ŠPf    ®®Ï:;šJÏú:Òv&ƒÖ`1êgÐƒ;{JDpzY0ÜÞ8æ^;Xyi8˜ *&-ÔwÝñxGÆfi    ÛÇ?ÂÁHîÛ‡t&†Ôü!íé¿Ë‹D–tÁPH8öŽü‡€äOîì"ñåIÌ¥îz¾BL~í"2÷À+B#DdÔèèðB²
ð"
SðA"?¿ÿð!€2ðlÒÂ5MÇø$tˆ‰Ð¤ùAÿH4`!ð@ÒÂ5MÇø$tˆ‰Ð¤ùA €~  hßþxœcdàd``fgd``beV æd±X€˜‰‘,ÂÈôÿÿ°ˆ£XÄ‰ªš›   ¦‡©IMÈRcãgbøÒÄ ä²Öñ 2= zn¨ßÄ’ŒÊ‚T†°~35ü;„a#ØL!™¹©Å
~©å
Aù¹‰y’`—èå9€´×FmVb(ÿC
ˆ_¶ÍD& ®ÌMÊÏa€šÃ¦? ™÷“¤ÔÍE{˜»b#Ü¤h&&½<_ì2w¨ÉšœŠÃ
L}Œ “Ê¸ aÉop Aý-ÀÀŽd:#“RpeqIj.Cºk™Áê5éNàDd˜@èèðB²
ð#
SðA#?¿ÿð"€2ðkq#¯`Ù’3™ŸE}Ñ+ÿG6`!ð?q#¯`Ù’3™ŸE}Ñ+Àðè 
þxœcdàd``fgd``beV æd±X€˜‰‘,ÂÈôÿÿ°ˆ£XÄ‰ªš› ¦‡‰é«¥ÆÆÏ Åð¤‰AÈ?dâ ²c@ÜP5<¾‰%!•©`üfjøvÃF°+˜B2sS‹üRË‚òsóLn\¢”çÒF\        Œ›Y@Š
àüŸ ¾Øn4nd®ÌMÊÏøQèGýÉ¼FfR[8ß‘Ä¿ˆáBF‚.„˜Ì7)nh&íaÂå×‡q¹QìÇ<.hXrÃhP0°#™ÎÈÄ¤\Y\’šË‡î:f°:ŽP`EDd|pèèðB²
ð)
SðA(?¿ÿð(€2ð¯
€{é_Y&v]¹2ÿ‹8`!ðƒ
€{é_Y&v]¹2¬`"€
J5ÐíQþxœ•–ÏOAÇg§;»Ý•ZhbðRzð ¡"GÓ"Ñ ¤œ(¥ÚMh—´…JÔ@ˆáàÁh¼cø<*þ8âU<-ÑÄp jŒ£@_;Ùi$À6mçó÷Þ¼}ó¦[ÆTü¢€\¿
HFXPQ¨¢Àz½N•„r‚*ç Â-èùÙp)4àÑ)      ´‚:qaÌ¯ñˆ¼cq’!ìÃmlp9]Î.Ìfèà\ÀÈ<È§+¶+,z\D1DFÍxô[cÚîiCº§-¢AÏîBˆi5ã«Í´š±!+ü…÷v?Òuî“[øYÈO¹3€¯«€ þî4ÇŒK*1¹     çé÷ŸÿV„˜ÞæþK{à€u™?äþOí[-Äô»Ç–ÌM™7‚2ÇCŒ¿yöš<ÿÉ¼¬Ê  È<¥3®q^Uo‹üÖšåüdÞÊœ´ï‰üäùi$ó¯€ÌS:ã]Îw ãÎ¬ðÁç~NOB„Ç?³äùÇš<ÿ’öC»`Ïã«úXÈ?mc/¿šÊxGØO¨þýiÓ×„=c¯¾U4¬û×«"yý|…¿ü a>EOo=óþ~$ªŠûqÔÉgK±+ÙJlØÍ§àø>½nO´Ÿ>ÉŒOŸ4ñ¨Ï)•œÙtÙq-®Fu<êw‹§p0uÅìˆ’8½nÑqgœ’IUMëŽjx”Ï–‹N†Å]Qº£ä×!==ŸÍà¨±“.DŸàZ©~±3ëÇW¿¡öóœ-ý®I¸(*½$?gsóÞüs$Ï'¯x•|O;cNT6ðÊÆêU6ºÏ™ï²—ƒþÈ]v/òó[8 0nÜCpä=œm%NgÉ³€Öp5L,bø²¹òÙ6¹Â.O²îíÂškLìŠ¦2¶8'éŒì•2úš™•Áy»)€G·$voÓ&‚'-ÙãQx”œ‚°ø„d e’2äL~žöB^¾ïƒ&‰\ND'lþ{¬"9rÉ‘-Þ#–_µ¹úPÿ_s°B³Oˆîçk4>G”C=GR¤Ï¡k‚—M?×Ô¤ÍXî©5xÔžÊÁ*;gä¾È“Þ¤ÿhsòìÃ@÷EW Œ,”ÊÙ<(4f vÿq&)z}Dd€XèèðB²
ð+
SðA*?¿ÿð*€2ðçÑíïäºž|WvÇõ )µwÿÃ`<`!ð»Ñíïäºž|WvÇõ )µw¸Àà 7‰þxœ••ÏkAÇßÌþÈî&ÕØ´ ž–‚^¤O‚ÐƒV)þ€6 H¦m%?¤‰)QÉ¹h…üES
Þ<ìÁ«ˆ½{õ¤FÄ“‰3o~°³Z7l3Ÿ7ß7óÞ›×       ÀZ±Ø˜þ8ìõ)Ùì¥„ …ÐÑh„–ˆœDËyJ¤:K•_ŽÆY˜šd£³îq8
#îyÆ1í±7.ld™ÔäàF©¹Vl?,3
e±À/*<ø3ƒ;Î±úíÐá£}v…mËU¶-WÙb»â)ÝÒ_í€:ÃO¸æ6›²O~¹]]W@îAÀcßsÁ+ïŠÍ%Oàh~¿¿'üß\úTú?Â!û
*ý÷ƒ À¥}É«¾É?2&³‚‡Jï˜óÛ¶É¡erÇü[ò.<Ü"—ó9Í$÷¼çÛšÅü¬ä÷Á„Ÿ`µß)[ð@ëï`ý¿i½à¯Z/ø‹ÊÇ™Ï$ã    sÿ.ÙÅø>jî¤æ±“/aÿÐp¤Î‹[mv^Åõj¹Þ,o†Kõj©gÆœülËã>-ÍN’’E"x:Õãv*é‘~ps¾¬¹‚5YÐgðÏì‘äëîsìÉ
É‘ýØ3ç÷sþ‚Ãÿ©[›ªFïÜd&]ç«eÿY³~àbä!Þœçq&”Ê§•/y'Ã®,h¬×tÆp9Í`¬ÛóÌu}Ù+û',ae7‘°L:¥Œì•€+›¥š®ÑÀ;¨¾3wd}ùLºd
+éJ^“^éîWÉq=Ñ±îû¢é{‡éÞêy/ÑÿžÎ¯˜lžñ[zØ§#ë’×¶è^Y~ëøË€)ÊhóI¬N(Yn7šå*ÔÒÑZ¨û&…ÛXDdìèèðB²
ð-
SðA+?¿ÿð,€2ð|SyS(\ô\ÖB*ðB;ÃzÿXÝ?`!ðPSyS(\ô\ÖB*ðB;ÃzàÀP%èƒþxœ•ßKTAÇgfïÜ»wÛ»®aÂÅ±B!éI‹zÉðÇ‚/A¹¶›†ë†«Ù’bÿ@A`D"ô"l        ú $¾'¾>hÅúVê6?Îî,‰]Ùu>ß{fî™ï9³#¡ˆm°/tñ‹²Cøˆ‰ˆ`,LjµšP:ð¡\$¢c$˜ç’äNSµš      tÕø$ä1Þ`£eöYlBè~’ÍõOfÊr¥
–úEä~µˆ'¶c¹z#™#¥ØèÐ’ZŸÒú”ÖO[©ÔúézTjÍV 5[¶ílÂÜmg   ´Œ;q·Ñ–ZO2qläHAiläðŒ“¹#™÷Sn
aÞ`¹-Ž#ØF6ûßíI\JòÀ[q³®ÎÕ¨Î£žäïÀ·lýþ®©ó,ÕÙ5tžw$ï¿"’wßyS^8¾'¡óV\ç¬«s5ªó¤ä£ ÞÖï?²t¶M_:·Etžw$¯aÉÀCÞm“óÅ]‘0¯¸’ÛÓÎå<ÜmmGÃùïSÉÁó–
É*þŽ®×>•¼§â%~0ž[á|*TÏ¯Šk"ŸÏŠßkùVñcq:/‹3îK®¬/3c…\É¿™›ñŠ…á Ô½";”ˆNýÉâbb¥ø×$_3;],OŒ”cà‡T¯'ÇŠãc¥ÀÅg"ë«ÊÕq±«kÊUÉ÷”«¦ˆŸþb.
žT.¬Øœ*^£áø*N‰øÅˆóuØµ_;i×Ï¥Ü5•V½·vxåU¯—Jvdæ§–ÌÏ4—‡ˆÒeD½ãè¿\3…K>T`ÈK‹;>\1ðRW!/gÓâyKÊc_dÞ©xV8_Ç/¡Ó\à´Øsð¨ÐîDDêY¡³±h8Òªv^œ…sªŠ]"£6ÕÛú~+TßYPÛU1«CÕzfÕ×ú8¿«uÊxâ„J¯MÉõ¿éøŸ¿éõõÛ‰¿¡á.þûFùòîdàð'ñ¼|]§¬““:¥>ó*>4äùà¾ó·iT¼q…½‡¬Ðê˜–Ári*W@õÙGDÜÖè¹ÓDdThèèðB²
ð/
SðA,?¿ÿð.€2ð=QÍã£l‹/°ç‡^NÁtˆÿïC`!ðQÍã£l‹/°ç‡^NÁtˆd @XJø|ßþxœcdàd``ÞÄÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜˜„€,56~)†ÿ M@þ k?jzÄÜP5<¾‰%!•©  `üfRøvÃˆ+˜B2sS‹üRË‚òsó nÓšÃ¤¸0¦1‚\S5¡áÄ„ `Ql&(BM`Óà&50º1€ô¸0pA]Èö#Ø<°éìHîcdbR
®,.IÍeÈƒ¹
b&#3XxV6ÊÓDdThèèðB²
ð0
SðA-?¿ÿð/€2ð=¼O8íï…ñÙêÍ\\s,ÿÂE`!ð¼O8íï…ñÙêÍ\\s,d @XJø|ßþxœcdàd``ÞÄÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜˜„€,56~)†ÿ M@þ k?jzÄÜP5<¾‰%!•©  `üfRøvÃˆ+˜B2sS‹üRË‚òsó nÓšÃ¤¸0¦1‚\S5¡áÄ„ `Ql&èBM`Óà&50º1€ô¸0pA]Èö#Ø<°éìHîcdbR
®,.IÍeÈƒ¹
b&#3X}f6ÖFDdðÐèèðB²
ð1
SðA.?¿ÿð0€2ð°øÇò>Ðë7&–ö¦âOúôÈÿŒ•G`!ð„øÇò>Ðë7&–ö¦âOúôÈÞ€   €(ºðùRþxœRÍJÃ@ž™¤?I
AOÁC/Ò E!ÑS=Ø½V(4Ò¢ä¶7¯Bñ
¾ƒOÞ}¡wÁ¸;Ù®¡RtÃ²óÍÎ|ßÌd+C‚
P«&·CÊ²å&Dö EÁž7Ù³G¨£=ZäµHØÂY—V»¾[P¨$ð%~•ÖLîHÊµ%§cZÐL®âü&˜sŸ\<¢R°     üø:MÆÁYrœgé`}®¤#¯›òÜwÛö´©bcƒkUü–¸T_)ìjäsn”Þ¬‡†Ê96xh+|¢±ÀçzUY`
ŸòªÊj¸òó{yz™
ÁtTê¡á¿`¾ƒ¬*øÄ¾ÿèó}Çà[þOG¿:‡wîiåˆ9½ü]Ö—ø_hE§§<É;põÛpùýp¡zz>4*ìH´ÝËÇ“$…ÑrÍÇ}xgfíJDdÜÐèèðB²
ð2
SðA/?¿ÿð1€2ð´aŽpôÒ$gž‘a»ÙÏ)ÿÛI`!ðˆaŽpôÒ$gž‘a»ÙÏ)Þ`   €ˆ‡ðùVþxœcdàd``Îgd``beV æd±X€˜‰‘,ÂÈôÿÿ°ˆ£XÄ‰ªš›  ¦‡©%SÈRcãgbøÒÄ ä²V±Ð:M 1ÜP5<¾‰%!•©À.øÍ¤ðì†   Œ X˜B2sS‹üRË‚òsó4Á.ÑJsi#.5–y µÁp¾+2ÿ.c #„±¡á!t¡60‚ép›Ž17²ƒô¸ÀùÙ, ¾”_Ë¸”
ÙæZF=ß
È6ƒ‚+s“òsà>‚ØÇ7?lž6œoÅŒÌ¯eœöéE„ý`y]8?O¶>gÀásŸsCmv›©0ó=Áöë¡™¿‡   —ùš8|ZËØÉ2.hÚà§°C¡¡'ÀÀŽd:#“RpeqIj.Cº›™Áêsxf:ÔDdhTèèðB²
ð5
SðA?¿ÿð4€2ð> ';%8ÿ³ÿGFSG=³ÿ%L`!ð ';%8ÿ³ÿGFSG=³d@ ø|XJàþxœ…O;
Â@}3~A« h§ '°;E4°h‘((ˆGðÀ:…•w°óö‚ëî$±ua™™·ï½}C°€Ü£s
úZlº¼A‰!VJ     Ò£† }¦”]áLç°ÇC®é®S¬¢    eDpõ|ÓÝÅLš{×ÂJÊq0YîWþq3IðfOIœÉüg¸þ:vÞ48xóM¸Œ?L’®~.ë:°Ÿ4®Ÿ:œ>ÿÚHHêëçt¢1Œf;MhË$~®¸»(ÉËÞÄÜZwû D”¥J<   9á}I©6òÎDdThèèðB²
ð6
SðA?¿ÿð5€2ð8û÷î Ø°®¸Pë6[°ÿùM`!ðû÷î Ø°®¸Pë6[°d @XJø|ÚþxœO»
Â@œ]ß‰`±
v
úb§…ñÐ"*(ˆ]>Á¯ð¬-ü+k{ÁsoÖ,·;737K(™3F
öä¤Jl»¬E‰!6Æ(Ò¡º"]¦”íòWWæ>û\•®•¯ cEðd¾Jw’º‰è.å¦œ2Fán1=l"`¦    žì
‚#Ù²oºŒ£?Žöþd‡+´5I[ž‹r÷œÍ•¤Éë_ÒûñsJh«ÀI:º©Ÿ§î
:]tobn‡í.Š±ú¦úx2Ê{cE6±®DdŒ
ÐèèðB²
ð7
SðA0?¿ÿð6€2ð×–ç«*~kt‹žD|   ÿôÇO`!ðì×–ç«*~kt‹žD|       Ôà€(ðùºþxœ•“;KAÇgçN/w“ÃˆU¸ÂJíýZ+»D"xFŒ(éüb%‚¬,$XH±°°´¬ÅJƒU*Ï}á)^ØÜüþóØÙI–`=1þ@O_.’eó…Œ …aÇBcƒBG¦¢}ÔyiÜ²ïƒ^n
wgabJ‚€ó%·h58Lñ2¾ŠIÃLa½2__-t¨xC™AO(ve²z?Ná¾EV·ŽÖÚŽÖš®Öv=U|øZÛèÑÚBFkwYÚõ·>åÞ;t<äŸ _ŠÕeP½0Hñ÷„7be
yQ¼‡ImÉ¯Š™äg“+&øhò“Ú’Û&_òƒâ1âsÃc@|#~Çïç Õæç˜_ŠJµÜli37W
+ O„âÝ1'»¶Â,å¬>ö’|jIþ91öÇÄd}4ùÅå·7Ùn‚¯3ñ—j•µßM'ýGø—µ:•ôv—Mþ9‰^õPÒˆá
Á9Óù˜Ì¸ñ¸Éø¦+ã]ÕÙ¶mqk±Z3&»dOÝOÜÑªšoŽ qÏb˜¯×ÖK¬üœ¯%â¾ˆ†±ÝDdT@èèðB²
ð>
SðA7?¿ÿð=€2ðGÄÖ8z”O™©“ÊÍD$‘–ÿ#uR`!ðÄÖ8z”O™©“ÊÍD$‘–Z XJ éþxœMOjÂPÆ¿µÖD0‚t]¸k°Þ£.j. hÁ$‚ÉÎ#ô½@×Ù¸è¼AÐEw‚ÏyãKéƒaþ¼ï›÷{„ÐøÀÀž–D‡mÕ´S"ctÑP'OLNísíë28ä¾T“»`¬      ô_RUßbª$|§éâyY¼Æå6¦JpæÐ(ÞI)Aü–&»pžìÃ—<]f)É£ÜßKžy¿X“Ïô3.ÿ6‚E™®ò
œ4ÿüù?(‚•žà9.OÙÀíÐÖî¨¿%æñ¢ÜIŠ¬f¹í$4TwÙ3pøDdü@èèðB²
ðF
SðA??¿ÿðE€2ðbçŒÖ©øÉÓ]bÐ˜^Kÿ>RT`!ð6çŒÖ©øÉÓ]bÐ˜^KÔ`Øá   þxœcdàd``~ÅÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜Ø„€,56~)†ÿ M@þ ë+°10jä†ªáaðM,É©,He`»à7SÃ?°C&0‚]ÁÄ ’™›Z¬à—Z®”Ÿ›˜Ç`
v‰.PžHq%0Æ°‚ÀùnÌ ¾&œŸÆâk€Ý‚fÐÍÁ•¹Iù9PsÁô$óµX@Jmá|ß
ÃÅŒ]1™nÒ°.hˆpC
ìu¨kØÁ¼=àpfdbR
®,.IÍeÈCw-3XHŸAÑïDd@èèðB²
ðH
SðAA?¿ÿðG€2ðYÌ¢AÙè:IúÉ<ý’åFHÿ5JV`!ð-Ì¢AÙè:IúÉ<ý’åFH´@2 ûþxœcdàd``¾ÅÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜€Æ°YjlüRÿAš€ü@Ö1 >ÀÌÀp¨‘ª†‡Á7±$#¤² •!ì‚ßL
ÿÀa˜Àvƒ@Hfnj±‚_j¹BP~nbÃ›+ —èå9€´W£3H±&œŸÆâk`˜ÈˆÃÄBˆ‰Œ`ú’ÉÀz<À¾@sÈ·Á•¹Iù90Aô3Âõ›0€”º1pA}Ì°× f
0°ƒy{ÀáÈÈÄ¤\Y\’šË‡î&f°:]oA{ÐDdT|èèðB²
ð¸
SðA¢?¿ÿðh€2ð:M6ßUœ¼ô_$‰Xì²ÿ9X`!ðM6ßUœ¼ô_$‰Xì²t `XJ0®Üþxœ…Ï
AQÆ¿ÿ/qS
«›…EžÁŽ÷®Å-Edçi<„,<ŠG°WŽ9ãSÓÌ|}óë;„:`Ô`_FªÀvJ[•HbcŒ*]ª«Òcrî"îJqÀU™ÚÙ
š0ö¾ìW™NR79ÊŠ¿è<%ŒfÛyxXÇÀZ<82—w
†.’xŒã}0Y%³¥øl’Ž°òÒû^ž#²iæn¿QY÷#Ÿÿˆ
G$í÷/ùHXÒžKìé¯Hy¾Ò}ä~èÄÜš6Û8Áò“òÍ$¤Ô÷¤Û7LlDd ¼èèðB²
ði
SðAW?¿ÿð[€2ðÖûÍÂFàmš0°Ôˆ÷Ü6{·ÿ²¼ú`!ðªûÍÂFàmš0°Ôˆ÷Ü6{·€   `àó
PÇxþxœ•’¿KÃPÇï.iÚ´Eã/(J¡tpS¨tuuSÐvpL…HÓJ[”8ù:úø¨ƒCÜÜœüÜEÁxïòRk¥V_xÉÝq÷yß»<À‘_0j¥xÛ¤,“7!J)Š"‰,cA"B£¤.O®  ö4[‹Ö$ÌC¤ŠÀa?dë†w˜(0&§sò°Þè5ëÁ§a-ðFq…Ze9q    cú,=Êša+°’Ø•Ä®3ª‡w:ùˆëÏQi4   œúžïuKÞQi«í7Z°©É,V²§Æ}ZåCL(EãEM ù¾pž-¤g#2Øêx»ÒÇ 5P~œZàï´÷¡¯!&P_Ë„h¹Ò~Aß¥K™ý*|ïö6þk¿tû¥5!ŸÉIÛ}r”¿¦Én4Ž\ÑÃ+]ÈäšCóMªŽÐÒ‚Lÿ8Í)SÕw`ønüZBª@VßÞ¬Üpiu¤úD¢r-èö<ZÃêÉû¿€ÏCDdDhèèðB²
ðh
SðAX?¿ÿðj€2ð¸ˆ¹[. ´î5 ŽÄ±–cÿ‰t\`!ð¸ˆ¹[. ´î5 ŽÄ±–cø @€ø|Oþxœ…’ÍJÃ@…Ï½ýI“Œ‚ ®‚ (¨TÁ¥P—º°]ˆnZ! Ð´B£Ré"à#¸ò)\øºwåÖ®Ü37é`[‹  ÃÌ¹sîá›d6ëÀX„~
jØ¬Wy5˜H*ÄI’He›–¤²Ã”¹]õ•¹Êî‚Zç°ŒD7ÁSúEžÔh¸À‡jt3OGÍè²Þ»€†|s<<P0¼úUtýãàÎ?é„Í6V…dKí—Ô¼ëÄôæhó†ÑŸ%7.ZZ¯=Èû+¢+FŸQêO‰üdDD3ˆ3"’y`ÈÞiOÈn>²›©³ÎJž7gM“É0~IÏ½|ß‰$V¯Wë…fÅtnëþÈè–•êÉ<ü™7ÍóZÐÖ}£‡œêñ“>óuš´
t
'»5ŽÜ,¹ëW:1¯ÔzÝ(Ñž¤Í‰ïIÀlŠÝDdhèèðB²
ði
SðAY?¿ÿðk€2ðGjjÛß¥nÕ¼ 7Ëzÿ#·^`!ðjjÛß¥nÕ¼ 7ËzZ @„ø|éþxœcdàd``^ËÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜0
YjlüRÿAš€ü@Ö2 NjzÄÜP5<¾‰%!•©       `üfRøvÃF
,L!™¹©Å
~©å
Aù¹‰y`—è¥9€´×Æw µ¥`»~35üC2       ‚+s“òs úÁô¸þF1°þ.¨»¸Àng›1S€ÌÛö-#“RpeqIj.CÌ-3˜Áê      ¯4k×DdhèèðB²
ðj
SðAZ?¿ÿðl€2ðAy@ôè’‘Ÿ  ¶aÂáA÷ÿ”``!ðy@ôè’‘Ÿ       ¶aÂáA÷Z @„ø|ãþxœMOKA}UþCb"!b5±°#á.À@2  ‰AbBfçŽ`eçŽbem/ÑªËÝ©TÕë÷ª^r@â€Q†=)‰Û*iQ"Eˆ1Š´¨ªH›)fçù«+p—T’ª‘.¢cEp¥¿Ju’‹è.‘9ô&ál}`¬žì5‚Ù
I†;šþÆëû;o°
&KÌÔISž³’;Î°Üîzòþõ7åºÃ(˜®ˆu¤ùñÓï©¢úNìËQï¤S>3]d´»èo‰¹>Œ6¡`ùõò™IH(ï
_4n`Dd|¼èèðB²
ðq
SðA]?¿ÿð_€2ðÊNÃYë’®ê*ì é^¿ÿ¦(ý`!ðžNÃYë’®ê*ì é^¿â`
`€PÇlþxœ…R1KÃP¾»—Ú6-´•ê:¸U¨»“PAPÐæ¤B¤‚Ik[:98vè¯G'qpè_ðG¨‹ƒ³‚ñÝå5Ø*ô…—Üw¹û¾»{! .P¿ ¼2zç‰-KoBRÇâÙÂŠxê„&º@Ó¼"ù–o¯hksi6 æ$p4žhëQo×¨hš‚‰)ÂAkÐö†Ý€Et-ðII¯ª(Ö0a/ÐbkU[ÏÙ©o=7õ•lîá‹®¿“ü1rã…Aß=.ÝãNØŠàÎ0#äôwÛ©jžc¯Žð-Çø(ýÿša¼k°O
`Ü€DÑ)¾E’ïGªü®ÊYÎéòI¾µ”¶zÁ©‰˜Ðš°z2—ßÝñéÇiÃ“Î9¤=%
”ÖÞ–^ÒÞj3Ø§=9Ë?üø/ÿ|#u¯8¿óÓ‡…ÓŸ4Â}™rls?l¹CBdªs +èInU›Ãþ !š¯NIÜæ1c‰ÎDdT|èèðB²
ðl
SðA\?¿ÿðn€2ð87±]Æ/œ'—káŒÛuV5ÿÒd`!ð7±]Æ/œ'—káŒÛuV5d `XJ0®Úþxœ…O»
Â@œ]ã#Q0‚X;ýk-ÔVÐ" E4€¤óü
?ÀÚÂOñìÏ½5±õ`¹Ý¹™¹Y‚”®mØS–rÙvŽE‰!6Æ(2¤Ž"#¦œ]çB×à5Ü’®_i¢cEðe¾Kw‘zˆ¨"üzÎi`ºI·Ë,X¼80g²?8¹‹Â$˜…Ç`~ˆ6{L5É@žkr½”[8œÞÿÚ¹éýü9h«™ÀËzº©Ÿ¯î>ª:Ýtobî-²$
#ì‹T_OBIyÓ6DdxhèèðB²
ð?
SðAk?¿ÿðj€2ðzÔÕjOèè¬Ç<¯'’ÅÀuÿVØI`!ðNÔÕjOèè¬Ç<¯'’ÅÀu>À@
ø|þxœcdàd``–gd``beV æd±X€˜‰‘,ÂÈôÿÿ°ˆ£XÄ‰ªš›   ¦‡Éé‡¥ÆÆÏ Åð¤‰AÈ?d-â†g@ÜP5<¾‰%!•©     `üfRøvÃF°+˜B2sS‹üRË‚òsóØÀ.ÑÊc0âzÀÈÅRl5¡á±&0‚ép“Ÿ°€4iÂù*,“a|?F_Ã&F‚n…ØÄ7éHO œÿ
lFœ¯Ç‘Àô
Wæ&åç0àôÉ      VR[8ÿ„Ï
{.pü€ƒj‡;˜·£ŒLLJÁ•Å%©¹yè~`«8'RnÐDd@hèèðB²
ðº
SðA¤?¿ÿðo€2ð:DËxn;°TÆ%ß—Òÿ°h`!ðDËxn;°TÆ%ß—Òd@ ø|ÜþxœuO»AQœ]ïKâ’HDu£Ð|BKâñ7¡¸HHDç|…P+|ŠJ—8ö¬suN²ÙÝ93“YBH\0*°/%•c;%-J¤±1F‘Ué09vžc]{.ËÔHQƒ±"ø²ßd:KÝDôÊ;Nƒùn1=lB`¦       ^
‚i
†?]Fá6†û`¼Žæ+”4ISþ³Ò»ÞúdÉmçp|ÇôÇ¡âHûóçt¤¬fÏ%ôô
¢—¼ØGF·«ÞMÌõÉa»#¬âT_OBByÙN5ïDd[lèèðB²
ðy
SðAc?¿ÿðc€2ð‰Î¬<lZ¸v¨ÇçÃ
PÉÿeˆÿ`!ð]Î¬<lZ¸v¨ÇçÃ
PÉ`ààS+þxœ…QÁJÃ@™M¬‰ƒUO¡=)(^=z³ˆé¤Â‚‚I…$žú<ˆø%âÁCÁñ<+gf·A½¸avç
ïí¼Ì"D&BÞ`d…Ip¢VêºÖÊnjeŸÐ³Wh¡kÓ›ÉÃ5Î¶—VajAÂxÎÙ3GÊ´GÃÏiÃñhz>¬®,sÄ|SÈêjÇ]t·¯ÐÌHÖá,
Åï'Í¾÷ÅO@/
;Iö:=£_Ý-Ë|Ä·æ$îÇ%[sêƒà>¸iý_ë}’žïM§9í¨&Ó?úéUFË_’UÅÙø`áÐé©qú`„úÔ8½ÿ…sêé+AìçëÌQ»¸ž       ´½è+!Q7«&S[@ù×³QÞ7k+HD=Dd„|èèðB²
ðm
SðA]?¿ÿðq€2ð§zßsÈöjF¸û® ÿƒ¥l`!ð{zßsÈöjF¸û®  
`0®Iþxœcdàd``ö`d``beV æd±X€˜‰‘,ÂÈôÿÿ°ˆ£XÄ‰ªš›  ¦‡)i¯¥ÆÆÏ Åð¤‰AÈ?d-â^6 zn¨ßÄ’ŒÊ‚T†°~35ü;„a#ØL!™¹©Å
~©å
Aù¹‰y²`—èå9€´Wã=bM8ÿˆ¯çW° Êï`ñ
àüGõè.`ÄáK¨Áô$—¼àé       €ó‹8A|W8ˆç×í¨‚óMÀ.I…ºDá?!—ô\„…Ä%Œ šô€±‚È*JMÇZ¸2¡@penR~N¿ìá)Õ…ócXA|[8¿ Âç‚Æ&8ÆÁÑµS€ÌÛN#ŒLLJÁ•Å%©¹yè®f«›¨\üÐDd|èèðB²
ðn
SðA^?¿ÿðr€2ð:eZÕÊ[w”¯¤ÈALùÿân`!ðeZÕÊ[w”¯¤ÈALùf€`hß0®ÜþxœOKA}Uã;$&      2±°#á.ÀÂ8‹ƒ »9‚S¸€…£8‚½D«.c¯“J¿zýêõ+Bð®5¸“•*²CÇ)ClU¦GueúL©ºÄ¿¹2Ï8áª N®‚&¬B ý]ÐEj(ÚœT)Õ”1š–ÓÓÖ[MðâÐjœÉýaÓUlöáØÃÉ&ž¯ÑÐ$]y–ôøj‘'hg©Gòþ×ƒô~Š¬ ^      
áf"øiF_÷ õÔ=@^»›nNÌíè´?˜ë_®¯'ÁSÝ :6M DdÃhèèðB²
ðo
SðA_?¿ÿðs€2ðŠÌqK=@4˜‡ÁDR¯ÖÏUvÿf²p`!ð^ÌqK=@4˜‡ÁDR¯ÖÏUv` @ØÐø|,þxœuQAJÃP}3i“BA\¢‹ŠŠðêÂæm! Ð4b
pÑ#x.ÄS¸ð®º—îãüÉOcþ¼É{Ç‚80z0§-å±éZRL¤â²,u²O›:9d²ì.×º€OøÑÝn§³Ž-”F„Pð«tÏRCxa×rœf—qqCMðÅóo
‚{ÒŒ0¾J“<:On£‹,MÜ™$}ù¿&÷‘?§Ž!ï-ñ¼k£²v¤Ž=TŽ¤÷§Ð<uZÐMÛ‘.çÖ{AžºÄ´«¼ÓVÞ´LùÔªœj|Ê›ïÀò…ƒ"g4²ÖúÇPû
=ý«oæ9†ÑOàÛíøºA]ƒõá*zÑóö ÈgIŠéßLŽò~òMYnDdØhèèðB²
ðp
SðA`?¿ÿðt€2ð„_+;qh[±øþç}—·º2ÿ`Òr`!ðX_+;qh[±øþç}—·º2`À@xø|&þxœuQAJÃP}3iM“BAº
.Dà1=€-DšFHA²Ë¤‡ð.\ô®»rí¾`œ?ù©`ìÃŸ7yïñøCðç”Fæ´¥<6]KŠ‰tB\–¥NNh_'gL–ÝåZ×ãK^º{Òîìb€Òˆ^J÷*U¸À§»–ÓÃÕxþ0ÊŸbàN¬¹øÖ x!MÁFIœ…×ñsx›&ãn4ÉPþwä>÷ê¸†|¼Ádð‘uËÚ‘¶8Â:’Þ_BóÔiE‹¶#]:É¬÷Šê5ÒnóþM[yÓ&å[«rªñ=W8h¾ËDy2I§Í¬µ~áê°¡§õÍ<0ú)|»_7¨k°ž\Eïºsb>ˆòl'˜ýÍä(ï³X˜àDd,TèèðB²
ðq
SðAa?¿ÿðu€2ðJªùiÛüÓ9ÀkUÊ¿Âÿ&ìt`!ðªùiÛüÓ9ÀkUÊ¿ÂZà èçXJìþxœcdàd``^ËÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜0
YjlüRÿAš€ü@Ö2 ^Ôtˆ¹¡jx|K2B*RÀ.øÍ¤ðì†    Œ X˜B2sS‹üRË‚òsóþl¹D(Í¤¸0r‚Õ†€íúÍÔðÉ& ®ÌMÊÏøI(
¢?Àõ70š0€ôç0pAÝÅv;#Øˆ™ì`Þ°o™˜”‚+‹KRsò`n˜ÉÈÀV~œ4ò×Dd@hèèðB²
ðr
SðAb?¿ÿðv€2ðA“Ò†Áðéæ†¯Ï½ÔâÿÌv`!ð“Ò†Áðéæ†¯Ï½ÔâZ@ ø|ãþxœMOMQ=÷úÊ¤”¬&;Š¬¬ü’ñPS”AQšŸàWØù~Š•µ½òÜw
yu{÷žwÎ¹çr@â€Q†=)©Û.iQ"Eˆ1Š4©¢H‹)fçù«+pÁ%éêé"ª0VWæ«t'©«ˆîRù˜S@º›£ML4Á“=£Ap$»!ÉpÇ‹0Øzƒ`ïÖát…¡&iÈsVî¶s£®r}ÝõäÃëÏAÁõ£p¶^"Ö‘ÞŸþ@XýNœËÑì¤.O.ú[b®ùÑv„X}³|<         å½<”3UŸDdô”èèðB²
ðš
SðA}?¿ÿðj€2ð        GÐ0=œx     µ79”wV¼Aÿå§`!ðÝGÐ0=œx       µ79”wV¼A  ˆ¥àd«þxœ•S=KÃP½÷¾~¦M[…êê 
–NBÁÁU[\¥B¡ÛŠJ\Ü]Ü³
"8XPÄÍQýÎ.:tR0¾“h)&¼äž—{Ï9ïå>„(‹Àˆ+ÈG”Dàƒå’eYrf³rfÐÎŽÑw]œŒ€‘Ióh:”„ °Dèßòè”gþñžñ;'+•NÜÝ®òáÞIUˆ+'çP±Ò½j"Êðh#!ü~Ðá§Ê½Qž    ôr½Qm«Õ}cÕ¨4Á°Y"ü×LŠ¤…÷=ŸãQÜMJ…½x^¥hXÃkwJ‘¤ò›£¬Ž‚iÝÇtŒÃ½+&²™úXO‰¢‚Ã|‘tãv"×”·1áKÌû¸RØïÿ¿&é¤æàqÍ½{À”ÒÏ÷^@aïÿ¬<hžØ£\Óì7“h\~ë¥nc³µð·s“
ºH}pðUBàY‡?+ù{NŸ06i*âÎ7©ôòÉ3Rüåÿôç_ŸI—#¢~×Á“Q/¾f
köiÒä‰“Ídkêvõ*åJÝv§Ú€¦O˜ÌûãÐŒÝDdhèèðB²
ð
SðA~?¿ÿðk€2ðGÀ%axSQµ1Z&Qþòÿ#F`!ðÀ%axSQµ1Z&QþòZÀ@Hµø|éþxœcdàd``^ËÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜0
YjlüRÿAš€ü@Ö2 njzÄÜP5<¾‰%!•©       `üfRøvÃF
,L!™¹©Å
~©å
Aù¹‰yWÁ.ÑJsi#®Œ<`µ`»~35üC2        ‚+s“òs úÁô¸þFþR.¨»¸Àng›1S€ÌÛö-#“RpeqIj.CÌ-3˜Áê´4%ÜDdhèèðB²
ð 
SðA?¿ÿðl€2ðF(Ð–³îˆEË˜öáÚø†ÿ"#`!ð(Ð–³îˆEË˜öáÚø†ZÀ@Hµø|èþxœMOAjA¬n7ê®‚ƒ ˆ§Åƒƒó‚|@ê¢° àª°kdoû„¼Â[~ƒOÉÉ³wÁ±§]%34Ý]SÕ]CðÒFî¼Høì*Ï¡DŠ[ky£¶"¦‚]ã‡®Î|¤¦T½rX'‚‘þ(ÕA"ÑI¢VpêÎÒÅ4ÛFÀ§:¸phÕ¾ÉmðfºŒ£$Eûp¼‰gk¼ª“¾<W%¿TUî—îºp~ý7åšIÏ7+:Ò|~ês2pú‚ÂW ÞI§ÜgT´ûÕßsw’%icýðrŸI()ï›Õ3ƒÛDdTèèðB²
ð£
SðA€?¿ÿðm€2ðE¯¡        =he„nš;’6³|–ÿ!ÿ`!ð¯¡       =he„nš;’6³|–ZÀ HµXJçþxœ=OKjA}U“Î8èjÈÂˆ×0„Œ˜@ƒ‚£GÂìæž"»ÜÀÅ¬rà^°S]é±¡èª×ï½~EèÁÆÜ¹•ê²ënJ¤±µV‘gzTä…É³#nu1§ÜP_ºÑ]CX'B"s#Ý·T-¢_©ÈsbÌòr1¯>
ð¦      ÎœZ
‚=i
F2_f›¾š¯ô}Säk4ÉXÞ;rOÂ#ÅäÈSýëÌõ¥u ·˜8dUñ±YÁëHïÓU_S§ß!ô¹BÍ®¼g‚{º-1?eÕ¶4Öm–OB ¼?$)2äµDd
èèðB²
ðz
SðAj?¿ÿð{€2ð©är…ÁÓÑ3D¿óëÕÿûµ€`!ðó©är…ÁÓÑ3D¿óëÕtà€8\ hßÁþxœ•“=KA†g&1ßš3‰ VÁBÔ¨ ø;±0h‘c¡ˆ`>@AÒK+ÁZþ    KKµA‚…B0è¹³{Ys‰¢¹°¹}æÞwvvnÁàˆ“øƒ>à«K/ñÌ)!Ê’iš22‰ý22Eh©ýÔð¨BÏ‘˜
»‚0&›À|%fbT#óBï·4XÙÜÏ¥Ë¥,@‰kwR¾†äŠ¨²Gh„æ\<‹YÆb5lÄj˜q³³N'OÒÌ%’ø©r~«¸V>¸OûNñ®‹%ëð?ÉûK“ÿÑÏÒ
Ù»:U>áÛNáOïä³{ÑÕìA4YÌo„®QÊDV¦*DØ4ªù,Ä<®9ÖË<¢9é·ë¼vý¶Ç®?’;´*šU
7?ïù*›f,ºî±óªJZ{‚÷d6Ìž”æSÙƒ´æónæ„æ‚Ï®¿÷ØõKÀ¼ØÖƒß*û@ª9Íqj^(‰je£ý\üx[wž²ôVs)ÀÓ¼ì¶??tÚyÍÁ¼Ðò.©Ó·]Å1—ê±Ôë“_µ<6Öîp7eG¢¡Tyo?›‡BëîR÷$ašyÖDd|èèðB²
ð{
SðAk?¿ÿð|€2ð@S÷[‡±ö JÞ}>ÿjƒ`!ðS÷[‡±ö JÞ}>\À`Hµ0®âþxœMOËA¬nÏ]'qp#!>À]8à8ì†Ã"!·ýG_àà3|†3‰ÕÓ³ôLM¥ª¦›à©+ä@
¦2Ò”–f"eˆã8V¦GueúL‰ºÀ?_‘—|§² N¶„&bc‚'ï» ‹t$¦¬è‰¦ˆÉê¸^œ÷>°7³àÅÖaª?vÉ¦W9Ï#EAYîA?îA™Þ}¬ÿf÷`x‹MèZSÿÔšíÂÕ$™—{àF4„Ùg7™ÌÕéIs<MõûK%æöü|8ú!¶6‹5ó)™)Õ}g´/ÁÑDdTTèèðB²
ð|
SðAl?¿ÿð}€2ð;Óƒ«Wi*“ó—×ä‡Õ…&^ÿ@…`!ðÓƒ«Wi*“ó—×ä‡Õ…&^d  XJXJÝþxœuOÍ
AQþfü_ÊM)YÝ,ì(ò6"q_Àâå¢(ÙyOá¬-¬<‡G°WŽ9ã\;ç4Íœï|ß×7„º`TaOFªÀvJ[”HbcŒ"mª)Òarì"'ºr+25³eÔa¬¾¼o2¥"ºK§„ál7›k‚FƒàDš‚á‡‹8Ú£hLÖñl…¥&iÉ^z×{Ð’,¹çŽïÄþ8,œiþœŽÔ‡Õà¹„žn¡Qt“ûÈéëª{sczØî¢«$Õ×“RÞN6ÌÖDd|èèðB²
ð}
SðAk?¿ÿð~€2ð@S÷[‡±ö JÞ}>ÿ‡`!ðS÷[‡±ö JÞ}>\À`Hµ0®âþxœMOËA¬nÏ]'qp#!>À]8à8ì†Ã"!·ýG_àà3|†3‰ÕÓ³ôLM¥ª¦›à©+ä@
¦2Ò”–f"eˆã8V¦GueúL‰ºÀ?_‘—|§² N¶„&bc‚'ï» ‹t$¦¬è‰¦ˆÉê¸^œ÷>°7³àÅÖaª?vÉ¦W9Ï#EAYîA?îA™Þ}¬ÿf÷`x‹MèZSÿÔšíÂÕ$™—{àF4„Ùg7™ÌÕéIs<MõûK%æöü|8ú!¶6‹5ó)™)Õ}g´/ÁDd`èèðB²
ðw
SðAg?¿ÿð€2ð÷†[¥'v{çUÊqXbÕ~t3ÿÓçˆ`!ðË†[¥'v{çUÊqXbÕ~t3ª
 &XÙ
™þxœ•“ÏKAÇß{»®ºIµÝŠŠRÞ£‚ôÔÍ`Ã Õ@)„;JôxòðìÁ?!‚ £§êØÉ$¡m~99‚‡v™Ý÷y;ï;óAHX/Èà¿b¬%‰G6k„(2HQ‰Ì&®ŠÌ6¡ê¢I]š K,Zwa
"^Æ}uXë§:«Q}ÒpTª—‹ë …l.ðM²‚_Y1âJõ*Ûy-³èe.§s9–ã•cjþÈúŸ"±;Sh„çÕ+Pz   öÞqb{iÞåKqÖ6¹K&ß;’GŠ{(y¨õl‹ó»Ö3¹K&ß;’?´žä7Åë9ˆ3&?šøâY›ù*^†AÍ?nýÓjXªÀ¨#’pú©6»¯¹Qœ·÷œËŠ†¶dofçäéµ”#‘Rò3—×j^|šÛødIž       þéÉw…ò–æ{šÖ³k²ù½æ÷6NôÌ™õhÞÌæÁÀÚéÑUûÜgAX¹G3ì¨ü©#Q¶Ð¨Õƒ*³n-Ñï|N+ÏDdThèèðB²
ðx
SðAh?¿ÿð€€2ð9Z3ª®8—»cæñ,ÇæKÿt‹`!ð
Z3ª®8—»cæñ,ÇæKd @XJø|Ûþxœ…O»AA=3Þ—ÄD‚êF¡#áT¡À¸ÅMH\$$¢ó      ¾Â¨>E¥ÖK¬Ù±´6™ìÌÙsÎž!ä€Ä£{RR9¶]Ò¢DŠciQE‘6“cçù«+p—.I×HQƒ±"ø2_¥;IÝDt—Ê;Nƒp;›ì×0ÕOŒÁ‘ìI†?™ÇÑ&F»`´ŠÃ%š¤)ÏY¹;ÞÊ9‡ÃëŸCÕ9ÞŸÓz°š><—ÐÓ-Hý|u÷‘Ñé¢{s}¼ßl£Ëoª'!¡¼7„s6âÎDdThèèðB²
ðy
SðAi?¿ÿð€2ð8Œ_        ÞHïÓ?ï£™"K„ÿC`!ðŒ_       ÞHïÓ?ï£™"K„d @XJø|Úþxœ…O»AA=3Þ—ÄD"ª             _ Ò>À-nBq‘¢ó ¾Â¨>E¥ÖK¬Ù±´6™ìÌÙsÎž!ä€Ä£{RR9¶]Ò¢DŠciQE‘6“cçù«+p—.I×HQ…±"ø2_¥;IÝDt—Ê;Nƒp3›ìW0ÕOŒÁ‘ìI†?™ÇÑ:F»`´ŒÃ…ËÖ”ç¬ÜïF3ånÃáõÏ¡îHïÇÏé@=XMžKèé¤~¾ºûÈètÑ½‰¹6Þ¯7QŒÅ7ÕÇ“PÞZñ6«Dd¸èèðB²
ð-
SðA?¿ÿð€2ðjgþ·lug}îYâ¶˜ÿFD`!ð>gþ·lug}îYâ¶˜âÀ`@CÀ:þxœ…PKJA}Uí'‰‚¸j²p#
ÉÞ#èÂäF˜ àL„dÀ…GðÄÅœÃS(.]´UÕm³±‡šyU¼÷úMº€û€¼°=›R]V´!ÅD6!!Øä”l2bJìþÓõøÊ5Üt´µ‹C!—¾¤õ$\ïD“8=œÏV7Óú¾^4¾9*ôíÆŠî{ÜÐ)zdÍûÃ>Dî3YfF>½-‹¥¿(üå¢œUàäBèÈwœeî‹”<Nýœ>Ù½-G–'ŸÔåõâÉ'ú½¯ý<;Ó£ˆþMxítÕTÈÒ~2Û¡ýZJ—cÛºWÛ:1'õrU”¨Úéœñ~ˆBê&Ddô0èèðB²
ð4
SðA?¿ÿð
€2ð©íì]¹S&œ§Æi5ÿlD`!ðd©íì]¹S&œ§Æi5V €Ø*øk2þxœ•”ÏkQÇgfÓÙD³Æ¶´ë%VÐÖR¡õâÁÜD{±BÓ‹ˆ`…H“Æ6(é)G/‚€è^½xÔC€žz<˜¿@¤×7óv»—°vó>ïÍ|gæýBÈX–úÀ$ð3¢Þ<q+§^B”$ß÷¥çNKÏa`] Ð¯H]«r¬¬Z'GKà‚ÏNà(~«Z¯ÕÛsª*Z!°)Âåöæz§Uhq.ð[©ƒ~f%â"jõ      rqßæÖQÕZ+„}/fÂ¾ó.×ð‡ºµÿ#”:œõÛúNeµ~¿²¶ÕØhªÌ´2J¬eÛ£m—¯î1_Xñ‡)Î¹’üÿ0Êsôa†–þï„—ÌøW;>þÅŽŽ÷±Lšu&½µéLÈÔtvšæ
?<Ì<'+”¨‘ÔÏ©u7·î@Je»xJ*Y0\µ£ÜÇ§¨ÙÌü?úƒùÞšˆêyÔsâü±À¼høåH|ü@f®Äï‰Ÿ¬Ï£ÇE6ýdøÉ(ó…=WbŸÉJ4ëù¢Õ•ß—™W®†|Pbûšñ“ûï ß33ÿ9ïãqÔœ<i™§íf¾M²OËðÏ#q>]Šó9GíÝ›uÎ<º"‘ïJ7†Î~Z
ç¬²O79½¢¬'jÊÚ;UêUJŸ×íqVºdø—]Q.‚æøÞËž3Xû9sÈ.j¶AßÉ¶ÜÛr½'Ç±H4$šuvÚõ4“ÕXb÷ghìtÏDdh,èèðB²
ðÂ
SðA¬?¿ÿð‘€2ð9ünº 6p3J$$‡«î8
ÿ7”`!ð
ünº 6p3J$$‡«î8
P@àø|èçÛþxœ=½ÎQ†ß™õ»$6*Qm:’ÏÐJTD¡#‘øší\Â×i•î@£p).A¡Ž9³gm²Ù3ožgÎ»„<à0Ê°OZÞ<ÛSÊ¦Dšc4iRE“?&G8ñŠ|§6Û=õL       U+!ù&§‹„=ŠXpL½ñ~6ˆ6S TòÅ¡Ñ"ø—»…gýh9Y/âF
        sòmùOŒ,®óŸÄÓöŒ°³x{±Gê?~þ‰Ú°è¾kãkcÕÝÎY®úÄ\ëG»ýt‰UÒ%ÞIð”û‘0iÞDdT,èèðB²
ðÃ
SðA?¿ÿð’€2ðHþhHË°TXåwOoKtýêÿ$–`!ðþhHË°TXåwOoKtýêZ àXJèçêþxœcdàd``^ËÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜0*0    YjlüRÿAš€ü@Öv ~Ô4ˆ¹¡jx|K2B*RÀ*3)ü;„aÐn ³˜‚+s“òs .Ò
ri#®/ö ^`—ÿfjø‡¤¨/$37µXÁ/µ\!(?71Aj#˜þ7icH#Ô]\`·3‚Íƒ¸J€ÌÛö-#“RpeqIj.CÌU3˜ÁêDB3§ìDdTèèðB²
ð;
SðA ?¿ÿð€2ðVlO ‡7Õ84b|@0¼qyÿ2       `!ð*lO ‡7Õ84b|@0¼qy¤ €XJhßøþxœcdàd``¾ÄÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜˜„€,56~)†ÿ M@þ k;?j2ªç†ªáaðM,É©,He`(«üÍ¤ðì† @»Îbb®ÌMÊÏ¸H(È¤¸¾0ØƒT0x]Ž¦¨/$37µXÁ/µ\!(?71¨b#˜þ7‰É¬§jRÃ?B&©ÂÝ1‰jÒÆG.¨¹À¡À6â?v0o8Ü™˜”‚+‹KRsòÐ]ÇVk"=ñéDdThèèðB²
ð<
SðA!?¿ÿð€2ðS¢äB }Ü1r%ÿµ«£ÿ/`!ð'¢äB }Ü1r%ÿµ«£¤ @XJø|õþxœcdàd``¾ÄÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜˜„€,56~)†ÿ M@þ k;?júÄÜP5<¾‰%!•©`•¿™þƒÂ0h7ÐYLÁ•¹Iù9é9€´×{
/°ËÑô1°õ…dæ¦+ø¥–+åç&æ1(BM`Óà&10Ù‚õTAMjøG¬IP“¡&-`Œ`éqdà‚ú
Œ`ó þ``óö€Ã‘‰I)¸²¸$5—!ÝuÌþÿ
ÿÿÿÿd›OÏ†êª¹)èMicrosoft PowerPoint SlideMSPresentationPowerPoint.Slide.8ô9²q`!ðSV”Î’ýÍÞæ'):#ÃÁZÀ@Hµø|êþxœcdàd``^ËÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜0
YjlüRÿAš€ü@Ö2 njzÄÜP5<¾‰%!•©       `•¿™þƒÂ0h7ÐYLÁ•¹Iù9é9€´×Æ§ 7x]þ›©á’> ¾ÌÜÔb¿Ôr… üÜÄ<M¨        Œ`úÜ¤F1°Ia\PwqÝÎ6âObjInfoÿÿÿÿÿÿÿÿÿÿÿÿ#Picturesÿÿÿÿ$´
Current UserÿÿÿÿÿÿÿÿÿÿÿÿO*SummaryInformation(ÿÿÿÿŽhE*v0oØ·ŒLLJÁ•Å%©¹y0WAÌdd`«œ4`!ð)l|
·sv42#0èr"c†T¤ @XJø|÷þxœcdàd``¾ÄÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜˜„€,56~)†ÿ M@þ k;?júÄÜP5<¾‰%!•©`•¿™þƒÂ0h7ÐYLÁ•¹Iù9é9€´×3
/°ËÑô1°õ…dæ¦+ø¥–+åç&æ1hBM`Óà&10™€õTAMjøGÈ$E¸[ &1BMZÀÁÒãÈÀõ!8ÁæAü'ÀÀæí‡#“RpeqIj.Cºë˜ÁêÏg>E`!ð*º"Þù)}7?X7c‘¤ €XJhßøþxœcdàd``¾ÄÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜˜„€,56~)†ÿ M@þ k;?j2ªç†ªáaðM,É©,He`(«üÍ¤ðì†    @»Îbb®ÌMÊÏ¸H(È¤¸¾0˜T0x]Ž¦¨/$37µXÁ/µ\!(?71Aj#˜þ7‰É¬§jRÃ?B&©ÂÝ1‰jÒÆG.¨¹À¡À6â?v0o8Ü™˜”‚+‹KRsòÐ]ÇVc@=ç`!ð*2/0ß |ô·™Þ&C.¤ `XJ0®øþxœcdàd``¾ÄÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜˜„€,56~)†ÿ M@þ k;?jªç†ªáaðM,É©,He`H«üÍ¤ðì†       @»Îbb®ÌMÊÏ¸H(È¤¸¾0˜T0x]Ž¦¨/$37µXÁ/µ\!(?71Áj#˜þ7‰É¬§jRÃ?B&iÂÝ1‰jÒÆG.¨¹À¡À6â?v0o8Ü™˜”‚+‹KRsòÐ]ÇV
z=¤`!ðø‰SÀÊóp—/C×4»¸[u@@ïïÆþxœ5O;
Â@}3~.‚ VÁÂNAO¨…æ)V´HD+/ x d/¸ÎŽqaØ™·ï½yK€Ê
£jRû®êQ"EˆsŠŒ©§È„©d·ø¯‹8¡„:Ò
ëmôá¼Fæ§tCOÑZªUr"Ì³ã&=ï-k‚7_?wòª“ns{ˆö/wyVÀl|’‘<7åž† ™7ÆaéênR£®
š–˜«óáhs?/Òß½DRQÞD>& `!ð÷|ª;¬Hg—+5Ç"å‡…Ÿ”`  !„Åþxœ5N;
ÂPœ]¿‰‚A« h§ ÷PDS‹-…$<‚±°ò<ö‚Ï}k|°ìî¼™Ù!x@é€Ñ{)ÝTv(‘"ÄÖZEÆÔUdÂT°ü×5ùFjË4¬¶Ðƒu"Ù2
¥"zJ5
N³m¶óc,4Á›Ï
‚+¹e†  ÷q”óè,ñ6Á@“Œä».}êƒÖpÜ~áëëmR£®5Ýîš–˜û«<Í¢ÉÏ‹Ôó%’’ò¾ü’'`!ðöì‘fH“|i  -.¡Ç5@`ï !Äþxœ5NËA¬nï%1‘Hp‡½|Àý{˜„Ã"±      nNnäà“Ü%FO[“t¦»ºªº wÀhÂ¿‚T…}—÷(‘"ÄÎ9EÔRdÄ”±«ü×ÕxEjHëèÀyŒÌOéBOÑUªšqj˜Åé::ï-0Ôo¾|4îä/ä&Ú$öÐÛcw±Kâ-Úš¤/ë²üã4õÆ8!È|½MêcÔÕ ¤ÓCÓsoy>¤6ÁöçEêùINy_UÒ&`!ð÷Q:8…þ¦‰äPÖ5ô¯¬@`ï !Åþxœ5N;
ÂPœÝÄOÁ bíê       ¼€š˜" E¢EÒYÙ ÈÂ#ÙÆ}k|°¼ÝÙ™Ù!8€uÀèÂ¼š”Ã¦³
J¤qY–Š„ÔSdÊT±=þëZ¼¡9u¤ÕÛè£4"ø2?¥šˆ®R^Åia·QqH€‰&xóå£Ap'sÁføÑ.Mò`™œƒÕ>35ÉXÖMùg.(4Æ8Á|]½Mêã««†NMKÌƒu‘“ÙÏ‹Ôó%Ky_P%ú`!ðøgm¢Î"¢ŠÍîÌÞˆDz `È½ !Æþxœ5N;
ÂPœ]¿‰‚AP«`a§¨x
-4Ðâ‰B‚bge'x âìã¾5>XvwÞÌì< pÀhÁ½’”Çn*:”Hâ,ËR[‘1SÎ®ñ_WçÔ”©_n ‹Ì‰`dÈÔ—þ”ºˆ°–sê˜ÓMxÚ[`¤    Þ|þhÜÈ](2L¸lÌí1Xì¢uŒŽ&ÈwUúÄMá¸ø¹¯¯·I}ŒºTt»kZbî-OIj#Ä?/RÏ—H
ÊûÈ¡&´`!ð÷…]|.p±j»(¾¼Ð¢Ê€`ØR !Åþxœ5N;
ÂPœÝÄ_0‚X©E:E=A. …z-Z$
        „t©ìdá‘ìã¾5>XvwÞÌì:€uÀèÃ¼†T‡Íd”Hâªª™Ñ@‘SÍvù¯óxO%õd
š]Q|ÙŸ2ÒC]¥ÜšãauÈŽ»âsMðæò£Ap'sÁfø»S¥£u”6çø`¬I¦òÝ–¾t@!7‡Sû:z›ÔÇWW-Ýš–˜'Û"Í¢ÉÏ‹Ôó%Ky_±N&Šö"_À‘ã‡l
ôbChris Hillþÿà…ŸòùOh«‘+'³Ù08E`h€”     ¨´
Ôà
ìøäNo Slide TitleChris HilltChris Hillt8riMicrosoft PowerPointP@À"gá@`"¸~–.¼@ Lþ.¼G.DÿÿÿÿoM       "R&ÿÿÿÿºÊ       &ÿÿÿÿ&#ÿÿÿÿTNPP°ë0ä‡a
&
TNPPô     &ÿÿÿÿ&TNPPÊº
üÿÿÿ- úÿÿÿ"--       !ðÐÀ--       ú"-&ÿÿÿÿGÁ&ÿÿÿÿ
û-   &ÿÿÿÿGyÁ&ÿÿÿÿ     &ÿÿÿÿHh &ÿÿÿÿ¤”õ&ÿÿÿÿ-ü-&&üÀÀÀ-$°  é°é&&& úÿÿÿ"-&$ °ð°èÀè˜ & ¢I —‹&-&&   &&5B(ÿÿÿªUªUªUªUÿÌ-&&$ °ð°èÀè˜ &&-ð$°  é°é&-
--&ÿÿÿÿ&ÿÿÿÿ--&&üÍÍÍ-$°  ñ°ñ&&&-&$°ðÀð  & ¢I —‹&-&& &&5B(ÿÿÿªUªUªUªUÿÿ-ð&&$°ðÀð  &&üÍÍÍ-ð$°  ñ°ñ&-ð
--&ÿÿÿÿ&ÿÿÿÿ--&&üššš-$À  éÀé&&&-&$Àð ˜Àè& ¢I —‹&-&& &&5B(ÿÿÿªUªUªUªU3™ÿf™ÿ-ð&&$Àð ˜Àè&&üššš-ð$À  éÀé&-ð
--&ÿÿÿÿ-ü-R8¯ï¯ï¯ð¯è¯é°êÀêÀêÁé™™˜ ŸŸŸŸÿŸ¯ï¡ ¢¢  ˜˜—¿çÀèÀç°ç°è²è²ð°ð±ñ¡$
°ï°òÀòÀòÁñ¡Ÿ¿ïÀðÀï$Âð¿ð¿èÂè--&ÿÿÿÿ   &ÿÿÿÿ)5ht&ÿÿÿÿE5Lt--$J8F8FpJp--&ÿÿÿÿ&ÿÿÿÿ)QhX--$dVdR,R,V--&ÿÿÿÿ&ÿÿÿÿ,B]o--$[GXD.j1m--&ÿÿÿÿ&ÿÿÿÿ--E[F--       &ÿÿÿÿY+{V--- !ð+!+Y---.
       ÿÿÿ--Ð+À"[ðá@À   ÿÿÿ.1@À&ÿÿÿÿÀÿÿÿ¦ÿÿÿ€æ&MathType`û ÿSymbol-[ðá2
àåJû€þTimes New Roman,-      ð2
€V
&
ÿÿÿÿû¼Times New Roman-ð     --'ÿÿ&ÿÿÿÿ&ÿÿÿÿVg”.
       ÿÿÿ--Ð+À(ú à@    ÿÿÿ.1@ &ÿÿÿÿÀÿÿÿ·ÿÿÿà÷&MathTypePû ÿSymbol-     ú à2
ô6Jû ÿTimes New Roman,-
ð 2
4zû€þTimes New Roman-      ð
2
 XA
&
ÿÿÿÿû¼Times New Roman,-
ð --'ÿÿ&ÿÿÿÿ&ÿÿÿÿïI!.
       ÿÿÿ--Ð0À)+æÎã€    ÿÿÿ.1€ &ÿÿÿÿÀÿÿÿ·ÿÿÿà7&MathTypepû ÿSymbol-     +æÎã2
ô6Jû ÿTimes New Roman,-ð      2
>yû€þTimes New Roman-      ð2
 XA
&
ÿÿÿÿû¼Times New Roman,-ð     --'ÿÿ&ÿÿÿÿ&ÿÿÿÿGJy.
       ÿÿÿ--Ð5À0+ñ{ñ`    ÿÿÿ.1` &ÿÿÿÿÀÿÿÿ·ÿÿÿà&MathType`û ÿSymbol-     +ñ{ñ2
ô6Jû ÿTimes New Roman,-ð      2
4xû€þTimes New Roman-      ð2
 XA
&
ÿÿÿÿû¼Times New Roman,-ð     --'ÿÿ&ÿÿÿÿ&ÿÿÿÿ&ÿÿÿÿü’6--L$$0þ2û"ïãÝ×ÑÒÒÌÇÇÈÃ½¸·¹¤¡ª¶·¼þÂþÇþÈþÈþÍÓÔÚ   àæò
$¨•
ž--&ÿÿÿÿ&ÿÿÿÿg¬M--P$&nIrHo;m/k0m0n'o#m"o$q"r"t ss!w vv !Š#–&—"‹€wvrqop ol!k"j&i/i0i0k<
$•-¨(™--&ÿÿÿÿ&ÿÿÿÿg·zü--$rÆoÆoùrù
$xÈp¹iÈ--&ÿÿÿÿ&ÿÿÿÿnð³--$pøpû£û£ø
$¡°ù¡ò--&ÿÿÿÿ&ÿÿÿÿn×£ü--$pøqû—á–Þ
$˜è ÙÛ--&ÿÿÿÿ&ÿÿÿÿ’º³á.
       ÿÿÿ--Ð%À‹ì î `   ÿÿÿ.1 `&ÿÿÿÿÀÿÿÿ& Æ&MathTypePû€þTimes New Roman,-   ‹ì î2
^y
&
ÿÿÿÿû¼Times New Roman-
ð --'ÿÿ&ÿÿÿÿ&ÿÿÿÿ³êÑ.
       ÿÿÿ--ÐÀ9ê‰ì`@   ÿÿÿ.1`@&ÿÿÿÿÀÿÿÿ&†&MathType0û€þTimes New Roman,-   9ê‰ì2
Lx
&
ÿÿÿÿû¼Times New Roman-ð     --'ÿÿ&ÿÿÿÿ&ÿÿÿÿV…mÄ--$j‰fˆ`±d²
$Y®`Àj°--&ÿÿÿÿ&ÿÿÿÿ¯—ê     ú"- -%°è˜-ð -&ÿÿÿÿ&ÿÿÿÿÿ—š       ú"- -%˜˜-ð -&ÿÿÿÿ&ÿÿÿÿÿŸš       ú"- -% ˜-ð -&ÿÿÿÿ&ÿÿÿÿ–Gã[-ü–––-   $ÓRÓO˜O˜R
$ÑXàPÑI--ð       &ÿÿÿÿ&ÿÿÿÿ–N³S--$°R°O˜O˜R--&ÿÿÿÿ&ÿÿÿÿÑ2ïS.
       ÿÿÿ--ÐÀbò2ë`@   ÿÿÿ.1`@&ÿÿÿÿÀÿÿÿ&†&MathType0û€þTimes New Roman,-   bò2ë2
.u
&
ÿÿÿÿû¼Times New Roman-ð     --'ÿÿ&ÿÿÿÿ&ÿÿÿÿ
m4”-ü–––-     $)y'w’
$,1o!u--ð       &ÿÿÿÿ&ÿÿÿÿöŽ«--$‘÷§ù©--&ÿÿÿÿ&ÿÿÿÿÿo.
       ÿÿÿ--ÐÀïöè`    ÿÿÿ.1` &ÿÿÿÿÀÿÿÿ&à†&MathType0û€þTimes New Roman,-   ïöè2
4v
&
ÿÿÿÿû¼Times New Roman-ð     --'ÿÿ&ÿÿÿÿ&ÿÿÿÿGžZË--$ROOÈRÈ
$X¯P I¯--&ÿÿÿÿ&ÿÿÿÿNÆSë-ü–––- $RÈOÈOèRè--ð &ÿÿÿÿ&ÿÿÿÿ'¯KÐ.
       ÿÿÿ--ÐÀ"2ø¦ç`€   ÿÿÿ.1`€&ÿÿÿÿÀÿÿÿ&@†&MathType0û€þTimes New Roman,-   2ø¦ç2
@w
&
ÿÿÿÿû¼Times New Roman-ð     --'ÿÿ&ÿÿÿÿ--yHw--     ûàÿTimes New Roman,- ð   .2
l€    Plan View        .--™hx--      .2
Œ‚    Side View        .-   ú"-))€h--ð- ú"-i)Àh--ð&ÿÿÿÿøxW&ÿÿÿÿcS&ÿÿÿÿ2K--$*''H*H
$0(!--&ÿÿÿÿ&ÿÿÿÿ&?cS--$(G(JSJSG
$QP`HQA--&ÿÿÿÿ&ÿÿÿÿ&ÿÿÿÿ÷8.
       ÿÿÿ--Ð%Àõïþ `   ÿÿÿ.1 `&ÿÿÿÿÀÿÿÿ& Æ&MathTypePû€þTimes New Roman-õïþ2
^y
&
ÿÿÿÿû¼Times New RomanÅ-ð--'ÿÿ&ÿÿÿÿ&ÿÿÿÿ[7yX.
       ÿÿÿ--ÐÀ)òåû`@   ÿÿÿ.1`@&ÿÿÿÿÀÿÿÿ&†&MathType0û€þTimes New Roman-)òåû2
Lx
&
ÿÿÿÿû¼Times New RomanÅ-ð--'ÿÿ&ÿÿÿÿ&ÿÿÿÿ&ÿÿÿÿNÈƒÚ--$PÏPÑvÑvÏ
$t×€ÐtÊ--&ÿÿÿÿ&ÿÿÿÿ¸É;--$¿8Á8Á¿
$ÇÀº--&ÿÿÿÿ&ÿÿÿÿ{·™Ø.
       ÿÿÿ--ÐÀ×÷wú`@   ÿÿÿ.1`@&ÿÿÿÿÀÿÿÿ&†&MathType0û€þTimes New Roman-×÷wú2
.u
&
ÿÿÿÿû¼Times New RomanÅ-ð--'ÿÿ&ÿÿÿÿ&ÿÿÿÿ¯øÊ.
       ÿÿÿ--ÐÀõôø`    ÿÿÿ.1` &ÿÿÿÿÀÿÿÿ&à†&MathType0û€þTimes New Roman-õôø2
4v
&
ÿÿÿÿû¼Times New RomanÅ-ð--'ÿÿ&ÿÿÿÿ&ÿÿÿÿNc“&ÿÿÿÿN2‹--$*]']'ˆ*ˆ
$0_(P!_--&ÿÿÿÿ&ÿÿÿÿ&c“--$(‡(ŠSŠS‡
$Q`ˆQ--&ÿÿÿÿ&ÿÿÿÿ&ÿÿÿÿC%a.
       ÿÿÿ--ÐÀæ¥ÿ@@   ÿÿÿ.1@@&ÿÿÿÿÀÿÿÿ&f&MathType û€þTimes New Roman-æ¥ÿ2
Lz
&
ÿÿÿÿû¼Times New RomanÅ-ð--'ÿÿ&ÿÿÿÿ&ÿÿÿÿSˆq©.
       ÿÿÿ--ÐÀ7ã@ü`@   ÿÿÿ.1`@&ÿÿÿÿÀÿÿÿ&†&MathType0û€þTimes New Roman-7ã@ü2
Lx
&
ÿÿÿÿû¼Times New RomanÅ-ð--'ÿÿ&ÿÿÿÿ&ÿÿÿÿNƒ"--$PPvv
$t€t--&ÿÿÿÿ&ÿÿÿÿ!.
       ÿÿÿ--ÐÀ?éIú`@   ÿÿÿ.1`@&ÿÿÿÿÀÿÿÿ&†&MathType0û€þTimes New Roman-?éIú2
.u
&
ÿÿÿÿû¼Times New RomanÅ-ð--'ÿÿ&ÿÿÿÿ&ÿÿÿÿÀ¦ÑÓ--$ÇÐÉÐÉ²Ç²
$Ï´È¨Â´--&ÿÿÿÿ&ÿÿÿÿÅ˜é¹.
       ÿÿÿ--ÐÀ"ÜíD÷`€   ÿÿÿ.1`€&ÿÿÿÿÀÿÿÿ&@†&MathType0û€þTimes New Roman-ÜíD÷2
@w
&
ÿÿÿÿû¼Times New RomanÅ-ð--'ÿÿ&ÿÿÿÿ-   ú"-ÑÉÉÁ--ð&ÿÿÿÿÅÀéá.
       ÿÿÿ--ÐÀ"q÷D÷`€   ÿÿÿ.1`€&ÿÿÿÿÀÿÿÿ&@†&MathType0û€þTimes New Roman-q÷D÷2
@w
&
ÿÿÿÿû¼Times New RomanÅ-ð--'ÿÿ&ÿÿÿÿ--Aàö-- ûËÿ¼Times New Roman-ð    . 2
/·×.&ÿÿÿÿÎé1.
       ÿÿÿ--ÐÀ‰è¯ö`    ÿÿÿ.1` &ÿÿÿÿÀÿÿÿ&à†&MathType0û€þTimes New Roman,-   ‰è¯ö2
4v
&
ÿÿÿÿû¼Times New RomanÅ-ð     --'ÿÿ&ÿÿÿÿ--‚P@--     ûàÿTimes New Roman,- ð   .2
tJT,S.&ÿÿÿÿFNcc--$`aa_QTPV
$VQHPN\--&ÿÿÿÿ&ÿÿÿÿW«uÉ.
       ÿÿÿ--ÐÀåì¥ð@@   ÿÿÿ.1@@&ÿÿÿÿÀÿÿÿ&f&MathType û€þTimes New Roman-åì¥ð2
Lz
&
ÿÿÿÿû¼Times New RomanÅ-ð--'ÿÿ&ÿÿÿÿ--û¼"Systemn-ð     &TNPP &ÿÿÿÿPowerPoint Document(ÿÿÿÿÿÿÿÿ²«lDocumentSummaryInformation8ÿÿÿÿÿÿÿÿÿÿÿÿP _862639879K`ÀF€·¥½€·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿYè+é(€àà€3À       Œ
yÌ˜Íÿ0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Íÿ0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Íÿ0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0Ã       ÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0Ã
ÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í40Ã ÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0Ã

ÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í‹0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0Ã
ÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Íd0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0Ì˜Í0Ã=ÑbºEquation ºEquation.30º,Microsoft Equation 3.0òð/È0ÒÕL·DTimes New Roman¤Ób¤ÓbÌÑb·ñ0ðÑbðÑbÉò0©
       @£nÿý?" dd@ÿÿïÿÿÿÿÿÿ  @@``€€4ð,ð DC¯ð¸2ð$SV”Î’ýÍÞæ'):#ÃÁÿ$‹2ð$l|
·sv42#0èr"c†Tÿ1$‹2ð$º"Þù)}7?X7c‘ÿ2U‹2ð$2/0ß |ô·™Þ&C.ÿ2‡‹2ð$‰SÀÊóp—/C×4»¸[uÿ¹‹2ð$|ª;¬Hg—+5Ç"å‡…Ÿ”ÿÿ¹‹2ð$ì‘fH“|i      -.¡Ç5ÿþ¸‹2ð$Q:8…þ¦‰äPÖ5ô¯¬ÿÿ¶‹2ð$gm¢Î"¢ŠÍîÌÞˆDzÿµ‹2ð$…]|.p±j»(¾¼Ð¢Êÿÿµ   ‹cð$ƒ¿Àÿ@ñ÷ðó€Ð‹ÿúgþý4,d,düÑbÉò0ôÑb
€ôÿÿÿúÿÿÿpûppû@?ÙÚ%ðXóŸª
Ÿª
êøuï    0`ð ÿÿÿ€€€Ì™33ÌÌÌÿ²²²`ð ÿÿÿÿÿÿÿ™ÿÿÿ–––`ð ÿÿÌff3€€3™3€3ÌÿÌf`ð ÿÿÿ333ÝÝÝ€€€MMMêêê`ð ÿÿÿ€€€ÿÌfÿÌÌÀÀÀ`ð ÿÿÿ€€€ÀÀÀfÿÿ™`ð ÿÿÿ€€€3™ÿ™ÿÌÌÌ²²²£>ÿý?" dd@ÿÿïÿÿÿÿÿÿ,£|ÿý?" ddØ@ÿÿïÿÿÿÿÿÿ € Ô €" Ð@€ ð`€»€ £nÿý?" dd@ÿÿïÿÿÿÿÿÿ  @@``€€P£R      @ ` €`£p£>€£>ÓðËððcð(  ð
ððÒ
ð
“ð6€(‡‡ƒ¿Àÿ        ð€°ÐPðÃ‡
ðTŸ¨ Click to edit Master title style¢!ª
!ð
ð
ƒð0€t(‡ƒ¿Àÿ      ðà°ÐðÃ‡
ðžŸ¨RClick to edit Master text styles
Second level
Third level
Fourth level
Fifth level¢!

ª
Sðµ
ð
ƒð0€Ô(‡ƒ¿Àÿ      ð`°`€ðÃ‡
ð=Ÿ¨*¡øð·
ð
ƒð0€4)‡ƒ¿Àÿ      ð`°Ð€ðÃ     ‡
ð?Ÿ¨*¡úð·
ð
ƒð0€”)‡ƒ¿Àÿ      ð` Ð€ðÃ‡
ð?Ÿ¨*¡ØðH
ðƒð0ƒ“ŽŸ‹”Þ½h¿ÿ     ?ð ÿÿÿ€€€Ì™33ÌÌÌÿ²²²î¤#ï€0T#ðL# ð>BñðØ"ð( ðÀÿ     
ðð6ðL ð°p`À
ð#ðˆðp°`ÀðÀ
ð
ÓðN€€ô)‡…‡GŸÀÀÀ‚€¿ÀË8cÿ?ð 
À`p
ð:Ÿ¡ª
ð²ðT ðP¸`      
ð#ðˆððPX ðfB
ð
“ð6…‡D¿ÀÀÀÀËÔ”ÿð`   ðlB
ð   
£ð<Z…‡D¿ÀÀÀÀËÔ”ÿðh¸¸¸ðlB
ð

£ð<L)0…‡D¿ÀÀÀÀËÔ”ÿðPÏ Ðð’¢
ð
£ð<€T*‡…‡¿ƒ¿Àÿð¦
zš
ðŸª
ðn²
ð
sð*A?ÀÀÀ¿ÿ?ðßðÁðh²
ð
cð$A?¿ÿ?ð
ptðÁðh²
ð
cð$A?¿ÿ?ðÀ¡³
ÀðÁðh²
ð
cð$A?¿ÿ?ð°ÀÎ     ðÁð¼
ð
Sð”„Íõÿ0e‚˜²ƒ0e„˜²…‡ˆ‰¿ô
  BðCpDEÁFÁ€‚ƒ„… †Á‡Áˆ‰Š‹ŒŽ‘’“”•–—Á˜™š›œ@¿ÀÁÃ ÄÅÁÆÁÇÈÉÊËÔ”ÌÍÎÏÁÐÑÔÕ×ÿËËË 8c8c 

?A¨)BCD|¾E„|¾…†|¾‡ˆðÿðpxüˆ ¸È0ð@  ¬€ð      ððÈ
ð
sð 0e‚˜²ƒ0e„˜²…‡ˆ‰¿ô
  BˆCDEÁFÁ€‚ƒ„… †Á‡Áˆ‰Š‹ŒŽ‘’“”•–—Á˜™š›œ@¿ÀÁÃ ÄÅÁÆÁÇÈÉÊËÔ”ÌÍÎÏÁÐÑÒÓÔÕ×ÿËËË 8c8c     

?A¨)BCD|¾E„|¾…†|¾‡ˆðÿ8¨@8 pPHˆP@  ¬€ð hð  °ð|B
ð
ãðT…‡¿D¿ÀËŸoÐÿ?ˆðT
  Ôð|B
ð
ãðT…‡¿D¿ÀËŸoÑÿ?ˆðÔ  
Ôð|B
ð€
ãðT…‡¿D¿ÀËŸoÑÿ?ˆð À     Ôðf²
ð
sð*A?¿ÿ?ˆðd
p       *
@ðÁðf²
ð
sð*A?¿ÿ?ˆðƒ9
à
>ðÁð|B
ð@
ãðT…‡¿D¿ÀËÔ”Ñÿ?ˆð0@p€ð|B
ð€
ãðT…‡¿D¿ÀÎ×ÿ?ˆð  
pð|B
ð
ãðT…‡¿D¿ÀÎ×ÿ?ˆð `   ð|B
ð
ãðT…‡¿D¿ÀÎ×ÿ?ˆðÀ   ð|B
ð@
ãðT…‡¿D¿À–––ËŸoÐÿ?ˆðà       @àðvB
ð@
ÓðN…‡¿D¿ÀËŸoÿ?ˆðà      
àðf²
ð
sð*A?¿ÿ?ˆð2í
•íðÁð‚B
ð@
óðZ:\,…‡¿D¿À–––ËŸoÐÿ?ˆð   0P
       ðvB
ð @
ÓðN…‡¿D¿ÀËŸoÿ?ˆð`       Ð`ð   ðf²
ð!
sð*A       ?¿ÿ?ˆð —[        ðÁ        ð|B
ð"
ãðT…‡¿D¿ÀËŸoÐÿ?ˆðÀà
à
°ðvB
ð#
ÓðN…‡¿D¿À–––ËŸoÿ?ˆð°à
à
pðf²
ð$
sð*A

?¿ÿ?ˆð ðº
ÛðÁ
ðÁ¢
ð%
ÓðN€+‡…‡¿ƒ¿Àÿ?ˆð°Ç`Ð
ðCŸ¨   Plan View¡
     ðÁ¢
ð&
ÓðN€Ô+‡…‡¿ƒ¿Àÿ?ˆðpÐi
ðCŸ¨   Side View¡
     ðp
ð'
ÃðH…‡¿ƒ¿Àÿ?ˆðpðððp
ð(
ÃðH…‡¿ƒ¿Àÿ?ˆð€
pðpð¤ðL        ðÐÐ
ð)#ðˆðÐÐðhðN     ðð@P
ð*ðˆðð`@°ð~B
ð+
ÓðN…‡¿D¿ÀËŸoÐÿ?ðððPð„B
ð,
ãðT¦ÿ…‡¿D¿ÀËŸoÑÿ?ððP@Pðh²
ð-
cð$A?¿ÿ?ðÐJ¬ðÁðh²
ð.
cð$A?¿ÿ?ð)PÐðÁð|B
ð/
ãðT…‡¿D¿ÀËjJÑÿ?ˆðàààð‚B
ð0
óðZ¦ÿ…‡¿D¿ÀËjJÑÿ?ˆð`€€Pðf²
ð1
sð*A
?¿ÿ?ˆðPèðÁ
ðf²
ð2
sð*A    ?¿ÿ?ˆðÕ ·ðÁðfðL   ðð@P
ð3#ðˆðà
ð@0ð~B
ð4
ÓðN…‡¿D¿ÀËŸoÐÿ?ðððPð„B
ð5
ãðT¦ÿ…‡¿D¿ÀËŸoÑÿ?ððP@Pðf²
ð6
sð*A?¿ÿ?ˆð˜
0×@ðÁðf²
ð7
sð*A?¿ÿ?ˆð5ù ððÁð|B
ð8
ãðT…‡¿D¿ÀËjJÑÿ?ˆðàðf²
ð9
sð*A?¿ÿ?ˆð¨ÀðÁð‚B
ð:
óðZ¦ÿ…‡¿D¿ÀËjJÑÿ?ˆðð   °°à
ðf²
ð;
sð*A
?¿ÿ?ˆð•        ¦pP
ðÁðp2
ð<
ÃðH€€…‡¿¿Àÿ?ˆð¸ˆ°àðf²
ð=
sð*A
?¿ÿ?ˆð…¦p@ðÁð»¢
ð>
ÓðN€4,‡…‡¿ƒ¿Àÿ?ˆðÆ:€

ð=Ÿ¨×¡ (ðf²
ð?
sð*A    ?¿ÿ?ˆðeÙp 
ðÁð±¢
ð@
ÓðN€”,‡…‡¿ƒ¿Àÿ?ˆðà€
     
ð3Ÿ¨T,S¡ð|B
ðAÀ
ãðT…‡¿D¿ÀËjJÑÿ?ˆðà°
@@ð`²
ðB
cð$A=?¿ÿ?ð
·°
ðÁ=ðH
ðƒð0ƒ“ŽŸ‹”Þ½h¿ÿ     ?ð ÿÿÿ€€€Ì™33ÌÌÌÿ²²²pxœíV±nA}³ç|¶Ç‚E)NHX4Ð $0RP¥ @Ø‘#Œâ;;v@òüBDu
„š&Ð!Q„*âŽ™½=Ë\c@D‰<§õÝÎÎî¼ñÌ¾ÝÝ÷ã{Ûo¦>!&×aÁ’íÑ‘iZ2€2}?‚HåXÉn#&‡      óöÓPþŸ,Âã§    y¸ü^Gk ]<‘®µðz§4tB:¸ÝË      ïÛm?·C–Œ«PO¸‹5”ÿ˜9l(êgç6‘3ˆüßäø«¨1ŽŒ#Ëþ…ßÌŒûûUc¯Lü÷øŸ/£ýÅ¤‰?1€ÁºI¡½„y‹ö¿ppþ)n§¹%‡œp¢…ÂcüÙèNà–mj9¶÷ÏñÏ|eeÝkx«M'_ß(6+žëÌæfæ¡[…®)îGÜ,ö¯½‘ø•zN˜}%ýhô++ž1¤û$c\ÉÖkH¸gõ¨TzR–¹²‹ECJMŽ&µæ²"cRÑ¼´º¡:”å¯£c˜2^3;½äÖæI_¸¥ŒMóÅæ£¥V©î¡¶<PŽAú‚t2…Vµä…ˆ.Q¸¯Ø{ôYÇvG#?Pm¿g<o©R-7œ…òSgÑ«]\4+~ë®Ô¦ ½Ò2lƒË6,(¢Êè½ìèhI©ó…V£Y®ÂP…k’æ‘A«%~ƒœÖyðqÚ(k+sØ/Íéo‹ø¨°)û|Ö!Ejëƒ…q·Èëðþùw’G(òÉ_ásÐå{À‚é=Ñ§r?îw8{ý|Ä+Cjïê?ÊÕQçü8ûÏl½Úü  )2Ê}xœíVÍjÔPþîÍ´:™ÆÁŸ¡(D‚‡jED,:‚Bkét%LKŠ#MÒé¤ÊÔÍ }>€‚»®tã¦@´ºuSßÀEÁ…˜xÎÍÍP%"–êœp’ÜsÏïýùî]ÿxhãåëá¯HÑ£<·È„fE u;Œ¢(G}ÚWô“x@ÏaNÃ=Î©O¦àÓÀF}ÑîiÅ@W›ñ@~
ÞÅppc+&tN¬vÂÊš0XhÄrÛ˜‡³kä0!E–NÛ˜#‰êw±@yÌàAÏy”(¾ˆËÙÖ2›õç´¾ÔõOÒÈ;haD=;Ï¢¬ëÏõŸs}/bý0Šç-ÙÿŒŒùˆç‰Í>.ü³$âcü7ZïéNF†©×rjï£×xcvÑoùs]m.Õƒ†ïÙ£•©ëz+CÚI£2ŠÍKoš;ËˆãòzÎé}Åí¤÷¥ó˜ø•à>ZÉÆgp¹GT/¯ô¼J˜my³DHvÀ’Š(+É9)´vA&vEyUÚ²D§‡0¬£Z\;ý½%Þ £ïÄSÄx=¸?Ý^ ¨›Tš?¤3}&Ô,HXµ¶;ãÏÇñ<onâ¢Â˜[*ó”rd7Ýp–=á<²§|·îáŒö Ô÷[×äe³¬=uÂ,O'»¹Äž„öôBÜUã=¦Ð+45ž2ÅõY
E€55nBÊSµv+p\xéìŒŒYÞþ.z\Íè½/¶–?Ÿ½‰21“!è¨1EééŒ!‰ý-s+ŸT<Éñþ÷ûkM,¡N'ƒÎAîºõPÊY¸oÓègÅHÏ'ï‰Ëh¬÷zÎös|keõÉ/QÐõ;yxœíVOkAÿÍlZÍ&Ð5ø§‹ 7Cµ R(¡B«4=      IÙb¤ÙMš²· ý~o=éÅKz^½Ôoà!7q×÷fgc](ÛˆXªyáegÞ¼yæÍüf¶?ÛyþrâR4a”Çè.™Ð¬È¤î‡Q%âhH‡Š¾èæô7<à˜†ô÷hý|Ø¨À¥ï‚NñIŒôµä{©pàM7vcBwr³–·„ÁB#–ÜÂ*œßFRdé¤±é8ÿ×(ÿ&ZGŽ£DþEœÎž3Ó¾YEëKÿmZyL©ßþ£×ùçðÏ±¾±~ÅuKÎ?ccþâ£Äybsˆÿ,‰øÿ…¶z„‘aê½œ:û§èo¾±¼æu¼ß®´×k~ÃsíéòŠ4t½Ú—¡@ý¤SžFïÊ«öþ"b¿¼Ÿsú\q?½Cá¼%~!xŒv²ñ  œî      5Ê;=¯æ¹|ŠY"$`IYŒ+É)´vA&óŠ²+mY¢Ö¹Ñ1Lh¯çN×Ä;4é2é´Nó5ÿþRÐ"¨k)ÍoÒÖ‘>ª
V5hÖ½Õ8¢ó">Í.)Œ¹©"OÍCŽæ-5šNÇ^pÙ‹^³æbR[êûµo        rFÍ     ´¥n˜eél?–Ø’Ð–ž‰»j½g:p†¦ÆS¦8?K¡°¥ÖMHy¦t|§     7‘Qå½ß¢§UEï}¶µ¼µ<‡^}Nµ
AW)JOfaŒI¨púûßß¯´±ŽÝü
º]z,èÞCu+gá¾M«Ÿå#]O>WÿÐZtÍ³kcóñB¹õ×}xœíVOkAÿÍlZÍ&Ð5¨-ÅÃâAð`h‚E#Th•¦ 'iRRŒtw“f«Íh?€Ÿ@*xód/^ŠøD«W/õxÈMÜõ½ÙÙXÊ6"-Õ¼ð²3oÞ¼?óf~3ÛOì¼x=ú ºA˜Åà.™Ð¬È¤îaÆâ°OGŠ~èfô78ä˜útp4~>l”àÒwížNñitµä©pà]7wcÂÆÛÍµ ¸%‘\à6–Pûcä0!EšNÛ˜N"öòwÐ 8ªxØsò/¢töœ™ôÍú‹Z_êüïÐÊ×ÐÂ˜úí?Š¦ÿë{éaT·øü30æ#>Nœ%6û¸ðÏ’ˆ®ñßh»§7A¦ÞË‰³?LÓõ…e¯å-úv©¹RñëžkOÇ§¡å®9êÇâ:W6›û‹ˆýò~ÎèsÅýxô.…óœø¥à1ÚÉÆgpº§Ô(ïô¬
˜çò)f‰l€%E1¢$ãRhíœŒçåå¼´eZç‡0ª½Zœ;µÞïÐ¤aÒÏi<¦+þƒ¹vƒ n^i~—¶Žô™PU°Êm§ê-E]Ñ        ¼hvpYaÌ-yb24o®îÔZöLí±=ë9ãÚ‚Pßo]K—ÔœUmi-H³t¾KdIhKâžZïI…œ¡©ñ”)ÊÏR(l©uRž-·[~Í›ŒÎH©òÞoÑ3ª¢÷¿ØZÞX˜B§:¥Ú† «Æ…§“0†$rÔZå8Ö?ýò÷¿¿_Khbºùëtºô˜Ñ½GêVNÃ}›V?ÍG²ž|&®þ¥µ>ìšeÿÖú«'?Çbö8ExœíV¿oÓPþî9-Ä‰„‰øQEV%:AÔÒ‰…R‡–ªí\šV®"vÒ¸ otEâO€™      FÔ¡tgÿ€¡Âæîù¹*– 
BDE9ëùùÝ»÷îÎw÷½·ÿñìç—¯«_£°'EŒá‘iš@™qœ$IÆNFt¢è;·1Ã‚éã!Û4¢GKø     á¢Ÿû-DUñŒJ¨JãÀ^
wŽbÂÞ½·½¸¶Kóz*åîâ!¼?FŠúÉä±Mè2ý·ØÿÚlÇ:lG…õZ¿Y™×-ò›F^ÿùÏ{èbZ?Ç·bÂø_@¿Øz“Rù8Iã–Õ¿``þ)n§Gxðß¥ÇøO´?Ð N,Ûär®ö/òk¾¹±tƒÍÐw¶a3ðÝÙÚ4Ê<u{ù‡³Am×ßtŽg‘è•|.˜º’q6»ÃŒ÷Üª$sENügwÏëYÉô¢6XÖJ‡”l œMhÎŒ"#]RÙº²zAkTá¯©ñ3¨ŽøÎ_SÜ»¼è·’‘)c¾Þ_‰Úu‹Ú‚oª§v>×RPpVš-¯ë.xÝ¥ ÕðqY[r•ÒZ¼fƒVµ—l³¯mPLÈÑ»:ºv]m-)5¹uC¯?Ý‹ôž_)ÅA£¿^Òtõ“c˜í9¬Ïéo‹êmª<~ÅÑýq¸TGÛhðÉßäsÐç{À‚=Ò§r?üw9úýtä3‹+WþR¬‡3'Y¿³óêÉñfŽExœíVÍnÓ@þfâDÂDü”ˆƒÅ¡'ˆ=qAR%ZPÛ34\Dì¤q¡¹EPqCâ8s‚#ê¡O½s7àÐÂff½®Š…HQQÆZ{wvvgÆ3óíî~<ùùõÛêdè,Dq“xdš&PfÅqœ²ã1)úÎmÂÄ°`¾ÑˆmÓ¿£ü„pÑ€ÏßuôsUñLìK¨JãÀN·bÂÎƒ÷ƒ¨¶Mó*áîâ1¼?FŠ†Éd±MèRý7Ùÿ6:lÇ
å¶£Âúß¬Ìêù5#¯Œÿ÷øÏ{è¡®ŸÃ[1eü/äÐ/¶Þ D>Š“¸¥õ/X ˜ŒÛñ1ü÷DÉ1þíæºD±e›\ÎÔþY~ÍµV×ƒ^°ºîF3l¾;S«£ÌS·÷y(ñ8Ôf°wõ]÷p‰^Éç‚©+§³ËÌØâV%™+râ¿„¸{ZÏJ¦µÁ²VªX8¤dáÔhJs.+2Ò%•®+«eºNîMOž@ÕhuÄwîM›"ÁddÊ˜k†—ú†ºº¶à›D‰¯4‚œ¥VÛë¹óÞSw!h7}œÓ–\¢¤¯Ø ;ÚËMØf_Û ˜£wutíÛÚZRêÂb¿zmøÉ^¤÷üJ     ävöx^ÿÑûŸÃì¬ÎboeV÷-b¨·©ò|ZêWšÆ÷ÇÑR]l É'‹ÏAŸïófôDŸÊÃðßå¸Ó‘Í,®D\üK±uÎeýÎÖ›g?3«e&BxœíV¿oÓPþî9-Ä‰„‰øQER;èÄ‚¤-¨íŒšV©"vÒ8 lT0!ñ/03ÁÜ‰º³ÀÀÐ
as÷ü\µ– 5BDE9ëÙïÝ»÷îÎw÷½·ûéô—×o«_‘¡ë°ÅELà‘iš@™qÇqÊŽ't¬è·)Ã‚ùFc¶iBÿŽ–ðÂE>·0ÈUÅç0µ/-x >*ï8¸s†/>#o‡,æ
UÂ'ÜÅ#4ÿ9l(%“Å6¡3HõßbÿÛè°ëx˜ÛŽ
ë´~³2«[ä7¼2þßã?ßD5ýÝŠã!‡~±õ&%òQœÄ-ÁÁüÜNNðà¿'JŽñC´›ëNÅ–mr9SûçùµØÚØ
zÁfèÖ»ýFØ
|wÞ«¡ÌS·Wöy(ñ8xóØ»ö®{4‹D¯äsÁÔ•ŒÓÙ5fls«’Ì9ñ_BÜ=«g%Ó‹Ú`Y+U,R²p<šÑœ+ŠŒtI¥ëÊjnP…{sÓ§P5Zñ{s¦ÈŸs+™2áƒÕA‡¡®¦-ø®†Qbç+ gµÕnöÜ¥æw9h7|ÌjK.SR‹Wm§½ìÃ6ûÚÅ„½«£kØÑÖ’RW½°Ù†ŸìEzÏo”à@Þhgo€ô½ÿÙ1ÌÎÆöÖtß"†z›*Ïú¿Žâäþ8^ª£ËÙÔà“¿Åç Ï÷€%3z¬OåQøïrôGéÈfW".ý¥X;gŽ³~gûÍÓŸ8dýDxœíV¿oÓPþî9-Ä‰„‰øQ"‹¡D²0À©Cj;#ÒÊAÄN7([LHüÌL0w@b‡î,å?`è†°¹{~®Š%HQQÎz~~÷î½»óÝ}ïí|:¹ûúmõ2t¢¸ˆé<2M“(3Žâ8NÙñ„Ž}ç6ebX0}4f›&ôïh  ?!\4às¿A®*>ƒ©}iÁõQixŸÀÁƒ˜0|ñaÕ¶ÉbÞP%|Â]<†÷ÇÈaCÑ(™,¶       BªÿûßF‡íXÅ£ÜvTX¿` õ›•YÝ"¿nä•ñÿÿy=Ôõsx+fŒÿ…úÅÖ›”ÈGq·´þóq;>Áƒÿž(9Æ¢\w‚(¶l“Ë™Ú?Ë¯…ÖÚFÐÖC·ÑÝl†Àwçju”yêöò>%§ƒÚö®½ëÎ"Ñ+ù\0u%ãtö:3¶¸UIæŠœø/!îžÖ³’éEm°¬•*)Ù@85šÑœËŠŒtI¥ëÊê¹Tá¯Ùé¨ŽøÎ_³Üïr{ÎKF¦Œ…føpeÐa¨«k¾©a”ØùJ#HAÁYiµ½ž»è=q—‚vÓÇ9mÉ%JjñŠ
ºª½ìÃ6ûÚÅ„½«£kØÖÖ’R–½ÐkÃOö"½çWJp o´³7ÀóúÞÿìfgm{«óúÛ"†z›*Ïú¿Žâäþ8^j ‹M4ùäoñ9èó=`ÑŒúúT…ÿ.G”Žlfq%ââ_Šõ¸sæ(ëw¶Þ<ýçe•FxœíV1oÓPþî9-Ä‰„¨"ÃP1@èÔU@:´ ¶3"RDì¤q‰²EP±!ñ`b`‚¹;tgÀÐ
as÷ü\K!¢¢œõüüîÝ{wç»ûÞÛû8õùå›ò¤è,„Q“‡xdš&PfFQ”°£1+úÎmÂÄ0gúpÄ6éßÑ
|~¸¨Áã~ýLU|Ò‚êƒÒ8ð.†ƒ[‡1áÅÅ÷ƒ°²Kó*ænã!Œ6
“Ic›Ð4ý7ØÿÚlÇ:d¶£Äúß¬LëùM#¯ŒÿwøÏ7ÐEU?G·bÆøŸË _l½N±|ÅqKê_°@0ÿ·“c<øï‰âcü'ÚËt'#Ë6¹œªý³üZjnlù]3pkízÐô=w®RE‘§n®ðPàq2¨Ìaþmçh‰^Éçœ©+'³¯˜±ÃL2—çÄq÷´ž•LÏkƒeT±pHÉÂ©ÐŒæ\Qd¤*YWT÷h@%þš<…²Ñêˆïü5Ëý/zÊ`dŠXª÷×úm†ºª¶à›„±Ï5‚äœµf«Ñu—=wÅoÕ=œ×–\¦¸¯Ú íe¶Ù×6(&äè]]»À®¶–”º°Úï¼x/Ò{~¥²F;}<§ÿèÝOŽa¶7±¿¾¨¿-b¨·©ô¤÷ë(Žï£¥:ØFOþ&Ÿƒß–Íè‘>•‡á¿ËÑ¦#Y\‰¸ô—b=êœ9Îú×>eŸExœíV¿oÓPþî9-Ä‰„‰øQER;ATèÄÂ©CKÔv®šV®"qÒ¸ otEâO€™        æLÐþ†n›»ççªµ©"*ÊYÏÏïÞ½ww¾»ï½½g¿¼|]ýŠÝ„…(.bòLÓäÊŒ£8ŽSv<¦E?¸M˜LØ¦1ý;Z‚ÏOut¸ßB˜«Š/`â@Zð@}PÞ&pp÷0&¬5>
¢Ú.YÌ¨„O¸‡‡ðþ9l(&“Å6¡sHõßfÿÛè²ëxÛŽ
ë´~³2«[ä7¼2þ7øÏ{ècV?Ç·bÊø_È¡_l½E‰|'qKë_°@0ÿ·Óc<øï‰’cüíåºD±e›\ÎÔþE~-´6¶ü¾¿¸õÞv3hùw®6‹2OÝY>à¡ÄãtP›Ãþ7½ãY$z%Ÿ¦®dœÎî0ã=·*É\‘ÿÄÝózV2½¨
–µRÅÂ!%§FSšsM‘‘.©t]Y½ 5ªð×ÌäTVG|ç¯î]^ôŽ[ÉÈ”±Ðî¯„]†º†¶à»D‰Ï5‚œ•VÛë»‹ÞcwÉo7;˜Ö–\¥¤¯Û UíeÛìkrô®Ž®]`W[KJ]^û×F'Ù‹ôžß(Á¼ÑÎÞ/é?ºúÙ1ÌîÆ<ö×çõ·Eõ6Už†¿Žâøþ8Zª£‡m4ùäoñ9Øá{À¢=Ò§ò0üw9úÃtd3‹+WþR¬G3'Y¿³óêÉOÂf9ExœíV½nAþfÏ       øl‰Ãâ'X'ŠT`9¤Jƒ`¤H$DIjd'º#|gÇwDtH¼5Ô)xHAGo@‘qÇÌÞ^NÇayN{·;;»3s3óíî8ûùÕ›òdè,Dq“Gxdš&PfÅqœ²ã1(úÎmÂÄ0g¾ÑˆmÓ¿£eü„pQƒÏßMô†ªâ˜8”<Pï•Æw      Ü=Š    õ¥ý¨²Góú*áîã1¼?FŠÉd±MèRý·ÙÿÚlÇ
mG‰õZ¿Y™Õ-òF^ÿ—øÏ{è¢ªŸã[1eüÏ
¡_l½E‰|'qKë_°@0ÿ·Óc<øï‰’cü'ÚêNÅ–mr9SûùµÐ\ßºÁFèÖ:[°øîl¥Š"OÝY9ä¡ÀãtP™ÅÁÜÛÎñ,½’Ï9SW2NgëÌØåV&™Ësâ¿€¸{^ÏJ¦çµÁ²VªX8¤dáThJsfé‚J×UnR‰{Ó“gP6Zñ{Ó¦ÈŸs+™"áÃÕ^›¡®ª-ø¦úQbçK 9gµÙòºî¢·í.†KÚ’k”ÔâutO{¹Ûìkrô®Ž®]`O[KJ]YéuC¯?Ù‹ôž_)Áa£½^ÖôÁ'Ç0Ûëó8X›×}‹êm*=Û–ú•¦ñýq´TC[hðÉßäsÐç{À¢=Ñ§ò üw9®ƒtd3‹+WÿR¬G3'Y¿³ûúé5dÑBxœíVÍnÓ@þfâDÂDüT‰ž 
ôÄ! H=´ ¶gÔ´rE±“Æi•[7$^3'8÷À@ï½À€ÔÂff½®Š%HQQÆZ{wvvgÆ3óíî}<ûéõÛêgdè,DqÓGxdš&PfÅqœ²ã        (úÎmÊÄ°`¾Ñ˜mšÐ¿£%ü„pÑ€ÏßMrUñLJ¨JãÀûîÅ„á×ýaTÛ%‹yC•ð   ðÞ#‡
E£d²Ø&t©þ»ì¶c
OrÛQaý‚ÖoVfu‹ü†‘WÆÿ‡üç=ôP×Ïñ˜1þrè[ïP"ÅIÜÒú,Ì?Åíôþ{¢äÿ‰örÝ     ¢Ø²M.gjÿ"¿Zë›A/ØÝF·ß[ïÎÕê(óÔ½åCJ<Nµ9Ü|×=žE¢Wò¹`êJÆéì*3v¸UIæŠœø/!îž×³’éEm°¬•*)Ù@85šÑœëŠŒtI¥ëÊj•nS…{³ÓgP5Zñ{³¦È_p+™2šáã•A‡¡®®-ø¦†Qbç+ g¥Õözî¢·í.í¦+Ú’k”Ôâ
TÓ^öa›}mƒbBŽÞÕÑµìjkI©ËËƒ^èµá'{‘Þó%87ÚÙà%ýGí;†ÙYŸÇÁÚ¼î[ÄPoSåyÿ×QœÜÇK
t9›š|ò·øôù°hF[úT…ÿ.G”Žlfq%âê_Šõ¸sæ$ëwvÞ<ûìeDxœíVÍnÓ@þfâDÂDü”ˆƒÅ¡'ˆåÂ@zhAmÏˆ´rE±“Æ
Ê-‚Š¯À™œ{à    ÷^Ê€ÔÂff½®Š%HQQÆZ¯wvvgÆ3óíî|:½÷æ]õ32t¢¸ˆéC<2M“(3Žâ8NÙñ„Ž}ç6ebX0}4f›&ôïh        ?!\4às¿A®*>‡©iÁõQiøÀÁ½Ã˜0üº;ŒjÛd1o¨>á>žÂûcä°¡h”LÛ„Î Õ‡ýo£Ãv¬âIn;*¬_0ÐúÍÊ¬n‘_7òÊøÿ€ÿ¼‡êú9º3ÆÿBýbëmJä£8‰[Zÿ‚‚ù'¸œàÁO”ã?ÑN®;A[¶ÉåLíŸç×Bkm#èë¡Ûèn6ÃVà»sµ:Ê<uwù€‡ÓAmû7Þwf‘è•|.˜º’q:{“[Üª$sENüWwÏêYÉô¢6XÖJ‡”l œÍhÎUEFº¤Òueõˆ\ªð×ìô)TVG|ç¯Yî÷¸½ä…%#SÆB3|¼2è0ÔÕµßÔ0Jì|¤ à¬´Ú^Ï]ôž¹KA»éã‚¶ä
%µxÍ]×^öa›}mƒbBŽÞÕÑµlkkI©KËƒ^èµá'{‘Þó%87ÚÙàEýGî:†ÙY›Çþê¼þ¶ˆ¡Þ¦Ê‹þ¯£8¹?Ž—èbM>ù[|ú|X4£¾>•Gá¿ËÑ¥#›Y\‰¸ü—b=îœ9Îú·ÏÃäf@xœíV¿oÓPþî9-Ä‰„‰øQ"‹¡D-XP©-¨íŒH+G
"vÒ¸ tŠ€‰™   æüÐv†n›»ççªX‚Ôå¬g¿wïÞ»;ßÝ÷ÞÞ‡ÓŸ^½©~F†®ÃB1}ˆG¦ireÆQÇ);žÐ±¢ïÜ¦LæÙ¦       ý;ZAÀO
øüÝÂ WŸÃÔ´àz¯4¼KààöaL¨_ø2Œj»d1o¨>á.Áûcä°¡h”LÛ„Î Õ“ýï Ëv¬ãan;*¬_0ÐúÍÊ¬n‘oyeü¿ÇÞCsú9º3ÆÿBýbë
Jä£8‰[Zÿ‚‚ù'¸œàÁO”ã?Ñ^®;A[¶ÉåLíŸç×R{c+èÐmô¶›a;ðÝ…ÚÊ<ukõ€‡ÓAmû×ÞöŽf‘è•|.˜º’q:û€’V%™+râ¿€¸{VÏJ¦µÁ²VªX8¤dáÔhFsæé’J×•UêTáÞìô)TVG|çÞ¬)ò·’‘)c©n®
ºu®¶à›F‰/5‚œµvÇë»ËÞw%è4}8›bÉJjñª
º£½Ümöµ
Š       9zWG×.°«%¥.ú¡×ŸìEÚ»¯”à@Þhgo€õ½ÿÑ1ÌîÆ"ö×uß"†z›*Ïv~ÅÉýq¼Ô@ÛhòÉßæsÐçÜ\6£ÇúT…ÿ.G”Žlfq%âò_Šõ¸sæ8ëwž¿~úàjdxExœíV¿oÓPþî9-Ä‰„‰øQ"‹¡D)º ©-¨íŒ’V®"vÒ¸´Ù"¨Øø˜™`Dø ;ìÝ6wÏÏU±i"*ÊYÏ~ïÞ½ww¾»ï½½§?½|]þŒ]ƒ…(ÎcòLÓäÊŒ£8ŽSv<¦cEß¹M˜æÌ7±Mcúw´„€Ÿ.jðù»ÞPU|Ò‚ê½Ò8ð.ƒÛ‡1¡þöK?ªì’Å¼¾Jø„»xï‘Ã†¢A2Yl:ƒTÿMö¿…6Û±Š‡CÛQbý‚ÖoVfu‹üº‘WÆÿ{üç=tQÕÏÑ˜2þç†Ð/¶Þ D>Š“¸¥õ/X ˜‚ÛÉ1ü÷DÉ1þí
u'ˆbË6¹œ©ýóüZh®mÝ`=tkÍFØ|w¶RE‘§n-ðPàq:¨ÌbîMçh‰^Éçœ©+§³ufìp+“Ìå9ñŸCÜ=«g%ÓóÚ`Y+U,R²p*4¥93ŠŒtA¥ëŠªN×©Ä½éÉS(ŽøÎ½iSäÏ¸ŒLðÁJ¯ÍPWÕ|Sý(±ó…Fœ‚³Òly]wÑÛr—‚VÃÇmÉJjñª
º£½Ü†möµ
Š       9zWG×.°«%¥.-÷º¡×‚ŸìEzÏ¯”àÀ°ÑÎÞ/ê?zÿ£c˜íµyì¯Îë¾Eõ6•žnCKýJÓøþ8Zª¡ƒM4øäoò9èó=`ÑŒëSyþ»×A:²™Å•ˆË)Ö£Î™ã¬ßÙyõäáÿeSCxœíV¿oÓPþî9-Ä‰„‰øQEÀ
tbAR‡ÔvFI«T;iP¶*6$þf&QþèÎ;C7„ÍÝósU,Aj„ˆŠrÖ³ß»wïÝïî{o÷ÃÉO/_W?#C×`!Š‹˜=À#Ó49€2ã(Žã”OéHÑwn3&†ó&lÓ”þ à'„‹:|þna˜«ŠÏ`f_Zð@½WÞ%ppû &4Þ~EÞYÌ©„O¸ƒ‡hý1rØP4N&‹mB§ê¿ÉþwÐe;Öñ ·Ö/hýfeV·Èoyeü¿Ë¾…>jú9¼sÆÿBýbë
Jä£8‰[Zÿ‚‚ùÇ¸ŸâÁO”ã?Ñn®;A[¶ÉåLíŸå×R{c+è›¡[ï
ša;ðÝ¯†2OÝZÝç¡Äãtà-`ïê›Þá,½’ÏSW2NgÌØæV%™+râ?‡¸{ZÏJ¦µÁ²VªX8¤dáx4§9—é’J×•Uƒ®S…{ó³'P5Zñ{ó¦ÈŸq+™2–šáýµa—¡®¦-ø¦FQbç gÝiõÝåÖcw%è4}\Ð–\¢¤¯Ø O{9€möµ
Š       9zWG×.°£%¥Î¯ûa«?Ù‹ôž_)Á¼ÑÎÞÏé?zï£c˜ÝEì/ê¾Eõ6Už~Åéýq²TG³©É'›ÏAŸïËfôHŸÊãðßåèÓ‘Í,®D\üK±žtÎeýÎö«'?v\e9ExœíV?oÓPÿÝsZˆ   ñ§ŠC'ˆXP©Cj;#ÒÊAÄN—([_‰ æ|èÎ|†2!lîžŸ«b      R#DT”³žŸß½{ïî|w¿÷vßŸüøâuõ2t
¢¸ˆé<2M“(3Žâ8NÙñ„Ž}ç6ebX0}4f›&ôïh?!\4às¿‰A®*>ƒ©}iÁõNix›ÀÁƒ˜à~þ:Œj;d1o¨>á6Âûcä°¡h”LÛ„N!Õƒýo£Ãv¬áAn;*¬_0ÐúÍÊ¬n‘ß0òÊø‡ÿ¼‡êú9¼3ÆÿBýbëuJä£8‰[Zÿ‚‚ùÇ¸ŸàÁO”ã?Ñn®;A[¶ÉåLíŸå×bk}3è¡Ûèn5ÃVà»sµ:Ê<useŸ‡ÓAm{Wßtg‘è•|.˜º’q:û’ÛÜª$sENügwOëYÉô¢6XÖJ‡”l œÍhÎeEFº¤Òueu†Tá¯Ùé¨ŽøÎ_³ÜÏó¢§ÜJF¦ŒÅfxuÐa¨«k¾©a”Øù\#HAÁYmµ½ž»äõÝå Ýôq^[r‰’Z¼bƒæµ—}Øf_Û ˜£wutí;ÚZRêÂÊ zmøÉ^¤÷üB        ävöxNÿÑ»Ãì¬/`omA[ÄPoSåIÿ×QœÜÇK
t±…&Ÿü->}¾,™Ñ#}*Â—£?JG6³¸qñ/ÅzÜ9s”õ;Û¯ÿûfExœíV?oÓPÿÝsZˆ   ñ§ŠC'ˆXP©Cj;#ÒÊAÄN—([_‰ æ|èÎ|†2!lîžŸ«b      R#DT”³žŸß½{ïî|w¿÷vßŸüøâuõ2t
¢¸ˆé<2M“(3Žâ8NÙñ„Ž}ç6ebX0}4f›&ôïh?!\4às¿‰A®*>ƒ©}iÁõNix›ÀÁƒ˜à~þ:Œj;d1o¨>á6Âûcä°¡h”LÛ„N!Õƒýo£Ãv¬áAn;*¬_0ÐúÍÊ¬n‘ß0òÊø‡ÿ¼‡êú9¼3ÆÿBýbëuJä£8‰[Zÿ‚‚ùÇ¸ŸàÁO”ã?Ñn®;A[¶ÉåLíŸå×bk}3è¡Ûèn5ÃVà»sµ:Ê<useŸ‡ÓAm{Wßtg‘è•|.˜º’q:û’ÛÜª$sENügwOëYÉô¢6XÖJ‡”l œÍhÎeEFº¤Òueu†Tá¯Ùé¨ŽøÎ_³ÜÏó¢§ÜJF¦ŒÅfxuÐa¨«k¾©a”Øù\#HAÁYmµ½ž»äõÝå Ýôq^[r‰’Z¼bƒæµ—}Øf_Û ˜£wutí;ÚZRêÂÊ zmøÉ^¤÷üB        ävöxNÿÑ»Ãì¬/`omA[ÄPoSåIÿ×QœÜÇK
t±…&Ÿü->}¾,™Ñ#}*Â—£?JG6³¸qñ/ÅzÜ9s”õ;Û¯ÿûfDxœíV½nAþfí|¶Äañ,ŠE*°ICB€‘R$ $5Â‰.Â(¾³ã‹#w‰èxj*¨Sðž&¼E:”;föö¢p8‡Vç´··³³;373ßîÞçóûoßW¾"Ew‘C0yŒG¦i²eÆaE  ;Ó©¢Cn&†yÓ‡#¶iLÿŽáóÀA÷ègªâK˜8’<PŸ”Æ1<:Ž      ÷¶au—rÌ¨˜OxŒu¸Œ
“Ic›Ð$ú°ÿ-´ÙŽ¼ÈlG™õæ~³2[ä×Œ¼2þ?á?ï¢‹š~NnÅ”ñ?ŸA¿ØzŸbù0Šã–Ô¿``þngÇxðßÅÇøO´—éNF9Ëärªö/ók¾¹ºáwýµÀ©w6AÓ÷œ™j
%žz¸tÄC‘ÇÉ :ƒƒÛ:'³HôJ>çM]É8™½ÃŒn’¹'þkˆ»õ¬dzA,k¥Š…CJ6N•¦4ç¦"#]TÉº’zF•ùkzò*F«-¾ó×4÷ûÜ^ñÂ¢‘)a¾<_î·êjÚ‚ïjÆv¾Ñ’W°—›-·ë,¸[Î¢ßjx¸¢-¹Aq-Þ²@³ÚË,³¯ePLÈÖ»Úºv]m-)um©ß
Ü¼x/Ò{~£²F;}¼ªÿèÓ/¶a¶Wçp°2§¿sÄPoQy»÷ë(Žï£¥::ØDƒOþ&ŸƒßÌ¨§Oåaøïpô‡éHgW"®ÿ¥X:gN³~{çÝË†Óe‹@xœíVÍnÓ@þfâDÂDüT‹COµôÄU@*Ñ‚Úžiå¨AÄN·Uz*?W$^sOpî'€Þ¹Àpè
a3³^WÅ¤Fˆ¨(c½;;»3ã™ùv>žÿüæmí2t¢¸„â1™¦É”Gq§ìxL§Š¾s›01,˜o4b›Æôïh        ?!\4àówƒ\U|   GÒ‚êƒÒ8ð>ƒ{Ç1{ÅgQ}Ÿ,æíª„Ox€§ðþ9l(&“Å6¡Hõßaÿ;è²«x’ÛŽ*ë´~³2«[ä[F^ÿòŸ÷ÐÇ´~NnÅ¤ñ¿C¿Øz›ù(Nâ–Ö¿``þngÇxðß%ÇøOtëNÅ–mr9Sû—ùµÐ^ÛúA+t½ÍfØ|w¶>
OÝ]>â¡ÌãtPŸÅáÍw½“Y$z%Ÿ¦®dœÎ>¦¤ÕHæJœø¯ î^Ô³’é%m°¬•*)Ù@8ušÔœEFº¬Òu5GsTåÞTñjF«#¾soÊy‹[ÙÈT°Ð×W]†:W[ðMíF‰¯5‚œ•vÇë»‹Þ¶»tš>œu±ä:%µxÃÝ×^îÀ6ûÚÅ„½«£kØ×Ö’RW—ýÐëÀOö"íÝWJp o´³7À+ú>úäfwm‡«óºoC½MÕ;¿Žâøþ8Zj ‡M4ùäoó9èsn.šÑ–>•‡á¿ËÑ¦#›Y\‰¸ö—b=êœ9Íú—{Ï¤Xcìrdp3°\=Ô?YBÚD _G¬IùKCNPÝR*UwWÁY
\U^¢`íb:e‡gÓiõ¼
lþÿÕÍÕœ.“—+,ù®0ðˆ¨´¼ÄÌ     Ô
Üäìôü
iäOn-screen Showmit_w³
Times New RomanDefault DesignMicrosoft Equation 3.0No Slide TitleFonts UsedDesign TemplateEmbedded OLE Servers
Slide TitlesL¬
¸èèp    ‰     ÿÿÿ.1Àà&ÿÿÿÿÀÿ»ÿ {&MathType€ûuýãPSymbol|-2
úä(ûuýãPSymbol|-ð2
úPIC
ÿÿÿÿZLMETAÿÿÿÿÿÿÿÿÿÿÿÿ\(CompObjÿÿÿÿqfObjInfoÿÿÿÿ ÿÿÿÿs)ûuýãPSymbol|-ð2
ú¡(ûuýãPSymbol|-ð2
úÂ)ûuýãPSymbol|-ð2
úB(ûuýãPSymbol|-ð2
ú¾)û€þPSymbol-ð      2
À#d¼    2
Àéd¼    2
Àš
d¼ûÿPSymbol-ð        2
xJ¡    2
5
J¡        2
ÖJ¡ûÿTimes New Roman®-ð  2
 7xp    2
 sxp    2
 üyp    2
 /
yp        2
 §zc    2
 Êzcû€þTimes New Roman-ð  2
À†Aê    2
ÀIuÀ    2
ÀC     Aê        2
À
v¨       2
ÀäAê    2
À²wû€þPSymbol-ð    2
ÀØ+Ó    2
À‰+Ó    2
Àœ=Óû€þTimes New Roman®-ð  2
ÀÙ0À
&
ÿÿÿÿû¼"Systemn-ð+Ó 2
Àþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓÀ×Bü÷Al÷A
„dƒx
ƒAƒx„J
ƒu–(–)†+„dƒy
ƒAƒy„J
ƒv–(–)†+„dƒz
ƒAƒz„J
ƒw–(–)†=ˆ0Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿtÜ_943712126ÿÿÿÿÿÿÿÿ#ÎÀFÀ.‰·¥½ ÷™·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿxPIC
"%ÿÿÿÿyLLûT¸èèûîx             ÿÿÿ.1À &ÿÿÿÿÀÿ»ÿà{&MathType€ûuýãPSymbol|-2
úä(ûuýãPSymbol|-ð2
ú)û€þPSymbol-ð      2
À#METAÿÿÿÿÿÿÿÿÿÿÿÿ{(CompObj$&ÿÿÿÿŒfObjInfoÿÿÿÿ'ÿÿÿÿŽEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿØ‚ƒ„…†‡ˆ‰Š‹þÿÿÿþÿÿÿþÿÿÿ‘’þÿÿÿþÿÿÿ•þÿÿÿ—˜™š›œžŸ ¡¢£¤¥¦§¨©ª«¬®¯°±²³þÿÿÿµþÿÿÿþÿÿÿ¸¹º»þÿÿÿþÿÿÿ¾þÿÿÿÀÁÂÃÄÅÆÇÈÉÊËþÿÿÿÍþÿÿÿþÿÿÿÐþÿÿÿþÿÿÿÓþÿÿÿÕÖ×ØÙþÿÿÿÛþÿÿÿþÿÿÿþÿÿÿþÿÿÿàþÿÿÿâãäåæçèéþÿÿÿëþÿÿÿþÿÿÿîþÿÿÿþÿÿÿñþÿÿÿóôõö÷øþÿÿÿúþÿÿÿþÿÿÿþÿÿÿþÿÿÿÿþÿÿÿd¼ûÿPSymbol-ð    2
xJ¡    2
·J¡    2
ÈJ¡ûÿTimes New Roman5-ð  2
 7xp    2
 sxp    2
 ²xp    2
 ñ
Eœ        2
 Ãxp    2
 öWÏû€þTimes New Roman<-ð  2
À†Aê    2
ÀIuÀ    2
ÀÅAê    2
Àˆ     uÀ        2
ÀÖ
Aê        2
À™uÀû€þPSymbol-ð    2
ÀîºÓ    2
À-Óû€þTimes New Roman5-ð  2
À"(~    2
ÀP
)~        2
À3
(~        2
Àa)~
&
ÿÿÿÿû¼"Systemn-ð-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ¼¬cI°gI
„´ƒx
ƒAƒx„Ñ
ƒu–(–)†a"ƒAƒx„Ñ
ƒu–[–]ƒE
†"ƒAƒx„Ñ
ƒu–[–]ƒWL|!"üXèè|!"ns ”     ÿÿÿ.1À`&ÿÿÿÿÀÿºÿ z&_862737565Ä*ÀF ÷™·¥½ a²·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ“PIC
),ÿÿÿÿ”LMETAÿÿÿÿÿÿÿÿÿÿÿÿ–HMathTypeÀ   ú"-ÝyÝ¡ûuýãPSymbol{-2
zø     (ûuýãPSymbol{-ð2
z)ûuýãPSymbol{-ð2
z
(ûuýãPSymbol{-ð2
zè)ûuýãPSymbol{-ð2
zh(ûuýãPSymbol{-ð2
z6)û
ýÞPSymbol|-ð2
¡È[û
ýÞPSymbol|-ð2
¡²]û€þPSymbol-ð      2
@3Ñ    2
@Ë=Ó    2
@¯+Óû€þTimes New Romanp-ð  2
@<.`û€þ¼Times New Roman-ð  2
@Ãf‚û€þTimes New Romanp-ð2
@   ```      2
K-1À    2
@„
A        2
@ˆ `    2
@=+×ûÿTimes New Roman-ð  2
 D     x‚        2
 ¿x‚    2
 Wyxû€þTimes New Romanp-ð  2
u‰Vê    2
@Æfk    2
@¬Aê    2
@·fk    2
@
Aê       2
@fkûÿTimes New Roman-ð  2
 J
xp        2
 ˜yp    2
 :yp    2
 Ízc    2
 ðzc    2
 ’zcûÿPSymbol-ð    2
É J¡    2
”J¡    2
”žJ¡    2
”üJ¡û€þPSymbol-ð    2
@;d¼    2
@Md¼    2
@Àd¼
&
ÿÿÿÿû¼"Systemn-ðPSymbolþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓ ×BÄ÷A ÷A
†Ñ‚.‡f†=   1CompObj+-ÿÿÿÿ´fObjInfoÿÿÿÿ.ÿÿÿÿ¶Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ·<_862737564ÿÿÿÿÿÿÿÿ1ÀF a²·¥½€*Ã·¥½ƒV„J
„dx
Ax„J
ƒfƒx
–(–) +„dy
ƒAƒy„J
ƒfƒy
–(–)†+„dƒz
ƒAƒz„J
ƒfƒz
–(–)–[–]ðLÈ Œ¸èèÈ   vB  z     ÿÿÿ.Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¼PIC
03ÿÿÿÿ½LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¿(CompObj24ÿÿÿÿÌZ1Àà&ÿÿÿÿÀÿ³ÿ s&MathType€û‡ýÝPSymbol„-2
ös(û‡ýÝPSymbol„-ð2
ö)û€þ¼Tms Rmn[-ð    2
À9f~û€þPSymbol-ð    2
ÀA=Óû€þTms Rmn[-ð  2
À<fk    2
À&fk    2
À
fkû ÿTms Rmnè]-ð     2
 ¿xb    2
 ©yb    2
 ‡zWû€þTms Rmn[-ð  2
ÀY,`    2
À=,`
&
ÿÿÿÿû¼"System-ðPSymbol„-ð2
þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÂË`Ç0¿?˜¿?
‡f†=ƒfƒx
‚ýÿÿÿ  

) !"$#&%('*+E,-./012436587:9?;<=>@BACDFG^HIJKLMNOPQRSTUVWX[YZ\]_dz`abcegfhijmklnoprqtsxuvwy~{’|}‚ObjInfoÿÿÿÿ5ÿÿÿÿÎEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÏ|_919627117ÿÿÿÿÿÿÿÿ8ÎÀF€*Ã·¥½@RÌ·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÑ,ƒfƒy
‚,ƒfƒz
–(–)L{4h@èè{4s   «     ÿÿÿ.1@&ÿÿÿÿÀÿ¼ÿ¼&MathType0û€þTimes New Romanp-       2
 0VêûÿPSymbol-ðPIC
7:ÿÿÿÿÒLMETAÿÿÿÿÿÿÿÿÿÿÿÿÔhCompObj9;ÿÿÿÿÚfObjInfoÿÿÿÿ<ÿÿÿÿÜ       2
ôGJ¡
&
ÿÿÿÿû¼"Systemn-ð"Systemnþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q^ÛpcIgI
ƒV„ÑL<äø¤èèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÝ8_862044153ÿÿÿÿÿÿÿÿ?ÀF@RÌ·¥½`]ì·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÞPIC
>AÿÿÿÿßL<ä&       û     ÿÿÿ.1 À&ÿÿÿÿÀÿ³ÿ€S&MathType` ú"-›á›¼û€þTimes New Romanp-
2
à0uAÀê  2
àÕT×ûÿTimes New Roman-ð  2
@Ýxp    2
ûóxpûÿPSymbol-ð    2
4âJ¡
&
ÿÿMETAÿÿÿÿÿÿÿÿÿÿÿÿáCompObj@BÿÿÿÿêfObjInfoÿÿÿÿCÿÿÿÿìEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿí\ÿÿû¼"Systemn-ðÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓ@×BŒ÷A`÷A
ƒuƒAƒx„J
ƒTƒx1_869567943ÿÿÿÿÿÿÿÿFÀF`]ì·¥½ …õ·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿïPIC
EHÿÿÿÿðLMETAÿÿÿÿÿÿÿÿÿÿÿÿò¨LWWTTèèWW.}       Ç     ÿÿÿ.1  &ÿÿÿÿÀÿ³ÿàÓ&MathType  ú"-›@›û€þTimes New Romanp- 2
à4T×ûÿTimes New Roman5-ð  2
ûRxp
&
ÿÿÿÿû¼"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓ ×B8÷A|÷A
ƒTƒxL
E´lèèCompObjGIÿÿÿÿùfObjInfoÿÿÿÿJÿÿÿÿûEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿü<_862044151Š=MÀF …õ·¥½à¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿýPIC
LOÿÿÿÿþLMETAÿÿÿÿÿÿÿÿÿÿÿÿ¨CompObjNPÿÿÿÿf 
þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ"þÿÿÿþÿÿÿ%þÿÿÿ'()*+,-þÿÿÿ/þÿÿÿþÿÿÿþÿÿÿþÿÿÿ4þÿÿÿ6789:;<=>?@ABCDEFGHIJKLMNOPQRSTþÿÿÿVþÿÿÿþÿÿÿYZ[\]þÿÿÿþÿÿÿ`þÿÿÿbcdefþÿÿÿhþÿÿÿþÿÿÿþÿÿÿþÿÿÿmþÿÿÿopqrstuvwxyz{þÿÿÿ}þÿÿÿþÿÿÿ€
E®|  E     ÿÿÿ.1à     &ÿÿÿÿÀÿ©ÿà‰&MathTypeÀ      ú"-@ý¯ýÅû€þTimes New Romanp-     2
`4T×    2
\ÃT×    2
\×T×ûÿTimes New Roman-ð  2
{Rxp    2
¼Eœ    2
¼•WÏû€þPSymbol-ð    2
`i=Ó    2
\µ+Óû€þTimes New Romanp-ð  2
‰Ú2À
&
ÿÿÿÿû¼"Systemn-ðð   2
‰Ú2Àþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓ`×Bx÷A÷A
ƒTƒx
†=ƒTƒE
†+ƒTƒW
ˆ2        &ÿÿObjInfoÿÿÿÿQÿÿÿÿ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ|_862044148ÿÿÿÿÿÿÿÿTÀF¸¸¥½¸¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿL<WøTèè<W:       +     ÿÿÿ.1 À&ÿÿÿÿÀÿ¤ÿ€Ä&MathTypePû>þÀPSymbol-2
Š¶(û>þÀPSymbol-ð2
Šú)û€þPSymbol-ð      2
€3PIC
SVÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿˆCompObjUWÿÿÿÿZObjInfoÿÿÿÿXÿÿÿÿ Ñû€þTms Rmn-ð       2
€<.`û€þ¼Tms Rmn-ð  2
€@vÀû€þTms Rmn-ð  2
€T×
&
ÿÿÿÿû¼"System-ð
µµ
ðnïF*Ž      `æªî
þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24É@ß>8'8È(8
†Ñ‚.‡vƒT–(–)ÿÿÿ.1Lä4¤@èèä4®2        Ê     ÿÿÿ.1 &ÿÿÿÿÀÿ¥ÿ`¥&Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ!\_869568084Du[ÀF¸¸¥½ÀI@¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ#PIC
Z]ÿÿÿÿ$LMETAÿÿÿÿÿÿÿÿÿÿÿÿ&ÈCompObj\^ÿÿÿÿ.ZObjInfoÿÿÿÿ_ÿÿÿÿ0Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ1<MathTypePû€þTms Rmn%- 2
`5Gû ÿTms Rmn-ð  2
ÀIT}û€þTms Rmn%-ð  2
`ÿ `
&
ÿÿÿÿû¼"System-ðp`pw:"w:Ôw:Îw:þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24É ß>)8¨*8
ƒGƒT
 ¾0ÿÈLå%"|Xèèå%"Î‡ ä     ÿÿÿ.1À`"&ÿÿÿÿÀÿºÿ "z&MathTypeÀû>þÀPSymbol|-2
J¶_862641134‘¦bÀFÀI@¸¥½ Q¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ2PIC
adÿÿÿÿ3LMETAÿÿÿÿÿÿÿÿÿÿÿÿ5è(û>þÀPSymbol|-ð2
Jú)      ú"-ÝÝFû
ûåûõü³PSymbol{-ð2
™Ò
(ûõü³PSymbol{-ð2
™Ò)ûŽûiûõü³PSymbol{-ð2
™b(ûõü³PSymbol{-ð2
™M)ûTû/ ûõü³PSymbol{-ð2
™Í(ûõü³PSymbol{-ð2
™!)û£üÛPSymbol|-ð2
°x{û£üÛPSymbol|-ð2
°m!}û€þPSymbol-ð      2
@3Ñ    2
@Ø=Ó    2
@™+Ó    2
@+Óû€þTimes New Roman<-ð  2
@<.`û€þ¼Times New Roman-ð  2
@@vÀû€þTimes New Roman<-ð  2
@T×    2
u.Vê    2
@tAê    2
@7
uÀ        2
@þ
T×        2
@Aê    2
@Îv¨    2
@‚T×    2
@oAê    2
@=w    2
@HT×ûÿTimes New Roman-ð  2
 %
xp        2
 axp    2
[xp    2
 ½yp    2
 ðyp    2
[Ÿyp    2
 2zc    2
 Uzc    2
[_ zcû€þTimes New Roman<-ð  2
KÒ1ÀûÿPSymbol-ð    2
ÉEJ¡    2
”fJ¡    2
”öJ¡    2
”aJ¡û€þPSymbol-ð    2
@     d¼        2
@ªd¼    2
@%d¼
&
ÿÿÿÿû¼"Systemn-ðð 2
KÒ1Àþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qCompObjceÿÿÿÿUfObjInfoÿÿÿÿfÿÿÿÿWEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿX\_863378057˜óiÀF Q¸¥½`:Z¸¥½uÓ@×B¬÷Aü÷A
†Ñ‚.‡vƒT–(–)†=ˆ1ƒV„J
„dƒx
ƒAƒx„J
ƒuƒTƒx
–(–)†+„dƒy
ƒAƒy„J
ƒvƒTƒy
–(–)†+„dƒz
ƒAƒz„J
ƒwƒTƒz
–(–)–{–}ûåLÊÁèèOle
ÿÿÿÿÿÿÿÿÿÿÿÿ^PIC
hkÿÿÿÿ_LMETAÿÿÿÿÿÿÿÿÿÿÿÿahCompObjjlÿÿÿÿgZÊÁ;       œ     ÿÿÿ.1€ &ÿÿÿÿÀÿ¦ÿ`&&MathTypePú-›@›Âû ÿTms Rmn(-   2
òøxb
&
ÿÿÿÿû¼"System-ð1p 2
Ç      1p       2

       2þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÅË ‡6x—5”$—5
ƒxÏLë
häèèë
hN3  Ÿ     ÿÿÿ.1 &ÿÿÿÿÀÿ¹ÿ`¹&ObjInfoÿÿÿÿmÿÿÿÿiEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿj<_9196271616|pÎÀF`:Z¸¥½ Ì{¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿkPIC
orÿÿÿÿlLMETAÿÿÿÿÿÿÿÿÿÿÿÿnhCompObjqsÿÿÿÿ|fObjInfoÿÿÿÿtÿÿÿÿ~MathTypeÀú-þ  Ýû€þTms Rmn-    2
€4T×    2
€ÛT×    2
‹
T×û€þPSymbol-ð        2
€Ñ    2
€¶=Ó    2
€ïÑû€þTms Rmn-ð  2
€.`    2
€(~    2
€Õ)~    2
€ø.`    2
€t(~    2
€ð)~û€þ¼Tms Rmn»w-ð  2
€vÀ    2
€ÿvÀû ÿTms Rmn-ð  2
ß#2pû€þTms Rmn»w-ð  2
©
2À
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q^Û\xIPxI
ƒT†"‚.‚(‡vƒT‚)Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿx_869568245ÿÿÿÿÿÿÿÿwÀF Ì{¸¥½ Ì{¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
vyÿÿÿÿ‚Lþÿÿÿþÿÿÿƒþÿÿÿ…†‡ˆ‰ŠþÿÿÿŒþÿÿÿþÿÿÿþÿÿÿþÿÿÿ‘þÿÿÿ“”•–—þÿÿÿ™þÿÿÿþÿÿÿþÿÿÿþÿÿÿžþÿÿÿ ¡¢£¤¥¦§þÿÿÿ©þÿÿÿþÿÿÿ¬þÿÿÿþÿÿÿ¯þÿÿÿ±²³´µ¶þÿÿÿ¸þÿÿÿþÿÿÿþÿÿÿþÿÿÿ½þÿÿÿ¿ÀÁÂÃÄÅÆÇÈÉÊËÌÍÎÏÐÑÒÓÔÕÖ×ØÙÚÛÜþÿÿÿÞþÿÿÿþÿÿÿáâãäåæþÿÿÿþÿÿÿéþÿÿÿëìíîïðñòóþÿÿÿõþÿÿÿþÿÿÿøþÿÿÿþÿÿÿûþÿÿÿýþÿ
†=†"‚.‚(‡vƒTˆ2
ˆ2‚)L4W@Tèè4Wf9 ¾     ÿÿÿ.1 &ÿÿÿÿÀÿ¦ÿÀÆ&MathType ú-›@›û€þTms Rmn-   2
à4T×û ÿMETAÿÿÿÿÿÿÿÿÿÿÿÿ„¨CompObjxzÿÿÿÿ‹ZObjInfoÿÿÿÿ{ÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿŽ<Tms Rmn-ð  2
òQxb
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24É ß>`'8 +8
ƒTƒx_919627191ÿÿÿÿÿÿÿÿ~ÎÀF Ì{¸¥½à]¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
}€ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿ’hL{4h@èè{4V‡       «     ÿÿÿ.1@&ÿÿÿÿÀÿ¼ÿ¼&MathType0û€þTimes New Romanp-       2
 0VêûÿPSymbol-ð    2
ôGJ¡
&
ÿÿÿÿû¼"Systemn-ð"SystemnCompObjÿÿÿÿ˜fObjInfoÿÿÿÿ‚ÿÿÿÿšEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ›8_862738378ÿÿÿÿÿÿÿÿ…ÀFÿ¤¸¥½ÿ¤¸¥½þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²q^ÛI cI
ƒV„ÑL·W`Tèè·W~†             ÿÿÿ.Ole
ÿÿÿÿÿÿÿÿÿÿÿÿœPIC
„‡ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿŸ(CompObj†ˆÿÿÿÿ¨f1 &ÿÿÿÿÀÿºÿÀÚ&MathType@û€þTimes New Roman- 2
 0Vê    2
 †Vê    2
 ÔVêûÿTimes New Romanp-ð  2
ôSu€    2
ôvp    2
ôþw«û€þTimes New Roman-ð  2
 ,`    2
 O,`
&
ÿÿÿÿû¼"Systemn-ðÿÿÿÿû¼þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓ@×Bt÷AP÷A
ƒVƒu
‚,ƒVƒv
‚,ƒVƒwL{WhTèèObjInfoÿÿÿÿ‰ÿÿÿÿªEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ«\_862044144çRŒÀFÿ¤¸¥½ÀÆ¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
‹Žÿÿÿÿ®LMETAÿÿÿÿÿÿÿÿÿÿÿÿ°ˆCompObjÿÿÿÿ·ZObjInfoÿÿÿÿÿÿÿÿ¹{WF)       ¨     ÿÿÿ.1 @&ÿÿÿÿÀÿ¨ÿÈ&MathType`û€þ¼Tms Rmn-       2
`1G+û ÿ¼Tms Rmn-ð  2
À|vp
&
ÿÿÿÿû¼"System-ðÿ€ÿ€ÿ€€Zþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2•Ë Ÿ2”"×5ü*×5
‡G‡vLä)¯À¨èèä)¯þ‚        Ð     ÿÿÿ.1@&&ÿÿÿÿÀÿªÿÀ%ê&Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿº<_862641048ÿÿÿÿÿÿÿÿ“ÀFÀÆ¸¥½ÀÆ¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ»PIC
’•ÿÿÿÿ¼LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¾¨CompObj”–ÿÿÿÿÝfObjInfoÿÿÿÿ—ÿÿÿÿßEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿàœMathTypeà   ú"-pkäâäk;c;äˆä;ý;¢ä   äá!;Ù";~#û€þPSymbol
-        2
€3Ñ    2
€*=Ó    2
Ùæ‘    2
Tè‘    2
yç‘    2
Ùìö‘    2
Tìø‘    2
yì÷‘    2
€õ+Ó    2
ÙÃæ‘    2
TÃè‘    2
yÃç‘    2
Ù}ö‘    2
T}ø‘    2
y}÷‘    2
€†+Ó    2
ÙDæ‘    2
TDè‘    2
yDç‘    2
ÙI$ö‘    2
TI$ø‘    2
yI$÷‘    2
¹®ì¼    2
Á®í¼    2
Ê®î¼    2
¹
%ü¼       2
Á
%ý¼       2
Ê
%þ¼û€þTimes New RomanP-ð     2
€<.`    2
€¸(~    2
€Ë)~û€þ¼Times New Roman„-ð  2
€CvÀû€þTimes New RomanP-ð  2
€uÀ    2
³€Vê    2
€óAê    2
€¶
uÀ        2
€SuÀ    2
€™Aê    2
€cv¨    2
€íuÀ    2
€Aê    2
€è w    2
€É"uÀûÿTimes New Roman„-ð  2
£u€    2
àk
xp        2
ààxp    2
D¢xp    2
›?xp    2
àyp    2
à…yp    2
D<xp    2
›Øyp    2
à¤zc    2
à zc    2
D"xp    2
›®#zcû€þTimes New RomanP-ð  2
€V `    2
‹
1Àû€þPSymbol-ð       2
€W     d¼        2
€d¼    2
€—d¼ûÿPSymbol-ð    2
ÔåJ¡    2
Ô‹J¡    2
Ô J¡
&
ÿÿÿÿû¼"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓ€×B´÷AÐ÷A
†Ñ‚.‚(‡vƒu‚) †=ˆ1ƒVƒu
„dƒx
ƒAƒx„J
ƒuƒx
ƒuƒx
–(–)†+„dƒy
ƒAƒy„J
ƒvƒx
ƒuƒy
–(–)†+„dƒz
ƒAƒz„J
ƒwƒx
ƒuƒz
–(–)–{–}*=Ó    2
Ù_862738748ƒÂšÀF€¸Ï¸¥½@Jñ¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿçPIC
™œÿÿÿÿèLMETAÿÿÿÿÿÿÿÿÿÿÿÿêHLMä$¤èèMä‚            ÿÿÿ.1  &ÿÿÿÿÀÿªÿ`J&MathType0 ú"-¤µ¤û€þTimes New RomanP- 2
@0Vê    2
@¥VêûÿTimes New Roman„-ð  2
”Su€    2
Ôxpû€þPSymbol-ð    2
@o=ÓûÿPSymbol-ð    2
”¼J¡
&
ÿÿÿÿû¼"Systemn-ðÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓ@×B`÷A¤÷A
ƒVƒu
†=ƒVCompObj›ÿÿÿÿôfObjInfoÿÿÿÿžÿÿÿÿöEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ÷\_862647698ÿÿÿÿÿÿÿÿ¡ÀF@Jñ¸¥½ ¹¥½„J
ƒxLö4Ð@èèö4¦G   ý     ÿÿÿ.1€&ÿÿÿÿÀÿ³ÿ@³&MathTypePû€þPSymbol- 2
`3Ñû€þTms Rmn-ð  2
Ole
ÿÿÿÿÿÿÿÿÿÿÿÿùPIC
 £ÿÿÿÿúLMETAÿÿÿÿÿÿÿÿÿÿÿÿü(CompObj¢¤ÿÿÿÿ
Z


þÿÿÿ
þÿÿÿþÿÿÿþÿÿÿþÿÿÿ
þÿÿÿ


þÿÿÿ
þÿÿÿþÿÿÿþÿÿÿþÿÿÿ
þÿÿÿ


!
þÿÿÿ#
þÿÿÿþÿÿÿþÿÿÿþÿÿÿ(
þÿÿÿ*
+
,
-
.
þÿÿÿ0
þÿÿÿþÿÿÿþÿÿÿþÿÿÿ5
þÿÿÿ7
8
9
:
;
þÿÿÿ=
þÿÿÿþÿÿÿþÿÿÿþÿÿÿB
þÿÿÿD
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
þÿÿÿ[
þÿÿÿþÿÿÿ^
_
`
a
þÿÿÿþÿÿÿd
þÿÿÿf
g
h
i
j
k
l
m
n
o
p
q
r
s
t
u
v
w
x
y
z
{
|
}
~

€
`<.`  2
`¸(~    2
`¸)~û€þ¼Tms Rmn-ð  2
`CvÀû€þTms Rmn-ð  2
`v¨
&
ÿÿÿÿû¼"System-ð @4þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ObjInfoÿÿÿÿ¥ÿÿÿÿ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ
<_862647725Ÿ/¨ÀF ¹¥½ ¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ     
ÑË ÷1ˆ(?*?
†Ñ‚.‚(‡vƒv‚)L<4ø@èè<4¶:        ý     ÿÿÿ.1À&ÿÿÿÿÀÿ³ÿ€³&MathTypePû€þPSymbol- 2
`3Ñû€þTms Rmn-ð  2
PIC
§ªÿÿÿÿ

LMETAÿÿÿÿÿÿÿÿÿÿÿÿ
(CompObj©«ÿÿÿÿ
ZObjInfoÿÿÿÿ¬ÿÿÿÿ
`<.`  2
`¸(~    2
`)~û€þ¼Tms Rmn-ð  2
`CvÀû€þTms Rmn-ð  2
`w
&
ÿÿÿÿû¼"System-ð€€ÿà€€€ÿà€€€ÿà€€€ÿà€€€ÿàþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ
<_897303768¯ú¯ÀF@´        ¹¥½@´ ¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ
PIC
®±ÿÿÿÿ
LÑË ÷1 (?0*?
†Ñ‚.‚(‡vƒw‚)LíÁèèíÁf        ¡     ÿÿÿ.1€À&ÿÿÿÿÀÿ±ÿ€1&MathTypeP ú"-@ÂûÿTimes New Roman<- 2
ýõxpMETAÿÿÿÿÿÿÿÿÿÿÿÿ
hCompObj°²ÿÿÿÿ"
fObjInfoÿÿÿÿ³ÿÿÿÿ$
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ%
<
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓ ×B÷AL÷A
ƒxLíÁèè_897303894»
¶ÀF@´   ¹¥½À×L¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ&
PIC
µ¸ÿÿÿÿ'
LMETAÿÿÿÿÿÿÿÿÿÿÿÿ)
híÁ¾‡    ¡     ÿÿÿ.1€À&ÿÿÿÿÀÿ³ÿ€3&MathTypeP ú"-›@›ÂûÿTimes New Romanp- 2
ûøyp
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EqCompObj·¹ÿÿÿÿ/
fObjInfoÿÿÿÿºÿÿÿÿ1
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ2
<_897303845ÿÿÿÿÿÿÿÿ½ÀFÀ×L¹¥½  ]¹¥½uationEquation.2ô9²quÓ ×B`÷A8÷A
ƒyLÊÁèèÊÁ        ¡     ÿÿÿ.1€ &ÿÿÿÿÀÿ³ÿ`3&Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ3
PIC
¼¿ÿÿÿÿ4
LMETAÿÿÿÿÿÿÿÿÿÿÿÿ6
hCompObj¾Àÿÿÿÿ<
fMathTypeP        ú"-›@›ÂûÿTimes New Roman- 2
ûæzc
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓ ×Bü÷A<÷A
ƒzObjInfoÿÿÿÿÁÿÿÿÿ>
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ?
<_862939603×ÐÄÀF  ]¹¥½@‘w¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ@
Lchèèch¾Ž    ±     ÿÿÿ.1À&ÿÿÿÿÀÿªÿ€ª&MathTypeÐ ú"-Ä®Ä7Ä·
Ä4
Ä¤Ä|û€þPSymbol<-    2
`#d¼    2
`5d¼    2
`2dPIC
ÃÆÿÿÿÿA
LMETAÿÿÿÿÿÿÿÿÿÿÿÿC
ˆCompObjÅÇÿÿÿÿZ
fObjInfoÿÿÿÿÈÿÿÿÿ\
¼ûÿPSymbol-ð    2
´±J¡    2
´ºJ¡    2
´§J¡ûÿTimes New Roman!-ð  2
À7xp    2
À¬xp    2
$nxp    2
ÀH     yp        2
À´yp    2
$k
xp        2
À?zc    2
À›zc    2
$³xpû€þTimes New RomanP-ð  2
`¿Aê    2
`‚uÀ    2
`È
Aê        2
`’v¨    2
`µAê    2
`ƒwû€þPSymbol-ð    2
¹éæ‘    2
4éè‘    2
Yéç‘    2
¹ö‘    2
4ø‘    2
Y÷‘    2
`$+Ó    2
¹ò     æ‘        2
4ò     è‘        2
Yò     ç‘        2
¹ö‘    2
4ø‘    2
Y÷‘    2
`!+Ó    2
¹ßæ‘    2
4ßè‘    2
Yßç‘    2
¹`ö‘    2
4`ø‘    2
Y`÷‘    2
`€=Óû€þTimes New RomanP-ð  2
`½0À
&
ÿÿÿÿû¼"Systemn-ð2
4ßè‘    2
Yßþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓ×BÄ÷AÈ÷A
„dƒx
ƒAƒx„J
ƒuƒx
–(–)†+„dƒy
ƒAƒy„J
ƒvƒx
–(–)†+„dEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ]
_943712942QËÎÀF@‘w¹¥½ Zˆ¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿb
PIC
ÊÍÿÿÿÿc
Lƒz
ƒAƒz„J
ƒwƒx
–(–)†=ˆ0PSymbol<LÙ2ÔäèèÙ2        œ     ÿÿÿ.1  .&ÿÿÿÿÀÿ¡ÿà-A&MathTypeð ú"-]#
]METAÿÿÿÿÿÿÿÿÿÿÿÿe
HCompObjÌÎÿÿÿÿƒ
fObjInfoÿÿÿÿÏÿÿÿÿ…
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ†
ì
‚
þÿÿÿ„
þÿÿÿþÿÿÿ‡
ˆ
‰
Š
‹
Œ

þÿÿÿþÿÿÿ
þÿÿÿ’
“
”
•
–
—
˜
™
š
›
œ

ž
þÿÿÿ 
þÿÿÿþÿÿÿ£
þÿÿÿþÿÿÿ¦
þÿÿÿ¨
©
ª
«
¬

®
¯
°
±
²
³
´
µ
¶
·
¸
¹
º
»
þÿÿÿ½
þÿÿÿþÿÿÿÀ
Á
Â
Ã
þÿÿÿþÿÿÿÆ
þÿÿÿÈ
É
Ê
Ë
Ì
Í
Î
þÿÿÿÐ
þÿÿÿþÿÿÿþÿÿÿþÿÿÿÕ
þÿÿÿ×
Ø
Ù
Ú
Û
Ü
Ý
Þ
ß
à
á
â
ã
ä
å
æ
ç
è
é
ê
ë
ì
í
î
ï
þÿÿÿñ
þÿÿÿþÿÿÿô
õ
ö
÷
þÿÿÿþÿÿÿú
þÿÿÿü
ý
þ
ÿ
{Õ{n{•{‰ííJ]Ú]Í{Î"{s#í íM$]¹%]é'{þ*{£+í1(íd,û€þ¼Times New Roman-        2
À1G'    2
Àü     vÀûÿTimes New Roman-ð
2
 xCORI«¸œT    2
GVu€    2
Û¤yp    2
Û¹zc    2
Mxp    2
Gvp    2
Ûª#xp    2
Mƒ$yp    2
Gó&w«    2
ÛÓ+zc    2
M”,zcû€þTimes New Roman-ð  2
ó3
Vê
2
ÀTfVkê  2
ÀÌv¨
2
À¿bVÀê  2
Àw    2
óêVê
2
ÀM fVkê  2
À¾"uÀ    2
óÉ%Vê
2
À((bVÀê  2
Àî*uÀû€þPSymbol-ð    2
Àv=Ó    2
À¸-Ó    2
ÀÄÙæ    2
À'=Ó    2
À›-Ó    2
âWæ‘    2
ËWè‘    2
ðWç‘    2
â.ö‘    2
Ë.ø‘    2
ð.÷‘    2
ÀÅ-Ó    2
Â^æ‘    2
ë^è‘    2
í^ç‘    2
Â/-ö‘    2
ë/-ø‘    2
í/-÷‘û€þTimes New Roman-ð  2
À‹2À    2
ËÀ
1À        2
Ës1À    2
Ëq&1Àû€þPSymbol-ð    2
ÀRW'ûÿPSymbol-ð    2
ÖJ¡    2
–J¡    2
Ï!J¡    2
ÿ)J¡û€þTimes New Roman-ð  2
Àø `    2
À^,`    2
À$%,`
&
ÿÿÿÿû¼"Systemn-ð1Àþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓÐcI°gI
‡GƒCƒOƒRƒI
†=†"ˆ2…©†×‡v†=ˆ1ƒVƒu
ƒfƒV„Ñ
ƒvƒy
†"ƒbƒV„Ñ
ƒwƒz
ƒx
–(–) ‚,†"ˆ1ƒVƒv
ƒfƒV„Ñ
ƒuƒx
ƒy
‚,ˆ1ƒVƒw
ƒbƒV„Ñ
ƒuƒz
ƒz
–(–)L4h@èè_862941207ÿÿÿÿÿÿÿÿÒÀF Zˆ¹¥½#™¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿŽ
PIC
ÑÔÿÿÿÿ
LMETAÿÿÿÿÿÿÿÿÿÿÿÿ‘
h4vR    ¢     ÿÿÿ.1@&ÿÿÿÿÀÿ¨ÿ¨&MathTypePû€þTimes New Roman>-       2
`xfk    2
`“
bÀû€þPSymbol-ð        2
`“=Óû€þTimes New Roman>-ð  2
`Ö2À    2
`
2Àû€þPSymbol-ð        2
`W'    2
`Ç
W'û€þTimes New Roman>-ð2
`Äsin•kÀ2
`K  and ``¨ÀÀ`      2
`¾=×û€þPSymbol-ð    2
`„fÇ    2
`*fÇû€þTimes New Roman>-ð2
`cos¨À•
&
ÿÿÿÿû¼"Systemn-ð2
`cos¨À•
&þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EqCompObjÓÕÿÿÿÿŸ
fObjInfoÿÿÿÿÖÿÿÿÿ¡
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¢
|_862739333ÿÿÿÿÿÿÿÿÙÀF#™¹¥½ Ä ¹¥½uationEquation.2ô9²qDÓ`—E”·D·D
ƒf†=ˆ2…Wsin„f  and ƒb=ˆ2…W‚c‚o‚s„f@&ÿÿL&É 
Hèè&É¦˜    {     ÿÿÿ.Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¤
PIC
ØÛÿÿÿÿ¥
LMETAÿÿÿÿÿÿÿÿÿÿÿÿ§
CompObjÚÜÿÿÿÿ¼
f1@&ÿÿÿÿÀÿ°ÿÀð&MathType         ú"-e‰Ô  ø:jû€þPSymbol<-  2
3Ñ    2
i=Ó    2
³ æ‘    2
z è‘    2
Þ ç‘    2
Ÿ ç‘    2
³ö‘    2
zø‘    2
Þ÷‘    2
Ÿ÷‘û€þTimes New Roman@-ð  2
CpÀ    2
ÿ–Aê    2
3ŠVê    2
‡pÀ    2
Ì
Aê        2
3ý     Vê        2
í
pÀ        2
qAê    2
3JVê    2
OpÀûÿTimes New Roman-ð  2
_ƒxp    2
‡u€    2
`Èxp    2
,ñ
yp        2
‡$vp    2
`6
yp        2
aWzc    2
‡tw«    2
`¢zcûÿPSymbol-ð    2
SˆJ¡    2
 ÷
J¡        2
UcJ¡û€þPSymbol-ð    2
´d¼    2
#d¼    2
•d¼û€þTimes New Roman@-ð  2
?     ,`        2
¥,`
&
ÿÿÿÿû¼"Systemn-ðPþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²quÓ×Bœ÷Aè÷A
†Ñƒp†=ƒAObjInfoÿÿÿÿÝÿÿÿÿ¾
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¿
_863378325ÿÿÿÿùàÀF Ä ¹¥½À´º¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÄ
ƒx„J
ƒVƒu
„dƒx
ƒp‚,ƒAƒy„J
ƒVƒv
„dƒy
ƒp‚,ƒAƒz„J
ƒVƒw
„dƒz
ƒp–(–)PSymbol<L"4X@èè"4æ<  Ò     ÿÿÿ.PIC
ßâÿÿÿÿÅ
LMETAÿÿÿÿÿÿÿÿÿÿÿÿÇ
ÈCompObjáãÿÿÿÿÏ
ZObjInfoÿÿÿÿäÿÿÿÿÑ
1À&ÿÿÿÿÀÿ³ÿ€³&MathTypePû€þPSymbol~-        2
`3Ñ    2
`½Ñû€þTms Rmn-ð  2
`<.`û€þTms Rmnÿÿ-ð  2
`ÍpÀ
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÅË ‡6ô$—5p*—5
†Ñ‚.†Ñƒp        Lø" Xèèø"Þž      ÿÿÿ.1À&ÿÿÿÿÀÿºÿÀz&Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿÒ
<_943713166ÿÿÿÿÿÿÿÿçÎÀFÀ´º¹¥½ }Ë¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÓ
PIC
æéÿÿÿÿÔ
LMETAÿÿÿÿÿÿÿÿÿÿÿÿÖ
HCompObjèêÿÿÿÿð
fObjInfoÿÿÿÿëÿÿÿÿò
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿó
4MathTypeÀûþæPSymbol|-2
Q¶(ûþæPSymbol|-ð2
QW)      ú"-Ý{Ý£    ûuýãPSymbol|-ð2
z
(ûuýãPSymbol|-ð2
zÑ)û-ýÙPSymbol|-ð2
‹a(û-ýÙPSymbol|-ð2
‹N)û€þPSymbol-ð      2
@3Ñ    2
@MÑ    2
@5=Ó    2
@Þ     Ñû€þTimes New Roman-ð      2
@<.`    2
@ç
.`        2
@þ,`    2
@é,`û€þTimes New Roman-ð  2
@LK    2
@]T×    2
u‹Vê    2
@÷K    2
@°
Aê        2
@T×    2
@¤Aê    2
@üT×    2
@Aê    2
@×T×ûÿTimes New Roman-ð  2
 xp    2
 zxp    2
 yp    2
 myp    2
 uzc    2
 Rzcû€þTimes New Roman-ð  2
K/1ÀûÿPSymbol-ð    2
É¢J¡    2
”¢J¡    2
”–J¡    2
”J¡û€þPSymbol-ð    2
@fd¼    2
@Zd¼    2
@Ed¼
&
ÿÿÿÿû¼"Systemn-ðð       2
É¢þÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓœcI°gI
†"‚.‡K†"ƒT–(–)†=ˆ1ƒV„Ñ
†"‚.‡KƒAƒx„Ñ
„´ƒx
ƒT‚,ƒAƒy„Ñ
„´ƒy
ƒT‚,ƒAƒz„Ñ
„´ƒz
ƒT–(–)–(–)_944035454ÿÿÿÿÿÿÿÿîÎÀF }Ë¹¥½€FÜ¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿø
PIC
íðÿÿÿÿù
LMETAÿÿÿÿÿÿÿÿÿÿÿÿû
ÈL¨ ¯„¨èè¨ ¯¦`    T     ÿÿÿ.1@ &ÿÿÿÿÀÿ²ÿ`ò&MathTypeàûþæPSymbol|-2
‘®(ûþæPSymbol|-ð2
‘õ)      ú"-)    Ü5
      

þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ"þÿÿÿ$%&'()þÿÿÿþÿÿÿþÿÿÿþÿÿÿ.þÿÿÿ01234þÿÿÿ6þÿÿÿþÿÿÿþÿÿÿþÿÿÿ;þÿÿÿ=>?@ABCDEFGHIJKLMNþÿÿÿPþÿÿÿþÿÿÿSTUþÿÿÿþÿÿÿXþÿÿÿZ[\]^_þÿÿÿaþÿÿÿþÿÿÿþÿÿÿþÿÿÿfþÿÿÿhijklmnopqrstuvwxyz{|}~€ÜùÜeÜ)ÜƒÜGû€þPSymbol
-ð        2
€3Ñ    2
€Ñ    2
€Û=Ó    2
€7     Ñ        2
Ñpæ‘    2
\pè‘    2
pç‘    2
Ñøö‘    2
\øø‘    2
ø÷‘    2
±·
æ‘        2
|·
è‘        2
¡·
ç‘        2
±®ö‘    2
|®ø‘    2
¡®÷‘û€þTimes New RomanP-ð  2
€<.`    2
€@
.`        2
€Ø,`    2
€ö,`û@þPSymbol-ð    2
€u    2
€WuûÿPSymbol-ð    2
Ô(J¡    2
ÔXJ¡    2
ÔvJ¡û€þPSymbol-ð    2
€–d¼    2
€½d¼    2
€Ëd¼û€þTimes New RomanP-ð  2
€-uÀ    2
9Vê    2
€F
Aê        2
€uÀ    2
€vAê    2
€;uÀ    2
€”Aê    2
€9uÀûÿTimes New Roman˜-ð  2
Lu€    2
à#xp    2
< xp    2
àšxp    2
àRyp    2
<Oyp    2
àÀyp    2
àjzc    2
<gzc    2
àÈzcû€þTimes New RomanP-ð  2
‡¶1À
&
ÿÿÿÿû¼"Systemn-ðu€       2
à#xþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EqCompObjïñÿÿÿÿfObjInfoÿÿÿÿòÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿp_866381503Þ¨õÀF€FÜ¹¥½ çã¹¥½uationEquation.3ô9²qÔT4aIì\I
†"‚.  eÀ„Å
†"ƒu–(–)†=ˆ1ƒVƒu
†"‚.   eÀ„Å
ƒAƒx„Ñ
ƒx
„´ƒx
ƒu‚,ƒAƒy„Ñ
ƒy
„´ƒy
ƒu‚,ƒAƒz„Ñ
ƒz
„´ƒz
ƒu–(–)–(–)ýÿÿÿ„ƒ†…ˆ‡‰‹ŠŒŽ“‘—¬”•–˜™šŸ›œž ¡£¢¥¤§¦©¨ª«³Ë®¯°±²´¶µ·¸¹»º½¼À¾¿ÁÂÃÄÅÆÇÈÉÊÌÍêÎÏÐÑÒÓÔÕÖ×ØÚÙÛÝÜßÞáàãâåäæçéèìë
îíðïòñôóõö÷øùûúüýþÿOle
ÿÿÿÿÿÿÿÿÿÿÿÿ PIC
ô÷ÿÿÿÿ!LMETAÿÿÿÿÿÿÿÿÿÿÿÿ#¨ObjInfoöøÿÿÿÿ*L44@@èè44–F       Ã     ÿÿÿ.1&ÿÿÿÿ6Ž6  Ž&MathType0û€þTms RmnÄ%-      2
 0Vêû ÿTms Rmn-ð  2
ôTup&,MathTypeUU 
ƒVƒu€
&
ÿÿÿÿû¼"System-ð

3Ê pŽR—$
ƒVƒuLW4T@èèW4~<        §     ÿÿÿ.Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ+<_863379009ÿÿÿÿÿÿÿÿûÀF çã¹¥½`yº¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ,PIC
úýÿÿÿÿ-LMETAÿÿÿÿÿÿÿÿÿÿÿÿ/hCompObjüþÿÿÿÿ5ZObjInfoÿÿÿÿÿÿÿÿÿ7Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ8<1 &ÿÿÿÿÀÿ¤ÿà¤&MathType0û€þPSymbol~-   2
 3Ñû ÿTms Rmn-ð  2
ôb2p
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÅË ‡6˜&—5Ø*—5
†Ñˆ2L<
øèè<.\    7     ÿÿÿ.1Àà&ÿÿÿÿÀÿªÿ j&MathType ú"-]ó]Þzßz„z™      z2
zô
zèû€þ_898191594ÿÿÿÿÿÿÿÿÀF`yº¥½`yº¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ9PIC
ÿÿÿÿ:LMETAÿÿÿÿÿÿÿÿÿÿÿÿ<ˆTimes New Roman-
2
ÀEKEê  2
ÀÏuÀ    2
À     v¨        2
Àï
wûÿTimes New Roman-ð      2
Ú½xp    2
Új
yp        2
Úzc
2
.ifGG
2
<NH«¸û€þPSymbol-ð  2
À¨=Ó    2
Àg+Ó    2
À+Ó    2
)/
æ‘        2
„/
è‘        2
©/
ç‘        2
)[ö‘    2
„[ø‘    2
©[÷‘    2
¹æ‘    2
ôè‘    2
äç‘    2
¹àö‘    2
ôàø‘    2
äà÷‘û€þTimes New Roman-ð  2
Ë1À    2
ê2ÀûÿTimes New Roman-ð  2
”[2€    2
”2€    2
”¦2€
2
¼  @@
&
ÿÿÿÿû¼"Systemn-ð       2
ê2Àþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EqCompObjÿÿÿÿOfObjInfoÿÿÿÿÿÿÿÿQEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿRü_897308252ÿÿÿÿ5  ÀF`yº¥½ 'º¥½uationEquation.2ô9²qÍàßD|ïCïC
ƒKƒE†=ˆ1ˆ2ƒuƒx
ˆ2
†+ƒvƒy
ˆ2
†+ƒwƒz
ˆ2
–(–)ƒiƒf  ƒNƒH
–(–)LW,TèèOle
ÿÿÿÿÿÿÿÿÿÿÿÿVPIC
ÿÿÿÿWLMETAÿÿÿÿÿÿÿÿÿÿÿÿYˆCompObj
ÿÿÿÿ`ZW6B   ¨     ÿÿÿ.1 à&ÿÿÿÿÀÿ¥ÿ Å&MathType`û€þTms Rmn-       2
`\pÀû ÿTms Rmn-ð  2
À&Sp
&
ÿÿÿÿû¼"System-ðocBTˆ5«ocBTˆ5þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÑË o>¼1ü1
ƒpƒSL.Øüèè..\        ^     ÿÿÿ.ObjInfoÿÿÿÿ
ÿÿÿÿbEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿc<_943714007åFÎÀF 'º¥½Ô7º¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿdPIC
ÿÿÿÿeLMETAÿÿÿÿÿÿÿÿÿÿÿÿgÈCompObjÿÿÿÿƒfObjInfoÿÿÿÿÿÿÿÿ…‚þÿÿÿ„þÿÿÿþÿÿÿ‡ˆ‰Š‹þÿÿÿþÿÿÿŽþÿÿÿ‘’“”•–—˜™š›œžŸ ¡¢£¤¥¦§¨©ªþÿÿÿ¬þÿÿÿþÿÿÿ¯°±²³þÿÿÿþÿÿÿ¶þÿÿÿ¸¹ºþÿÿÿ¼þÿÿÿþÿÿÿþÿÿÿþÿÿÿÁþÿÿÿÃÄÅÆÇþÿÿÿÉþÿÿÿþÿÿÿþÿÿÿþÿÿÿÎþÿÿÿÐÑÒÓÔÕÖ×ØÙÚÛÜþÿÿÿÞþÿÿÿþÿÿÿáþÿÿÿþÿÿÿäþÿÿÿæçèéêëìíîïðñòóôõö÷øùúûüýþÿ1`À&ÿÿÿÿÀÿ£ÿ€&MathType    ú"-xoxý   ú"-0æ0tûõü³PSymbol{-2
Î(ûõü³PSymbol{-ð2
Îª)û…üãPSymbol|-ð2
ù¬[û…üãPSymbol|-ð2
ù&]½½wû€þPSymbol›-ð  2
 3Ñ    2
 ŽÑ    2
É¬æ‘    2
¤¬è‘    2
ô¬ç‘    2
É¬ç‘    2
É7     ö‘        2
¤7     ø‘        2
ô7     ÷‘        2
É7     ÷‘        2
 W
=Ó        2
 ˜
-Ó        2
u/Ñû ÿPSymbol-ð    2
Ûß+{ûÿ¼Times New Roman-ð  2
€ah    2
Õ¿hû€þ¼Times New RomanL-ð  2
 $.`    2
ußvÀû€þTimes New Roman-ð  2
 zH    2
 ƒpÀ    2
u¬H    2
IOtkûÿTimes New RomanL-ð  2
¾h€    2
MS€    2
Ö_h€    2
ªH¸    2
¯n€û ÿTimes New Roman-ð  2
Û`np
2
€'HY¡  2
tnpû ÿTimes New RomanL-ð  2
4~1p    2
¥~2pû€þ0CourierX-ð  2
 (Sæû€þPSymbol-ð    2
IeDê
&
ÿÿÿÿû¼"Systemn-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ<¸cIÌgI
†"ƒh
‡.ƒH†"ƒh
ƒpƒS        eàƒn†+       eàˆ1Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ†X_897308250#ÀF u?º¥½ u?º¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿŒPIC
ÿÿÿÿL        eàˆ2
–(–)†=Times New RomanS    eà       eàƒHƒY  eàƒn
†"†"ƒh
ƒH‡v‡h
ƒH
–(–)–[–]ƒn
…”ƒtL©*@èè©*¦ƒ        j     ÿÿÿ.METAÿÿÿÿÿÿÿÿÿÿÿÿèCompObjÿÿÿÿ«fObjInfoÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ®\1€&ÿÿÿÿÀÿ«ÿÀ+&MathTypep ú"-ö»
öI      ú"-ÃmÃ{-ö#ö±-ÃGÃãû€þ0CourierX- 2
 %SæûÿTimes New Romanät-ð
2
'HY¸‘  2
ôn€    2
4h€    2
#³H¸    2
h€    2
lh€    2
#H¸û€þTimes New Roman-ð  2
 3H    2
 
H       2
 3pÀû ÿTimes New Romanät-ð  2
Yª     np        2
Ynpû€þPSymbol-ð    2
 Ä=Ó    2
 Ñ    2
¸eæ‘    2
µeè‘    2
ãeç‘    2
Veç‘    2
¸¬ö‘    2
µ¬ø‘    2
ã¬÷‘    2
V¬÷‘    2
 ¸
-Ó        2
 ÜÑ    2
 :Ñ    2
¸?æ‘    2
µ?è‘    2
ã?ç‘    2
V?ç‘    2
¸ö‘    2
µø‘    2
ã÷‘    2
V÷‘û ÿPSymbol-ð    2
Y*
+{        2
Y’+{û€þTimes New Roman-ð  2
 ã.`    2
 ½.`û€þ¼Times New Romanät-ð  2
 ^G'ûÿ¼Times New Roman-ð  2
ª     v€        2
D6
h        2
üv€    2
Dˆhû ÿTimes New Romanät-ð  2
²Ê
1p        2
$Ê
2p        2
²21p    2
$22p
&
ÿÿÿÿû¼"Systemn-ð¼Tiþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ@ßDÀïCïC
CourierSƒHƒYƒn
†=†Ñƒh
‚.ƒH‡G‡v‡h     eàƒn†+ eàˆ1       eàˆ2
ƒH
–(–)†-†Ñƒh
‚.ƒH†Ñƒh
ƒp‡v‡h     eàƒn†+ eàˆ1       eàˆ2
ƒH
–(–)0CourierXL=4´@èè=4î3  P     ÿÿÿ._897308249ÿÿÿÿÿÿÿÿÀF u?º¥½ .jº¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ´PIC
 ÿÿÿÿµLMETAÿÿÿÿÿÿÿÿÿÿÿÿ·È1 &ÿÿÿÿÀÿ¥ÿà¥&MathTypeP
&
ÿÿÿÿ‚.†Ñƒh
ƒpþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÑË o>ü1<1
ScriptSTmsCompObj!ÿÿÿÿ»ZObjInfoÿÿÿÿ"ÿÿÿÿ½Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¾<_897308248*%ÀF .jº¥½€÷zº¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¿PIC
$'ÿÿÿÿÀLMETAÿÿÿÿÿÿÿÿÿÿÿÿÂhCompObj&(ÿÿÿÿÈZLÁ,èèÁÆB       œ     ÿÿÿ.1€à&ÿÿÿÿÀÿ¦ÿ &&MathTypePú-›@›Âû ÿTms Rmn-   2
ò÷H¡
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÑË o>à$1<)1
ƒHLãçäèèã.2        Ž     ÿÿÿ.ObjInfoÿÿÿÿ)ÿÿÿÿÊEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿË<_897308247ÿÿÿÿÿÿÿÿ,ÀF ˜‚º¥½€a“º¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÌPIC
+.ÿÿÿÿÍLMETAÿÿÿÿÿÿÿÿÿÿÿÿÏHCompObj-/ÿÿÿÿÝZObjInfoÿÿÿÿ0ÿÿÿÿß1 @&ÿÿÿÿÀÿ¹ÿY&MathTypeú-=@=¥ûþåPSymbol„-2
µ(ûþåPSymbol„-ð2
µ9)û€þTms Rmn-ð    2
«’1Àû ÿTms Rmn-ð  2
ßU0pû€þTms Rmn-ð  2
ÉiH
2
 ždzÀ•û ÿTms Rmn-ð        2
C…H¡û ÿPSymbol-ð    2
Cë-{ûÀýPSymbol-ð    2
&8ò›
&
ÿÿÿÿû¼"System-ðÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿà|_897308246S3ÀF@‰œº¥½ Rº¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿâPIC
25ÿÿÿÿãL?Ì`'61˜1
ˆ1ƒH–(–)†-ƒHˆ0
†ò
ƒdƒzL“.¦g4èè“.¦.2       @     ÿÿÿ.1 @*&ÿÿÿÿÀÿ½ÿ*Ý&MathTypeÀú-Y$Y£METAÿÿÿÿÿÿÿÿÿÿÿÿå¨CompObj46ÿÿÿÿZObjInfoÿÿÿÿ7ÿÿÿÿ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¼þÿÿÿ     þÿÿÿþÿÿÿ
þÿÿÿþÿÿÿþÿÿÿ !"#$%&þÿÿÿ(þÿÿÿþÿÿÿ+,þÿÿÿþÿÿÿ/þÿÿÿ1234567þÿÿÿ9þÿÿÿþÿÿÿ<þÿÿÿþÿÿÿ?þÿÿÿABCDEFGHIJKLMNþÿÿÿPþÿÿÿþÿÿÿSTUþÿÿÿþÿÿÿXþÿÿÿZ[\]^_þÿÿÿþÿÿÿþÿÿÿþÿÿÿdþÿÿÿfghijkþÿÿÿmþÿÿÿþÿÿÿþÿÿÿþÿÿÿrþÿÿÿtuvwxyzþÿÿÿþÿÿÿ}þÿÿÿþÿÿÿ€=@=NÜ£Ü"ûòü³PSymbol„-2
‰
[ûòü³PSymbol„-ð2
‰¿]ÜÐÜOûòü³PSymbol„-ð2
‰/[ûòü³PSymbol„-ð2
‰ì]=
=.Ü™%Ü'ûòü³PSymbol„-ð2
‰ø [ûòü³PSymbol„-ð2
‰µ(]=ù =÷)û€þPSymbol0-ð  2
žJ¶¼    2
É§¶¼û€þPSymbol-ð    2
žÑ    2
 Á»Ó    2
!…
Ñ        2
!#-Ó    2
!²Ñ    2
 ¢=Ó    2
 ä-Ó    2
!{!Ñû ÿPSymbol-ð    2
ÛÇ+{û ÿTms Rmn-ð  2
ÿ6hp    2
°ØH¡    2
‚µhp    2
3WH¡    2
ÛHnp    2
‚âhp    2
3„H¡    2
Ûunp    2
‚«"hp    2
3M'H¡    2
Û>)npû€þTms Rmn-ð  2
žêH    2
Éctk    2
!i
H        2
!–H    2
ÉUtk    2
!_$H    2
Éµ%tkû€þTms Rmn-ð  2
žÓ.`    2
žO(~    2
žÁ)~    2
!R.`    2
!Î(~    2
!@)~    2
!.`    2
!û(~    2
!m)~    2
!H#.`    2
!Ä#(~    2
!6()~û€þ¼Tms Rmn-ð  2
žvÀ    2
!œvÀ    2
!ÉvÀ    2
!’%vÀû ÿ¼Tms Rmn-ð  2
þþh}    2
}h}    2
ªh}    2
s&h}û ÿTms Rmn-ð  2
Û?1pû€þPSymbol-ð    2
ÉkDê    2
ÉË$Dê
&
ÿÿÿÿû¼"System-ðÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2?Ì '601°1
„¶†Ñƒh
‚.‚(ƒH‡v‡h
ƒH
‚)„¶ƒt†»†Ñƒh
‚.‚(ƒH‡v‡h
ƒH
‚)–[–]ƒn†+ˆ1
†-†Ñƒh
‚.‚(ƒH‡v‡h
ƒH
‚)–[–]ƒn
…Dƒt†=†-†Ñƒh
‚.‚(ƒH‡v‡h
ƒH
‚)–[–]ƒn
…DƒtL•„èè•®E              ÿÿÿ.1@ 
&ÿÿÿÿÀÿ¾ÿ`
þ&MathTypeú-ÛÀÛ?û_897308245ÿÿÿÿÿÿÿÿ:ÀF@ó´º¥½àãÎº¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
9<ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿhòü³PSymbol-2
ˆ[ûòü³PSymbol-ð2
ˆÜ]û€þPSymbol-ð      2
 ¢Ñ    2
 J
®|û ÿPSymbol-ð        2
Úä+{û ÿTms Rmn-ð  2
Òhp    2
2tH¡    2
Úenpû€þTms Rmn-ð  2
 †Hû€þTms Rmn-ð  2
 o.`    2
 ë(~    2
 ])~û€þ¼Tms Rmn-ð  2
 ¹vÀû ÿ¼Tms Rmn-ð  2
€šh}û ÿTms Rmn-ð  2
Ú\     1pû€þTms Rmn-ð      2
 §0À    2
 2 `
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EqCompObj;=ÿÿÿÿ'ZObjInfoÿÿÿÿ>ÿÿÿÿ)Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ*œ_897308244M8AÀFàãÎº¥½…Öº¥½uationEquation.2?Ì€'6è%1x'1
†Ñƒh
‚.‚(ƒH‡v‡h
ƒH
‚)–[–]ƒn†+ˆ1
†® ˆ0Tms RmnL+ÁÌèèOle
ÿÿÿÿÿÿÿÿÿÿÿÿ-PIC
@Cÿÿÿÿ.LMETAÿÿÿÿÿÿÿÿÿÿÿÿ0èCompObjBDÿÿÿÿ8Z+Á†3       à     ÿÿÿ.1€à&ÿÿÿÿÀÿ¦ÿ &&MathTypePú-›@›¿û€þ¼Tms Rmn-   2
à9vÀû ÿ¼Tms Rmn-ð  2
@h}û ÿTms Rmn-ð  2
òôH¡
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÑË@o>¤'14)1
‡v‡h
ƒHÿÿL›·H`èèObjInfoÿÿÿÿEÿÿÿÿ:Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ;\_943714341ÿÿÿÿuHÎÀF…Öº¥½€>»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ=PIC
GJÿÿÿÿ>LMETAÿÿÿÿÿÿÿÿÿÿÿÿ@ˆCompObjIKÿÿÿÿOfObjInfoÿÿÿÿLÿÿÿÿQ›·~A       ¨     ÿÿÿ.1@
&ÿÿÿÿÀÿ®ÿ
®&MathTypeû€þ¼Tms Rmn¼-      2
8A    2
yp×    2
¸f~    2
#8A    2
#6D    2
#åG+û ÿ¼Tms RmndQ-ð
2
ío2dp}  2
ïdS}
2
íH2dp}
2
ƒo2dp}
2
…fdivh}>p}
2
ƒ.
radhbp}}û€þPSymbol-ð        2
y=Ó    2
#ø=Ó    2
µ:ü¼    2
!:ý¼    2
ý:ï¼    2
Ž:þ¼    2
—:ï¼û€þTms RmndQ-ð  2
#:.`û€þTms Rmn¼-ð  2
#ÑH
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ¸ÌcI°gI
‡A‡2‡d
‡p‡S
†=‡f‡2‡d
‡A‡2‡d
†=‡D‡i‡v‡h
‚.ƒH‡G‡r‡a‡d‡h
–}LäW¤TèèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿRÔ_897308242ÿÿÿÿÿÿÿÿOÀF€>»¥½€>»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿVPIC
NQÿÿÿÿWLäWÖ<       Ä     ÿÿÿ.1  &ÿÿÿÿÀÿÝÿ`ý&MathType`û€þ¼Tms Rmn-       2
`8Aû ÿ¼Tms Rmn~-ð
2
Ào2dp}&,MathTypeUU 
‡A‡2‡d
&
ÿÿÿÿû¼"System-ð ß.€METAÿÿÿÿÿÿÿÿÿÿÿÿY¨ObjInfoPRÿÿÿÿ`Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿa<_897308241`?UÀF€>»¥½ ß»¥½)É pŽR—$
‡A‡2‡dL+WÌTèè+WN6        «     ÿÿÿ.1 à&ÿÿÿÿÀÿ¥ÿ Å&MathType`û€þ¼Tms Rmnp-       2
`Ole
ÿÿÿÿÿÿÿÿÿÿÿÿbPIC
TWÿÿÿÿcLMETAÿÿÿÿÿÿÿÿÿÿÿÿeˆCompObjVXÿÿÿÿlZ8Dû ÿ¼Tms Rmn-ð2
Âhivh>p}
&
ÿÿÿÿû¼"System-ð8A   2
yp×    2
¸þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.24É G?Ä¯<T¯<
‡D‡i‡v‡hObjInfoÿÿÿÿYÿÿÿÿnEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿo<_897308238ÿÿÿÿÿÿÿÿ\ÀF ß»¥½@:;»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿpLÛW0TèèÛW†9       ×+     ÿÿÿ.1 €&ÿÿÿÿIpÉ&MathType`û€þ¼Tms Rmn-       2
`1G+û ÿ¼Tms Rmn€-ð
2
Àzradhbp}}+&LMathTypeUU@
‡G‡rPIC
[^ÿÿÿÿqLMETAÿÿÿÿÿÿÿÿÿÿÿÿsÈObjInfo]_ÿÿÿÿ{Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ|\‡a‡d‡h"Dˆ"Dÿÿ
&
ÿÿÿÿû¼"System-ðü¼       2
!ÂË@pŽR—$
‡G‡r‡a‡d‡hþ¼  2
—ï¼LW,Tèè_897308237gZbÀF@:;»¥½@:;»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ~PIC
adÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿˆþÿÿÿ‚ƒ„…†‡þÿÿÿ‰þÿÿÿþÿÿÿþÿÿÿþÿÿÿŽþÿÿÿ‘’“”•þÿÿÿ—þÿÿÿþÿÿÿþÿÿÿþÿÿÿœþÿÿÿžŸ ¡¢£þÿÿÿ¥þÿÿÿþÿÿÿþÿÿÿþÿÿÿªþÿÿÿ¬®¯°±²³´þÿÿÿ¶þÿÿÿþÿÿÿ¹þÿÿÿþÿÿÿ¼þÿÿÿ¾¿ÀÁÂÃÄÅÆÇÈÉþÿÿÿËþÿÿÿþÿÿÿÎÏþÿÿÿþÿÿÿÒþÿÿÿÔÕÖ×ØÙþÿÿÿÛþÿÿÿþÿÿÿþÿÿÿþÿÿÿàþÿÿÿâãäåæçþÿÿÿþÿÿÿþÿÿÿþÿÿÿìþÿÿÿîïðñòþÿÿÿôþÿÿÿþÿÿÿþÿÿÿþÿÿÿùþÿÿÿûüýþÿWö7       ¨     ÿÿÿ.1 à&ÿÿÿÿÀÿ¥ÿ Å&MathType`û€þ¼Tms Rmn-       2
`5p×û ÿ¼Tms Rmn-ð  2
Â S}
&
ÿÿÿÿû¼"System-ðCompObjceÿÿÿÿˆZObjInfoÿÿÿÿfÿÿÿÿŠEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ‹<_897308236ÿÿÿÿÿÿÿÿiÀFbD»¥½Àóe»¥½þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2)É Ç3ø'×2(+×2
‡p‡SL4W@Tèè4WÖF        ©     ÿÿÿ.Ole
ÿÿÿÿÿÿÿÿÿÿÿÿŒPIC
hkÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿˆCompObjjlÿÿÿÿ–Z1 &ÿÿÿÿÀÿ¨ÿÀÈ&MathType`û€þ¼Tms Rmn- 2
`9f~û ÿ¼Tms Rmn-ð
2
ÀÉ2dp}
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ObjInfoÿÿÿÿmÿÿÿÿ˜Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ™<_897308234¬1pÀFÀóe»¥½à”m»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿšÃÈ G=À&w<P(w<
‡f‡2‡dLW¸TèèWÆD        ©     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þTms Rmn+-       2
`PIC
orÿÿÿÿ›LMETAÿÿÿÿÿÿÿÿÿÿÿÿˆCompObjqsÿÿÿÿ¤ZObjInfoÿÿÿÿtÿÿÿÿ¦\pÀû ÿTms RmnÒU-ð
2
À0NH•¡
&
ÿÿÿÿû¼"System-ð§ ã
ãããÂÂÂÂ€€€€áÿáÿááþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÂË 0ð101
ƒpƒNƒHEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ§<_943714523ÿÿÿÿÿÿÿÿwÎÀFà”m»¥½ &»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¨PIC
vyÿÿÿÿ©LLzE¬lèèzEæQ       '     ÿÿÿ.1àà&ÿÿÿÿÀÿ·ÿ —&MathTypeÀ ú"-ý@ý·û€þPSymbol•-   2
g…¶¼    2
J¶¼û€þTimes New Roman”-ðMETAÿÿÿÿÿÿÿÿÿÿÿÿ«hCompObjxzÿÿÿÿµfObjInfoÿÿÿÿ{ÿÿÿÿ·Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¸X  2
z•û€þTimes New RomanK-ð  2
`å(~    2
`,.`    2
`.`    2
`#)~    2
`s4À    2
`f1À    2
`Z2À
&
ÿÿÿÿû¼"Systemn-ðÿÿÿÿûþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS EquationEquation.3ô9²qÉÓ<¼cI°gI
„"„"ƒz‚(ˆ2‚.ˆ1‚.ˆ2‚)Lg·`èèg·‚        r     ÿÿÿ.1@&ÿÿÿÿÀÿ®ÿ®&MathTypeû€þ¼Times New Roman`™-_897308232ÿÿÿÿÿÿÿÿ~ÀF &»¥½`N˜»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿºPIC
}€ÿÿÿÿ»LMETAÿÿÿÿÿÿÿÿÿÿÿÿ½ 2
8A    2
™p×    2
âf‚    2
#8A    2
#VD    2
#NG'ûÿ¼Times New Roman-ð
2
ïo3d€
2
ïˆNH¸Ç
2
ïr3d€
2
ƒo3d€
2
…†ivG€2
ƒ–radp€û€þPSymbol-ð      2
£=Ó    2
#=Ó    2
#½×`    2
µS
ü¼        2
!S
ý¼        2
ýS
ï¼        2
ŽS
þ¼        2
—S
ï¼
&
ÿÿÿÿû¼"Systemn-ð2
µS
ü¼        2
!S
þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ ßD´ïCïC
‡A‡3‡d
‡p‡N‡H
†=‡f‡3‡d
‡A‡3‡d
†=‡D‡i‡v
†×‡G‡r‡a‡d
–}es-RomaCompObjÿÿÿÿÊfObjInfoÿÿÿÿ‚ÿÿÿÿÌEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÍ¼_897308231Š|…ÀF`N˜»¥½ à¹»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÐPIC
„‡ÿÿÿÿÑLMETAÿÿÿÿÿÿÿÿÿÿÿÿÓˆCompObj†ˆÿÿÿÿÚZLäW¤TèèäW–<       ©     ÿÿÿ.1  &ÿÿÿÿÀÿ¥ÿ`Å&MathType`û€þ¼Tms Rmn-       2
`8Aû ÿ¼Tms Rmnÿ?-ð
2
Àp3dp}
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2)É Ç3X!×2È*×2
‡A‡3‡dLäW¤TèèObjInfoÿÿÿÿ‰ÿÿÿÿÜEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÝ<_897308230ÿÿÿÿÿÿÿÿŒÀF à¹»¥½ à¹»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÞPIC
‹ŽÿÿÿÿßLMETAÿÿÿÿÿÿÿÿÿÿÿÿá¨ObjInfoÿÿÿÿèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿé<äWÖ<       Ä     ÿÿÿ.1  &ÿÿÿÿÀÿÝÿ`ý&MathType`û€þ¼Tms Rmn-       2
`8Aû ÿ¼Tms Rmn~-ð
2
Ào2dp}&,MathTypeUU 
‡A‡2‡d
&
ÿÿÿÿû¼"System-ð ß.€)É pŽR—$
‡A‡2‡dLW4T@èèW4Î<        §     ÿÿÿ.1 &ÿÿÿÿÀÿ¤ÿà¤&MathType0û€þPSymbol|- 2
 3_897308229žƒ’ÀF@Á»¥½@Á»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿêPIC
‘”ÿÿÿÿëLMETAÿÿÿÿÿÿÿÿÿÿÿÿíhÑû ÿTms Rmn[F-ð       2
ôb2p
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2)É Ç3Ð&×2ð*×2
†Ñˆ2CompObj“•ÿÿÿÿóZObjInfoÿÿÿÿ–ÿÿÿÿõEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿö<_897308227ÿÿÿÿÿÿÿÿ™ÀF@Á»¥½ ý»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ÷PIC
˜›ÿÿÿÿøLMETAÿÿÿÿÿÿÿÿÿÿÿÿúˆCompObjšœÿÿÿÿZL4W@Tèè4WÞF       ©     ÿÿÿ.1 &ÿÿÿÿÀÿ¨ÿÀÈ&MathType`û€þ¼Tms Rmn-       2
`9f~û ÿ¼Tms Rmn
-ð
2
ÀÊ3dp}
&
ÿÿÿÿû¼"System-ðþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ 

þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ þÿÿÿþÿÿÿ#þÿÿÿþÿÿÿ&þÿÿÿ()*+,-þÿÿÿ/þÿÿÿþÿÿÿþÿÿÿþÿÿÿ4þÿÿÿ6789:;<=>?@ABþÿÿÿDþÿÿÿþÿÿÿGHþÿÿÿþÿÿÿKþÿÿÿMNOPQRSTUVþÿÿÿXþÿÿÿþÿÿÿ[þÿÿÿþÿÿÿ^þÿÿÿ`abcdeþÿÿÿgþÿÿÿþÿÿÿþÿÿÿþÿÿÿlþÿÿÿnopqrsþÿÿÿuþÿÿÿþÿÿÿþÿÿÿþÿÿÿzþÿÿÿ|}~€þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÃÈ G=Ø&w<h(w<
‡f‡3‡d
LW¸TèèObjInfoÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_897308226¥— ÀF ý»¥½€Ì
¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
Ÿ¢ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿˆCompObj¡£ÿÿÿÿZObjInfoÿÿÿÿ¤ÿÿÿÿWn       ©     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þ¼Tms Rmn-       2
`5p×û ÿ¼Tms Rmn¼-ð
2
À%NH¡®
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2)É Ç3('×2h+×2
‡p‡N‡HL;     {<hèè;   {v3  ö     ÿÿÿ.1@`&ÿÿÿÿÀÿ¥ÿ å&Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_897308225ÿÿÿÿÿÿÿÿ§ÀF€Ì
¼¥½ m¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
¦©ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿCompObj¨ªÿÿÿÿZObjInfoÿÿÿÿ«ÿÿÿÿ!Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ"\MathTypepû€þTms Rmn- 2
`MN    2
` N    2
`âN    2
`žNû ÿTms Rmn-ð  2
ÀAxb    2
Àyb    2
À¹zWû€þPSymbol-ð    2
`Í=Ó
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2?Ì@'64&1Ä'1
ƒN†=ƒNƒx
ƒNƒy
ƒNƒzLÊWTèèÊW.J       ¨     ÿÿÿ._897308224È®ÀF m¼¥½ '@¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ$PIC
°ÿÿÿÿ%LMETAÿÿÿÿÿÿÿÿÿÿÿÿ'ˆ1  &ÿÿÿÿÀÿ¥ÿ`Å&MathType`û€þTms Rmn- 2
`\pÀû ÿTms Rmn-ð  2
Ál>
&
ÿÿÿÿû¼"System-ð=8ÿwwwwwwwwwwwwwwwwwwwwwwwwwwwwwwwwþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2CompObj¯±ÿÿÿÿ.ZObjInfoÿÿÿÿ²ÿÿÿÿ0Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ1<_897308223ÿÿÿÿÿÿÿÿµÀF '@¼¥½ '@¼¥½ÃÈ G=T*w<H1w<
ƒpƒlÛ L³Wp
Tèè³WE          ÿÿÿ.1 €&ÿÿÿÿÀÿ§ÿ@Ç&MathType`û€þTms Rmn1-       2
`Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ2PIC
´·ÿÿÿÿ3LMETAÿÿÿÿÿÿÿÿÿÿÿÿ5hCompObj¶¸ÿÿÿÿCZ1lk       2
`Nk¨    2
`îN    2
`ik    2
`N    2
`AN    2
`Bjkû ÿTms Rmn-ð  2
À      zW       2
À)
zW        2
Àbxbû€þPSymbol-ð    2
`=Ó    2
`³+Ó    2
`Ü-Ó    2
`S
+Ó        2
`´Ó    2
`-Óû€þTms Rmn-ð  2
`ö `    2
`š(~    2
`‰     )~        2
`o(~
2
`      )(~~     2
`¹)~    2
`ß1À    2
`1À
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2yÊ€ç<ÔÏ;d     Ï;
ƒl†=ƒk †+ƒNƒz
‚(ƒi†-ˆ1‚)†+‚(ƒNƒz
†´ƒNƒx
‚)‚(ObjInfoÿÿÿÿ¹ÿÿÿÿEEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿFœ_897308222Á³¼ÀF '@¼¥½Zi¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿIƒj†-ˆ1‚)ýÌ¦¦½¦LþNˆàèèþNî:       .     ÿÿÿ.1@&ÿÿÿÿÀÿ¬ÿ¬&MathType€û‡ýÝPSymbol-2
6,(û‡ýÝPSymbol-ð2
6ûPIC
»¾ÿÿÿÿJLMETAÿÿÿÿÿÿÿÿÿÿÿÿLˆCompObj½¿ÿÿÿÿWZObjInfoÿÿÿÿÀÿÿÿÿY)û€þTms Rmn-ð 2
ÊN    2
ŒN    2
HNû ÿTms Rmn-ð  2
`ëxb    2
`yb    2
`czWû ÿTms Rmn-ð  2
ì2p
&
ÿÿÿÿû¼"System-ðn``ÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2?Ì`'6h(1ø)1
ƒNƒx
ƒNƒy
ƒNƒz
–(–)ˆ2yb LW¸TèèWNƒ       ±     ÿÿÿ.ýÿÿÿ       '
! "#%$(&*F),+.-0/213456798;:=<?>A@BCDEGHdJILKNMPOQSRUTWVXYZ[\]^`_acbefŒghijuvlmnopqrstþÿÿÿwzxy{}|~‚Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿZ|_897308221ÿÿÿÿÿÿÿÿÃÀFZi¼¥½Zi¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ\PIC
ÂÅÿÿÿÿ]LMETAÿÿÿÿÿÿÿÿÿÿÿÿ_ˆCompObjÄÆÿÿÿÿffObjInfoÿÿÿÿÇÿÿÿÿhEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿi<1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þ¼Times New Romanät- 2
`8Aûÿ¼Times New Roman-ð
2
Ào3d€
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ ßDïCøïC
‡A‡3‡dLW¸TèèWî‚        ±     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þ¼Times New Romanät-_897308220ÖºÊÀFZi¼¥½ ûp¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿjPIC
ÉÌÿÿÿÿkLMETAÿÿÿÿÿÿÿÿÿÿÿÿmˆ 2
`8Aûÿ¼Times New Roman-ð
2
Ào3d€
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ ßD„ïC`ïC
‡A‡3‡dCompObjËÍÿÿÿÿtfObjInfoÿÿÿÿÎÿÿÿÿvEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿw<_897308219ÿÿÿÿÿÿÿÿÑÀF ûp¼¥½€}¬¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿxPIC
ÐÓÿÿÿÿyLMETAÿÿÿÿÿÿÿÿÿÿÿÿ{ÈCompObjÒÔÿÿÿÿ›fLÝ"eÄèèÝ"eæ‚       Ó     ÿÿÿ.1€ &ÿÿÿÿÀÿ±ÿ`1&MathTypepû€þ¼Times New Romanät-       2
        8A      2
uD    2
uK     e¨        2
u¨e¨    2
µe¨    2
µMD    2
µe¨    ‚ƒ„…†‡ˆ‰Š‹ŒŽ‘’“”•–—˜™šþÿÿÿœþÿÿÿþÿÿÿŸ ¡¢£¤þÿÿÿþÿÿÿ§þÿÿÿ©ª«¬®þÿÿÿ°þÿÿÿþÿÿÿþÿÿÿþÿÿÿµþÿÿÿ·¸¹º»¼½¾þÿÿÿÀþÿÿÿþÿÿÿÃþÿÿÿþÿÿÿÆþÿÿÿÈÉÊËÌÍÎþÿÿÿÐþÿÿÿþÿÿÿÓþÿÿÿþÿÿÿÖþÿÿÿØÙÚÛÜÝÞþÿÿÿàþÿÿÿþÿÿÿãþÿÿÿþÿÿÿæþÿÿÿèéêëìíþÿÿÿþÿÿÿþÿÿÿþÿÿÿòþÿÿÿôõö÷øùúþÿÿÿüþÿÿÿþÿÿÿÿþÿÿÿ2
µ e¨    2
õK     e¨        2
õ D    2
õ±e¨    2
5§e¨    2
u
e¨      2
u
±e¨      2
u
ÈD      2
u
 e¨      2
5±e¨    2
5xe¨    2
5Dûÿ¼Times New Roman-ð
2

o3d€    2
×31€    2
     2€        2
UÒ3€    2
×
øiG      2
•ÀN¸    2
Õˆx€    2
•N¸    2
ÕÝy€û€þPSymbol-ð    2
        =Ó      2
uc×`    2
µw×`    2
õn×`    2
õ>×`    2
5w×`    2
u
c×`      2
u
>×`      2
µf×`    2
õc×`    2
õ>×`    2
5c×`    2
5n×`    2
5f×`    2
²Oæ‘    2
»Oè‘    2
ÝOç‘    2
POç‘    2
ÃOç‘    2
6Oç‘    2
©Oç‘    2

Oç‘      2
Oç‘    2

Oç‘      2
uOç‘    2
èOç‘    2
àOç‘    2
²¨ö‘    2
»¨ø‘    2
Ý¨÷‘    2
P¨÷‘    2
Ã¨÷‘    2
6¨÷‘    2
©¨÷‘    2

¨÷‘      2
¨÷‘    2

¨÷‘      2
u¨÷‘    2
è¨÷‘    2
à¨÷‘û€þTimes New Roman-ð  2
u‹qÀ    2
uèqÀ    2
µAqÀ    2
µÝqÀ    2
µàqÀ    2
õ‹qÀ    2
õñqÀ    2
5çqÀ    2
u
AqÀ      2
u
ñqÀ      2
u
àqÀ      2
5ñqÀ    2
5¸qÀû€þTimes New Romanät-ð  2
µ     .`
&
ÿÿÿÿû¼"Systemn-ðmes New Roman-þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ ßDìïCÈïC
‡A‡3‡d
†=‡D‡1
ƒq‡e†×ƒq‡eƒq‡eObjInfoÿÿÿÿÕÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿž¼_897308218ÝÏØÀF€}¬¼¥½ ´¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¥‡D‡2
ƒq‡e†×ƒq‡eƒq‡e‡D‡3
ƒq‡e†×†×†×ƒq‡eƒq‡e†×ƒq‡e‡D‡i
ƒq‡e†×‚.†×†×†×†×ƒq‡e†×†×ƒq‡e‡D‡N‡x‡N‡y
–(–)2
LW,TèèPIC
×Úÿÿÿÿ¦LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¨ˆCompObjÙÛÿÿÿÿ¯ZObjInfoÿÿÿÿÜÿÿÿÿ±WÆ9       ¨     ÿÿÿ.1 à&ÿÿÿÿÀÿ¥ÿ Å&MathType`û€þ¼Tms Rmn½-       2
`8Dû ÿ¼Tms Rmn-ð  2
Âhi>
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2)É Ç3ä(×2Ì/×2
‡D‡iLWäTèèWf9        ý     ÿÿÿ.1  &ÿÿÿÿÀÿ¤ÿ`Ä&Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ²<_897308217ÿÿÿÿÿÿÿÿßÀF ´¼¥½`°Õ¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ³PIC
Þáÿÿÿÿ´LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¶(CompObjàâÿÿÿÿ¿ZObjInfoÿÿÿÿãÿÿÿÿÁEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÂ\MathType@û€þPSymbol™-   2
 *¶¼    2
 a¶¼û ÿTms Rmn:˜-ð  2
ô*2p    2
ôØ2pû€þTms Rmn-ð  2
 æ/kû€þTms Rmn:˜-ð  2
 z•
&
ÿÿÿÿû¼"System-ðÿùþÿùü?ÿøü?ÿøü?ÿúü?ÿøü?ÿøü?ÿøü?ÿúü?ÿýþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2)É@Ç3l)×2\0×2
„¶ˆ2
‚/„¶ƒzˆ2-ð Lä{¤hèèä{FH É     ÿÿÿ._897308216ÞnæÀF ØÞ¼¥½ ØÞ¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÄPIC
åèÿÿÿÿÅLMETAÿÿÿÿÿÿÿÿÿÿÿÿÇÈ1@ &ÿÿÿÿÀÿ¾ÿ`þ&MathType`û€þPSymbol™-   2
€3Ñû ÿTms Rmn-ð  2
áchpû ÿTms Rmn@œ-ð  2
Úö2p
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EqCompObjçéÿÿÿÿÏZObjInfoÿÿÿÿêÿÿÿÿÑEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÒ\_897308215ÿÿÿÿÿÿÿÿíÀF ØÞ¼¥½@yæ¼¥½uationEquation.2)É@Ç3˜)×2„0×2
†Ñƒh
ˆ2ÿÿÿ.1L34„@èè34Þ< Û     ÿÿÿ.Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÔPIC
ìïÿÿÿÿÕLMETAÿÿÿÿÿÿÿÿÿÿÿÿ×èCompObjîðÿÿÿÿßZ1 &ÿÿÿÿÀÿ¥ÿ`¥&MathTypePû€þTms Rmn- 2
`MN    2
`±Nû ÿTms Rmn-ð  2
ÀlZ}    2
ÀÐZ}û€þPSymbol-ð    2
`x´Ó
&
ÿÿÿÿû¼"System-ðÿÿÿÿÿÿÿÿ ÿÿÿÿ þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2)É@Ç3\)×2ì*×2
ƒNƒZ
†´ƒNƒZÿ÷ÿÿÿÿ÷ÿÿÿÿïÿÿÿþhïÿL{4h@èè{4.9 Ã     ÿÿÿ.ObjInfoÿÿÿÿñÿÿÿÿáEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿâ\_897308214øëôÀF@yæ¼¥½ û!½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿäPIC
óöÿÿÿÿåLMETAÿÿÿÿÿÿÿÿÿÿÿÿç¨ObjInfoõ÷ÿÿÿÿîEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿï<1@&ÿÿÿÿ$¥ÿd¥&MathTypePû€þTms Rmn- 2
`MNû ÿTms RmnP”-ð  2
ÀlZ}&,MathTypeUU 
ƒNƒZ
&
ÿÿÿÿû¼"System-ðTþUUTÿ?ÿþÿÿþÿ€þ)É pŽR—$
ƒNƒZ_897308212ÿÿÿÿÿÿÿÿúÀF û!½¥½ e:½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿðPIC
ùüÿÿÿÿñLMETAÿÿÿÿÿÿÿÿÿÿÿÿóèL34„@èè34ÞE       Û     ÿÿÿ.1 &ÿÿÿÿÀÿ¥ÿ`¥&MathTypePû€þTms Rmn-       2
`MN    2
`ÂNû ÿTms Rmny-ð  2
ÀrXˆ    2
ÀÔY}û€þPSymbol-ð    2
`‰´Ó
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÃÈ@G= +w< +w<
ƒNƒX
†´ƒNƒYÿÿ.1CompObjûýÿÿÿÿûZObjInfoÿÿÿÿþÿÿÿÿýEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿþ\_897308210
òÀF e:½¥½@VT½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿˆCompObjÿÿÿÿ
fþÿÿÿþÿÿÿ     þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ!"#$%&'(þÿÿÿ*þÿÿÿþÿÿÿ-þÿÿÿþÿÿÿ0þÿÿÿ234567þÿÿÿ9þÿÿÿþÿÿÿþÿÿÿþÿÿÿ>þÿÿÿ@ABCDEFGHIþÿÿÿKþÿÿÿþÿÿÿNþÿÿÿþÿÿÿQþÿÿÿSTUVWXþÿÿÿZþÿÿÿþÿÿÿþÿÿÿþÿÿÿ_þÿÿÿabcdefþÿÿÿhþÿÿÿþÿÿÿþÿÿÿþÿÿÿmþÿÿÿopqrstþÿÿÿvþÿÿÿþÿÿÿþÿÿÿþÿÿÿ{þÿÿÿ}~€LW¸TèèW¾J       ±     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þ¼Times New Roman¨-       2
`8Aûÿ¼Times New Romanät-ð
2
Ào3d€
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ ßDTïC0ïC
‡A‡3‡dLä{¤hèèObjInfoÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ
<_897308209ÿÿÿÿÿÿÿÿÀF@VT½¥½`÷[½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC

ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿˆCompObj     ÿÿÿÿZObjInfoÿÿÿÿÿÿÿÿä{Þ<   °     ÿÿÿ.1@ &ÿÿÿÿÀÿ¾ÿ`þ&MathType`û€þPSymbol™- 2
€3Ñû ÿTms Rmn-ð  2
à_3p    2
Úé2p
&
ÿÿÿÿû¼"System-ðXHgýRX]]ýûqXCý#Xþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2)É@Ç3ø)×2ˆ+×2
†Ñˆ3
ˆ2þPjšq§häjjšê        RPhÿhLWäTèèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\_897308207ÀF`÷[½¥½èu½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿ (CompObjÿÿÿÿ)ZObjInfoÿÿÿÿÿÿÿÿ+Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ,\Wf9       ý     ÿÿÿ.1  &ÿÿÿÿÀÿ¤ÿ`Ä&MathType@û€þPSymbol™- 2
 *¶¼    2
 a¶¼û ÿTms Rmn:˜-ð  2
ô*2p    2
ôØ2pû€þTms Rmn-ð  2
 æ/kû€þTms Rmn:˜-ð  2
 z•
&
ÿÿÿÿû¼"System-ðÿùþÿùü?ÿøü?ÿøü?ÿúü?ÿøü?ÿøü?ÿøü?ÿúü?ÿýþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2)É@Ç3l)×2\0×2
„¶ˆ2
‚/„¶ƒzˆ2-ð LW¸Tèè_897471881.‚ÀF ‰}½¥½ ‰}½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ.PIC
ÿÿÿÿ/LMETAÿÿÿÿÿÿÿÿÿÿÿÿ1ˆW¾J       ±     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þ¼Times New Roman¨-       2
`8Aûÿ¼Times New Romanät-ð
2
Ào3d€
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðCompObjÿÿÿÿ8fObjInfoÿÿÿÿÿÿÿÿ:Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ;<_897308205ÿÿÿÿÿÿÿÿÀF ‰}½¥½àŸ½¥½þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ ßDTïC0ïC
‡A‡3‡dLÒ¯¼¨èèÒ¯C        ?     ÿÿÿ.Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ<PIC
ÿÿÿÿ=LMETAÿÿÿÿÿÿÿÿÿÿÿÿ?¨CompObj ÿÿÿÿJZ1@`&ÿÿÿÿÀÿ¶ÿ ö&MathTypeÐú-=ö=Êû€þPSymbolZ-       2
«"Dê    2
ÉDêû€þTms Rmn-ð  2
«z•    2
Éþx¨û€þPSymbol-ð    2
æ1æ‘    2
‡1è‘    2
¬1ç‘    2
æÔö‘    2
‡Ôø‘    2
¬Ô÷‘û ÿTms Rmn-ð  2
âª2p
&
ÿÿÿÿû¼"System-ðû€þTms Rmnþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÃÈ@G=,+w<2w<
…Dƒz…Dƒx–(–)ˆ2ms RmnObjInfoÿÿÿÿ!ÿÿÿÿLEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿM\_897471894ÿÿÿÿÿÿÿÿ$ÀFàŸ½¥½ B¨½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿOPIC
#&ÿÿÿÿPLMETAÿÿÿÿÿÿÿÿÿÿÿÿRˆCompObj%'ÿÿÿÿYfObjInfoÿÿÿÿ(ÿÿÿÿ[LW¸TèèW¾J       ±     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þ¼Times New Roman¨-       2
`8Aûÿ¼Times New Romanät-ð
2
Ào3d€
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ ßDTïC0ïC
‡A‡3‡dLW¸TèèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\<_897471904"0+ÀF B¨½¥½`ÔÉ½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ]PIC
*-ÿÿÿÿ^LMETAÿÿÿÿÿÿÿÿÿÿÿÿ`ˆCompObj,.ÿÿÿÿgfObjInfoÿÿÿÿ/ÿÿÿÿiEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿj<W¾J       ±     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&MathType`û€þ¼Times New Roman¨-       2
`8Aûÿ¼Times New Romanät-ð
2
Ào3d€
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ ßDTïC0ïC
‡A‡3‡dLW¸TèèW¾J        ±     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€Å&_897471911ÿÿÿÿÿÿÿÿ2ÀF€uÑ½¥½€uÑ½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿkPIC
14ÿÿÿÿlLMETAÿÿÿÿÿÿÿÿÿÿÿÿnˆMathType`û€þ¼Times New Roman¨- 2
`8Aûÿ¼Times New Romanät-ð
2
Ào3d€
&
ÿÿÿÿû¼"Systemn-ð"Systemn-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qCompObj35ÿÿÿÿufObjInfoÿÿÿÿ6ÿÿÿÿwEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿx<_897308201Sÿ9ÀF€uÑ½¥½@ó½¥½Í ßDTïC0ïC
‡A‡3‡dL4ä@èè4>C        ±     ÿÿÿ.1 &ÿÿÿÿÀÿ¨ÿ`¨&MathTypePû€þ¼Tms Rmn+-
2
`8Ap×  2
`Ãf~û€þPSymbolOle
ÿÿÿÿÿÿÿÿÿÿÿÿyPIC
8;ÿÿÿÿzLMETAÿÿÿÿÿÿÿÿÿÿÿÿ|ˆCompObj:<ÿÿÿÿƒZ‚þÿÿÿ„þÿÿÿþÿÿÿþÿÿÿþÿÿÿ‰þÿÿÿ‹ŒŽþÿÿÿ’þÿÿÿþÿÿÿþÿÿÿþÿÿÿ—þÿÿÿ™š›œžŸ ¡þÿÿÿ£þÿÿÿþÿÿÿ¦þÿÿÿþÿÿÿ©þÿÿÿ«¬®¯°þÿÿÿ²þÿÿÿþÿÿÿþÿÿÿþÿÿÿ·þÿÿÿ¹º»¼½¾¿ÀÁÂÃþÿÿÿÅþÿÿÿþÿÿÿÈÉþÿÿÿþÿÿÿÌþÿÿÿÎÏÐÑÒÓÔþÿÿÿÖþÿÿÿþÿÿÿÙþÿÿÿþÿÿÿÜþÿÿÿÞßàáâãäåþÿÿÿçþÿÿÿþÿÿÿêþÿÿÿþÿÿÿíþÿÿÿïðñòóôõö÷øùúûþÿÿÿýþÿÿÿþÿÿÿ-ð   2
`„=Ó
&
ÿÿÿÿû¼"System-ðôqA ÉÿL ÛÿP ÛÿT îÿV îÿW îÿY þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì 3¼4ü4
‡A‡p†=‡fM…ÒcyObjInfoÿÿÿÿ=ÿÿÿÿ…Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ†<_897308200ÿÿÿÿÿÿÿÿ@ÀF@ó½¥½@ó½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ‡PIC
?BÿÿÿÿˆLMETAÿÿÿÿÿÿÿÿÿÿÿÿŠˆCompObjACÿÿÿÿ‘ZObjInfoÿÿÿÿDÿÿÿÿ“LƒÊ èèƒÊîD       ±     ÿÿÿ.1 &ÿÿÿÿÀÿ¥ÿÀE&MathType û€þ¼Tms Rmn+-
2
`5KA+  2
`I•û€þPSymbol-ð    2
`Þ»Ó
&
ÿÿÿÿû¼"System-ðôqA ÉÿL ÛÿP ÛÿT îÿV îÿW îÿY þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì 3ì4¨4
‡K‡A†»‡IM…ÒcyL¥     {xhèèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ”<_897308199L>GÀF/ü½¥½àa%¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ•PIC
FIÿÿÿÿ–LMETAÿÿÿÿÿÿÿÿÿÿÿÿ˜HCompObjHJÿÿÿÿ¢ZObjInfoÿÿÿÿKÿÿÿÿ¤Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¥\¥      {NF       ÿÿÿ.1@À&ÿÿÿÿÀÿ§ÿ€ç&MathType`û7þÝPSymbol„-2
Œ,(û7þÝPSymbol„-ð2
ŒÏ)û€þ¼Tms Rmn+-ð    2
€·I•    2
€¼C    2
€Lp×
2
€¿Kf+~û€þPSymbol-ð  2
€Ÿ-Ó    2
€„=Ó
&
ÿÿÿÿû¼"System-ðÿÿÿÿÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì@3ü4<4
‡I†-‡C–(–)‡p†=‡K‡fÿÿÿøFÿÿÿÿÿÿøÿÿÿÿÿÿø_897308198ÿÿÿÿÿÿÿÿNÀFàa%¾¥½àa%¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ§PIC
MPÿÿÿÿ¨LMETAÿÿÿÿÿÿÿÿÿÿÿÿª¨LDí°èèDí6C       Ã     ÿÿÿ.1À€&ÿÿÿÿÀÿ¨ÿ@h&MathType0û€þ¼Tms Rmn+-       2
`0C    2
`äI•
2
`îKA+û€þPSymbol-ð  2
`¤=Ó    2
`Ì-Ó
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì 3@4p$4
‡C†=‡I†-‡K‡A)‡pL)<TøèèCompObjOQÿÿÿÿ±ZObjInfoÿÿÿÿRÿÿÿÿ³Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ´<_897308197aEUÀF ‰.¾¥½€¼W¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿµPIC
TWÿÿÿÿ¶LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¸èCompObjVXÿÿÿÿÄZ)<ö;       b     ÿÿÿ.1À 
&ÿÿÿÿÀÿ®ÿà       n&MathTypeû€þ¼Tms RmnÂ
-        2
˜5p×
2
˜1Cp×
2
˜Kf+~2
@       ```````  2
E=Ú
2
„ p`×  2
¹b×û ÿ¼Tms Rmn--ð  2
ì#i>    2
ìó1p    2
ì3i>    2
mÒi>    2
m§i>û ÿPSymbol-ð    2
ìp+{û€þPSymbol-ð    2
˜û=Ó    2
˜÷+Ó    2
–+Ó
&
ÿÿÿÿû¼"System-ðÆÆÇ4þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì 3À'4,4
‡p‡i†+‡1
†=ObjInfoÿÿÿÿYÿÿÿÿÆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÇ¼_897308196ÿÿÿÿÿÿÿÿ\ÀF€¼W¾¥½€¼W¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÊ‡C‡p‡i
†+‡K‡f‡ ‡ ‡ ‡ ‡ ‡ ‡ ‡=‡ ‡p‡i
†+‡b‡iPSymbol-ðLV4˜@èèV4G      Ü     ÿÿÿ.1À&ÿÿÿÿÀÿ¦ÿ€¦&MathType0û€þ¼Tms Rmn-       2
 PIC
[^ÿÿÿÿËLMETAÿÿÿÿÿÿÿÿÿÿÿÿÍèCompObj]_ÿÿÿÿÕZObjInfoÿÿÿÿ`ÿÿÿÿ×5b×
2
 9Kr+¨û ÿ¼Tms Rmn-ð        2
ô#i>    2
ô.i>û€þPSymbol-ð    2
 þ=Ó
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿØ\_897308195hZcÀF@ä`¾¥½@Ny¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÚPIC
beÿÿÿÿÛL¡Ì@3Ü$4¼'4
‡b‡i
†=‡K‡r‡iÿÿL‹{Øhèè‹{ž9 î     ÿÿÿ.1@À&ÿÿÿÿÀÿ¦ÿ€æ&MathTypePû€þ¼Tms Rmn-       2
 METAÿÿÿÿÿÿÿÿÿÿÿÿÝCompObjdfÿÿÿÿæZObjInfoÿÿÿÿgÿÿÿÿèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿé\5r¨    2
 f~
2
 .Ap×û ÿ¼Tms RmnÄP-ð        2
ôÿi>    2
ô0i>û€þPSymbol-ð    2
 Ú=Ó    2
       -Ó
&
ÿÿÿÿû¼"System-ð?ÿþUUTPUUTbUUT?ÿþjªªjªªjªª?ÿþþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì@3t&4l*4
‡r‡i
†=‡f†-‡A‡p‡iÿ€ÿ€ÿL“öÐèè“ö./ Ž     ÿÿÿ.1€€
&ÿÿÿÿÀÿ©ÿ@
)&_897308194ÿÿÿÿÿÿÿÿjÀF`ï€¾¥½`ï€¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿëPIC
ilÿÿÿÿìLMETAÿÿÿÿÿÿÿÿÿÿÿÿîHMathTypeðû€þ¼Tms Rmn<- 2
5r¨    2
r¨
2
ÄAb×  2
5b×
2
6Kr+¨  2
     b×û ÿ¼Tms Rmn-ð      2
ñÿi>    2
ñÏ1p    2
ñÜi>    2
ñÆi>    2
r#i>    2
ró1p    2
r+i>    2
rû1p    2
rý     i>û ÿPSymbol-ð        2
ñL+{    2
rp+{    2
rx+{û€þPSymbol-ð    2
×=Ó    2
Ÿ-Ó    2
û=Ó    2
ì+Ó
&
ÿÿÿÿû¼"System-ð€ÿà€€€ÿã€€€ÿà€€€ÿàÿøÿøÿûþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì 3t&4”*4
‡r‡i†+‡1
†=CompObjkmÿÿÿÿüZObjInfoÿÿÿÿnÿÿÿÿþEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÿ¼_897308193§7qÀF`ï€¾¥½J³¾¥½þÿÿÿþÿÿÿþÿÿÿ    

þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ !"#$%&'()*+,-þÿÿÿþÿÿÿ0þÿÿÿ23456789:;<=>þÿÿÿ@þÿÿÿþÿÿÿCDEþÿÿÿþÿÿÿHþÿÿÿJKLMNOþÿÿÿQþÿÿÿþÿÿÿþÿÿÿþÿÿÿVþÿÿÿXYZ[\]^_þÿÿÿaþÿÿÿþÿÿÿdþÿÿÿþÿÿÿgþÿÿÿijklmnopþÿÿÿrþÿÿÿþÿÿÿuþÿÿÿþÿÿÿxþÿÿÿz{|}~€‡r‡i
†-‡A‡b‡i
‡b‡i†+‡1
†=‡K‡r‡i†+‡1
†+‡b‡i>û ÿL¯W¨Tèè¯W&N       ú     ÿÿÿ.1 @&ÿÿÿÿÀÿ¤ÿÄ&MathTypePû*þÞPSymbol|-2
—Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
psÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿCompObjrtÿÿÿÿf[û*þÞPSymbol|-ð2
—]û€þ¼Times New Romanät-ð    2
€¤r¨
2
€×Ar¨û€þTimes New Roman-ð        2
€J,`
&
ÿÿÿÿû¼"Systemn-ðÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qObjInfoÿÿÿÿuÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\_897308192ÿÿÿÿÿÿÿÿxÀFJ³¾¥½àÄ¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÍ@ßDDïChïC
‡r‚,‡A‡r–[–]ÿÿÿ.1L$ðxèèþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2PIC
wzÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿkCompObjy{ÿÿÿÿZObjInfoÿÿÿÿ|ÿÿÿÿ$vO       ê     ÿÿÿ.1À €&ÿÿÿÿÀÿ¥ÿ@e &MathTypeðûýÝPSymbolƒ-2
0-     [ûýÝPSymbolƒ-ð2
0ð
]ûýÝPSymbolƒ-ð2
              [ûýÝPSymbolƒ-ð2
       
]ú-Ì        ÌˆûýÝPSymbolƒ-ð2
[ûýÝPSymbolƒ-ð2
É
]ûýÝPSymbolƒ-ð2
˜[ûýÝPSymbolƒ-ð2
˜Â]·
·GûýÝPSymbol„-ð2
¬}[ûýÝPSymbol„-ð2
¬]ú---%
û€þTms Rmn;-ð2
¡@        ````````2
0@
          ``````````2
0
          ``````````2
0À     `````2
/à
          ``````````2
/    ```2
à        ````````2
&à             `````````2
f
=        ````````2
à@
          ``````````2
à     `````2
àj
          ``````````2
l@
          ``````````2
l     `````2
3@
          ``````````2
3
          ``````````
2
3À  ``2
s @
          ``````````2
s 
          ``````````
2
s À  ``û€þ¼Tms Rmn-ð        2
¡@r¨    2
¡Wf~
2
¡lAp×  2
¡;~    2
¡§b×
2
¡ÞKp+×  2
ð²     r¨        2
ðó
,`
2
ð‚Kr+¨  2
m       ˜       b×        2
m       ý
,`
2
m       Ab×    2
;Õp×    2
;Öp×    2
;&     b×        2
;r¨    2
;èr¨
2
;Ab×  2
Û‘r¨    2
ÛÏ     ,`
2
Û^
Kr+¨      2
X˜r¨    2
XÙ     ,`
2
Xk
Ar¨      2
&@b×
2
&AKr+¨  2
&ˆb×
2
àªno×À  2
lr¨    2
l@     ,`        2
lÏ     r¨2
3
yesÀ¨•û ÿ¼Tms Rmn;-ð        2
õ0p    2
õo
0p        2
õ–0p    2
õø0p    2
D|
i>        2
Dw
i>        2
Á†
i>        2
Á‘
i>        2
Ãi>    2
“1p    2
Äi>    2

i>        2
Õi>    2
¥1p    2
²i>    2
i>    2
/[i>    2
/+     1p        2
/Si>    2
/#
1p        2
¬b     i>        2
¬Ii>    2
z.i>    2
zþ1p    2
z6
i>        2
z1p    2
zvi>    2
ÀÌi>    2
Àœ1p    2
À™
i>        2
Ài1pû€þPSymbol-ð    2
¡=Ó    2
¡G-Ó    2
¡£
=Ó        2
0ï     ¯æ        2
/Î=Ó    2
;›=Ó    2
;ˆ+Ó    2
;
=Ó        2
;u-Ó    2
Ç=Ó    2
&=Ó    2
&÷+Ó    2
Î@é‘    2
}@ë‘    2
?@ê‘    2
°       @ê‘      2
!@ê‘    2
’@ê‘    2
@ê‘    2
t@ê‘    2
å@ê‘    2
V@ê‘    2
Ç@ê‘    2
Î•ù‘    2
}•û‘    2
?•ú‘    2
°       •ú‘      2
!•ú‘    2
’•ú‘    2
•ú‘    2
t•ú‘    2
å•ú‘    2
V•ú‘    2
Ç•ú‘    2
à/¯æ    2
àyæ    2
lÄ
<Ó        2
~þé‘    2
Ùþë‘    2
ïþê‘    2
~Ãù‘    2
ÙÃû‘    2
ïÃú‘    2
3Ï¯æû ÿPSymbol-ð    2
+{    2
"+{    2
/¨+{    2
/ +{    2
z{+{    2
zƒ
+{        2
À+{    2
Àæ
+{û€þPSymbol-ð        2
/Àañ    2
;—añ    2
;ƒañ    2
àbÓ    2
& 
bÓ        2
lóe¨û ÿTms Rmn;-ð  2
ƒði>    2
Çi>    2
³i>    2
néi>    2
z)i>û€þTms Rmn-ð
2
s €STOPÀ×êû€þTms Rmn;-ð  2
;
;kû ÿTms Rmn-ð      2
Ó©1p    2
©2p
&
ÿÿÿÿû¼"System-ðý¿ÿûCÃÿÿïø¸¿þãÃÿÿïò¿þãÃÿÿïðÀ¿þãÃÿÿïð¿þÅË—(ˆ
ß>ß>
        ‡r‡0
†=‡f†-‡A‡p‡0
‡;‡b‡0
†=‡K‡p‡0
                         †¯             „aƒi
†=‡r‡i
‡,‡K‡r‡i
–[–]‡b‡i
‡,‡A‡b‡i
–[–]‡p‡i†+‡1
†=‡p‡iEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ_897308191„vÀFàÄ¾¥½ :Í¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ.PIC
~ÿÿÿÿ/L
†+„aƒi
‡b‡i
‚;‡r‡i†+‡1
†=‡r‡i
†-„aƒi
‡A‡b‡i
        „bƒi
†=‡r‡i†+‡1
‡,‡K‡r‡i†+‡1
–[–]‡r‡i
‡,‡A‡r‡i
–[–]         ‡b‡i†+‡1
†=‡K‡r‡i†+‡1
†+„bƒi
‡b‡i
–[–]                       †¯          †‡n‡o               ‡r‡i†+‡1
‡,‡r‡i†+‡1
–[–]ˆ1ˆ2
†<„e–[–]                      †¯‡y‡e‡s                      ƒSƒTƒOƒPÒÒÒÒy›ccccMMLÄ{àhèèÄ{–< ¡     ÿÿÿ.1@&ÿÿÿÿÀÿ¤ÿÀä&MathTypePû€þTms RmnŒ‰-       2
 ;aÀ    2
 øpÀ    2
 aÀ    2
 
pÀ       2
 _
aÀ        2
 pÀ    2
 ?aÀ    2
 pÀ    2
 QaÀ    2
 ípÀ    2
 [fkû ÿTms Rmnà-ð  2
ôCMETAÿÿÿÿÿÿÿÿÿÿÿÿ1hCompObj€‚ÿÿÿÿ?ZObjInfoÿÿÿÿƒÿÿÿÿAEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿBü•    2
ôÓC•    2
ôúW¹    2
ôåW¹    2
ôHEˆ    2
ô
Eˆ        2
ô-N•    2
ôÿN•    2
ô5Sp    2
ôÍSp    2
ô#C•û€þPSymbol-ð    2
 ò+Ó    2
 6     +Ó        2
 +Ó    2
 (+Ó    2
 Ý=Ó
&
ÿÿÿÿû¼"System-ðC• 2
'N•    2
þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ìàç2¼÷1ü÷1
ƒaƒC
ƒpƒC
†+ƒaƒW
ƒpƒW
†+ƒaƒE
ƒpƒE
†+ƒaƒN
ƒpƒN
†+ƒaƒS
ƒpƒS
†=ƒfƒCl-ð 2
L44@@èè_897308190ÿÿÿÿÿÿÿÿ†ÀF :Í¾¥½`Ìî¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿFPIC
…ˆÿÿÿÿGLMETAÿÿÿÿÿÿÿÿÿÿÿÿIˆ44þ<       ¨     ÿÿÿ.1&ÿÿÿÿÀÿ¤ÿÀ¤&MathType0û€þTms RmnŒ‰-       2
 ;aÀû ÿTms Rmnà-ð  2
ôC•
&
ÿÿÿÿû¼"System-ðTms RmnŒ‰-       2
 ;aCompObj‡‰ÿÿÿÿPZObjInfoÿÿÿÿŠÿÿÿÿREquation Native ÿÿÿÿÿÿÿÿÿÿÿÿS<_897308189™}ÀF`Ìî¾¥½€mö¾¥½ýÿÿÿƒ…„‡†‰ˆŠ‹Ž§‘’“”•–—˜™š›œ žŸ¡£¢¥¤©¦¨Àª«¬®²¯°±³´µ¹¶·¸º»¼¾½Á¿ÃÝÂÄÆÅÈÇÊÉÌËÏÍÎÐÑÒÕÓÔÖ×ØÚÙÛÜÞàößáâãçäåæèéêìëíîïðñóòôõ÷ùþÿÿÿøúû-,ýÿÿÿþÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì ç2ì÷1¨÷1
ƒaƒCL<4ø@èè<4¦<        ÷     ÿÿÿ.Ole
ÿÿÿÿÿÿÿÿÿÿÿÿTPIC
ŒÿÿÿÿULMETAÿÿÿÿÿÿÿÿÿÿÿÿWCompObjŽÿÿÿÿ`Z1À&ÿÿÿÿÀÿ¤ÿ€¤&MathType0û€þTms RmnŒ‰- 2
 ;aÀû ÿTms Rmnà-ð  2
ô)N•    2
ôSp    2
ôÜEˆ    2
ô²W¹û ÿTms RmnŒ‰-ð  2
ôÕ,8    2
ô”,8    2
ôt,8
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì@ç2ü÷1<÷1
ƒaƒN‚,ƒS‚,ƒE‚,ƒWFLhÀèèObjInfoÿÿÿÿ‘ÿÿÿÿbEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿc\_897308188ÿÿÿÿÿÿÿÿ”ÀF€mö¾¥½@ÿ¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿePIC
“–ÿÿÿÿfLMETAÿÿÿÿÿÿÿÿÿÿÿÿh(CompObj•—ÿÿÿÿqZObjInfoÿÿÿÿ˜ÿÿÿÿshV<            ÿÿÿ.1&ÿÿÿÿÀÿ¹ÿÀ¹&MathTypeÀú-®°û€þTms Rmnà-   2
€\pÀ    2
‹fk    2
©ÜaÀû ÿTms Rmn0-ð  2
Ô7C•    2
ßÎC•    2
ý»C•û€þPSymbol-ð    2
€l»Ó
&
ÿÿÿÿû¼"System-ðÀFþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Ì`ç2@÷1|$÷1
ƒpƒC
†»ƒfƒC
ƒaƒCL+4Ì@èèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿt|_897308187 ’›ÀF@ÿ¿¥½'!¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿvPIC
šÿÿÿÿwL+4ÎE       Ê     ÿÿÿ.1à&ÿÿÿÿÀÿ¥ÿ ¥&MathTypePû€þ¼Tms Rmn0-       2
`5K+û ÿ¼Tms Rmn-ð  2
ÀD¡û ÿTms Rmn0-ð  2
Àƒ2p
&
ÿÿÿÿû¼"System-ðþÿÿÿÿÿÿÿÿÿÿÿÿÿyÿÿÿÿÿÿÿÿÿÿÿÿþÿÿÿÿÿÿMETAÿÿÿÿÿÿÿÿÿÿÿÿyÈCompObjœžÿÿÿÿZObjInfoÿÿÿÿŸÿÿÿÿƒEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ„<þÿÿÿ‚þÿÿÿþÿÿÿþÿÿÿþÿÿÿ‡þÿÿÿ‰Š‹ŒŽ‘’“”•þÿÿÿ—þÿÿÿþÿÿÿš›œþÿÿÿþÿÿÿŸþÿÿÿ¡¢£¤¥þÿÿÿ§þÿÿÿþÿÿÿªþÿÿÿþÿÿÿþÿÿÿ¯°±²³´þÿÿÿ¶þÿÿÿþÿÿÿþÿÿÿþÿÿÿ»þÿÿÿ½¾¿ÀÁÂÃÄÅÆÇÈÉÊËÌÍÎÏÐÑÒÓÔþÿÿÿÖþÿÿÿþÿÿÿÙÚÛÜÝÞßþÿÿÿþÿÿÿâþÿÿÿäåæçèéêëþÿÿÿþÿÿÿîþÿÿÿþÿÿÿñþÿÿÿóôõö÷øùúûüýþÿþÿÿÿÿÿÿÿÿÿþþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2+É w?l=Ì=
‡Kˆ2‡DÿÿÿÿÿLS<c
øèè_897308186ÿÿÿÿÿÿÿÿ¢ÀF'!¿¥½À¸B¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ…PIC
¡¤ÿÿÿÿ†LMETAÿÿÿÿÿÿÿÿÿÿÿÿˆhS<–<             ÿÿÿ.1À &ÿÿÿÿÀÿ¹ÿ`y&MathType ú-YÂ[ÂàY=
[=
[qû€þTms Rmn<‰-  2
€\pÀ    2
‹µfk    2
½ûaÀ    2
€ðpÀ    2
‹1fk    2
½vaÀ2
€¬etc¨k¨û ÿTms Rmn-ð    2
Ô7W¹    2
ß}W¹    2
ÚC•    2
nûW¹    2
ÔÚN•    2
ß
N•        2
UC•    2
n…
N•û€þPSymbol-ð        2
€ž»Ó    2
€
»Óû€þTms Rmn-ð      2
€?;k
&
ÿÿÿÿû¼"System-ðÿÿÿÿÿÿÂÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ€þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2CompObj£¥ÿÿÿÿ–ZObjInfoÿÿÿÿ¦ÿÿÿÿ˜Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ™Ü_897308185Â‹©ÀFÀ¸B¿¥½À¸B¿¥½ÌÀç2€&÷1%÷1
ƒpƒW
†»ƒfƒW
ƒaƒC
–bƒW
‚;ƒpƒN
†»ƒfƒN
ƒaƒC
–bƒN
ƒeƒtƒcPO>Lž+|ÌèèOle
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
¨«ÿÿÿÿžLMETAÿÿÿÿÿÿÿÿÿÿÿÿ hCompObjª¬ÿÿÿÿ¦Zž+6A       œ     ÿÿÿ.1à`&ÿÿÿÿÀÿ¶ÿ –&MathTypeú-Jpû ÿTms Rmn¼-   2
ƒKW¹
&
ÿÿÿÿû¼"System-ðTms Rmn¼-ð   2
#Ñþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ObjInfoÿÿÿÿÿÿÿÿ¨Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ©\_897308184ÿÿÿÿÿÿÿÿ°ÀFàYJ¿¥½`u¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ«±È@ç:¸÷9À÷9

–bƒW2
ƒo2dp}
LW{ThèèW{®=       ¨     ÿÿÿ.1@ &ÿÿÿÿÀÿ¤ÿàä&PIC
¯²ÿÿÿÿ¬LMETAÿÿÿÿÿÿÿÿÿÿÿÿ®ˆCompObj±³ÿÿÿÿµZObjInfoÿÿÿÿ´ÿÿÿÿ·MathTypePû€þTms Rmnîÿ- 2
 \pÀû ÿTms Rmn
-ð       2
ô7C•
&
ÿÿÿÿû¼"System-ðÿÿÿÿkþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¸<_897308183¼®·ÀF`u¿¥½`}¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¹PIC
¶¹ÿÿÿÿºLÌ ç2”(÷1$*÷1
ƒpƒCLŸ!pèèŸ!žD        ù     ÿÿÿ.1€€&ÿÿÿÿÀÿ¸ÿ@8&MathType0ú-½®½°½9½  ù_û_½
½ùßMETAÿÿÿÿÿÿÿÿÿÿÿÿ¼(CompObj¸ºÿÿÿÿÕZObjInfoÿÿÿÿ»ÿÿÿÿ×Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿØÜûß½ ½pùû½û½Wùû½â½€û€þTms Rmn-    2
 \pÀ    2
+fk    2
IÜaÀ    2
ITaÀ    2
+.
aÀ        2
+9fk    2
]˜
aÀ        2
+»aÀ    2
+fk    2
]aÀ    2
+aÀ    2
+Îfk    2
]VaÀ    2
+ýaÀ    2
+Öfk    2
]NaÀû ÿTms Rmn[-ð  2
t7C•    2
ÎC•    2
»C•    2
3C•    2

W¹       2

W¹        2
±wC•    2
˜W¹    2
©N•    2
„N•    2
±÷C•    2
'N•    2
úSp    2
›Sp    2
±5C•    2
[Sp    2
æEˆ    2
¨Eˆ    2
±-C•    2
XEˆû€þPSymbol-ð    2
 l»Ó    2
 -Ó    2
 r+Ó    2
 Í+Ó    2
 ´+Ó    2
«N     æ‘        2
ÂN     è‘        2
ÖN     ç‘        2
çN     ç‘        2
«Šö‘    2
ÂŠø‘    2
ÖŠ÷‘    2
çŠ÷‘û€þTms Rmn[-ð  2
+Ç1À
&
ÿÿÿÿû¼"System-ðß6ÿÿß6ÿÿß6ÿÿß6ÿÿ·6ÿÿ·6ÿÿ·7ÿÿ·7ÿÿ†ÿÿ†ÿÿ†ÿÿ†þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÌÀç2À&÷1P(÷1
ƒpƒC
†»ƒfƒC
ƒaƒC
†-ˆ1ƒaƒC
ƒaƒW
ƒfƒW
ƒaƒC
–bƒW
†+ƒaƒN
ƒfƒN
ƒaƒC
–bƒN
†+ƒaƒS
ƒfƒS
ƒaƒC
–bƒS
†+ƒaƒE
ƒfƒE
ƒaƒC
–bƒE
–(–)2
_897308181ÿÿÿÿÿÿÿÿ¾ÀF`}¿¥½`}¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿàPIC
½ÀÿÿÿÿáLMETAÿÿÿÿÿÿÿÿÿÿÿÿãL•¸èè•~)       ò+     ÿÿÿ.1À@&ÿÿÿÿ
U]
&MathType€ú-\^û€þTms Rmn-  2
À;aÀû ÿTms Rmn-ð  2
C•    2
q;W¹+&LMathTypeUU@
ƒaƒC
–bƒWF
&
ÿÿÿÿû¼"System-ðÿÿðÿÿðÿÿðÿÿðÿÿÿÿÿýaÿÿôy±È@pŽR—$
ƒaƒC
–bƒWÿ?ÿÿÿÿÿÿÿÿÿðÿÿObjInfo¿ÁÿÿÿÿìEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿí\_897308180ÐµÄÀF`}¿¥½à6¸¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿïPIC
ÃÆÿÿÿÿðLMETAÿÿÿÿÿÿÿÿÿÿÿÿòhCompObjÅÇÿÿÿÿZObjInfoÿÿÿÿÈÿÿÿÿLo"ÀXèèo"FA            ÿÿÿ.1À&ÿÿÿÿÀÿºÿÀ
z&MathTypeÀú-ÜÞÝ}ÝhÜÞû-ýÙPSymbol„-2
‹œ(û-ýÙPSymbol„-ð2
‹V
)û€þTms Rmn¼-ð        2
@;aÀ    2
@(aÀ    2
@O
aÀû ÿTms RmndQ-ð      2
”C•    2
ñ;W¹    2
”C•    2
”.C•    2
ñOW¹û€þPSymbol-ð    2
@•®|    2
@&     +Óû€þTms RmndQ-ð      2
K’1À    2
i’2À
&
ÿÿÿÿû¼"System-ð ¯D(§ þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ
þÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ !"#$%&'()*+,-./01þÿÿÿ3þÿÿÿþÿÿÿ6789:;<=þÿÿÿþÿÿÿ@þÿÿÿBCDEFGHIJKLMNOPQRSTUVWXYZ[\þÿÿÿ^þÿÿÿþÿÿÿabcdefþÿÿÿþÿÿÿiþÿÿÿklmnopþÿÿÿrþÿÿÿþÿÿÿþÿÿÿþÿÿÿwþÿÿÿyz{|}~€þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2±È ç:`"÷9°&÷9
ƒaƒC
–bƒW
†®ˆ1ˆ2ƒaƒC
†+ƒaƒC
–bƒW
–(–)à`&ÿÿL=4´@èèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¼_897308179ÿÿÿÿÿÿÿÿËÀFà6¸¿¥½Ø¿¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÊÍÿÿÿÿL=4†D       P     ÿÿÿ.1 &ÿÿÿÿÀÿ¥ÿà¥&MathTypeP
&
ÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2METAÿÿÿÿÿÿÿÿÿÿÿÿ  ÈCompObjÌÎÿÿÿÿ
ZObjInfoÿÿÿÿÏÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<±È ç:!÷9¤*÷9
@¸*à",.MLp.Tpèèp..D        ¡     ÿÿÿ.1€ *&ÿÿÿÿÀÿ¸ÿà)8&MathType0ú-½}½Y½â½¾
ùÅûÅ½¼½ù¦_897308178×ÉÒÀFØ¿¿¥½Àiá¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÑÔÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿhû¦½½Úùn ûn ½e½h!ùü'ûü'½ó"½)û€þ¼Tms Rmn- 2
 5K+    2
 r¨û ÿ¼Tms Rmn-ð
2
€…2dp}û€þPSymbol-ð  2
 •®|    2
 µ-Ó    2
]Õ
+Ó        2
 o+Ó    2
]¶+Ó    2
 7+Ó    2
]~+Ó    2
 Å!+Ó    2
]%+Ó    2
«÷
æ‘        2
Â÷
è‘        2
Ö÷
ç‘        2
ç÷
ç‘        2
«!)ö‘    2
Â!)ø‘    2
Ö!)÷‘    2
ç!)÷‘û€þTms Rmn-ð  2
+¦r•    2
I˜aÀ    2
IýaÀ    2
+&
aÀ        2
+ðr•    2
]×aÀ    2
]þaÀ    2
+aÀ    2
+Är•    2
]¸aÀ    2
]ßaÀ    2
+øaÀ    2
+or•    2
]€aÀ    2
]§aÀ    2
+v$aÀ    2
+&r•    2
]#aÀ    2
]5&aÀû ÿTms Rmn-ð  2
eC•    2
wC•    2
Ü     C•        2
W¹    2
¯W¹    2
±¶C•    2
±ÝC•    2
þW¹    2
N•    2
’N•    2
±—C•    2
±¾C•    2
îN•    2
ÜSp    2
3Sp    2
±_C•    2
±†C•    2
¬ Sp    2
_%Eˆ    2
×&Eˆ    2
±í#C•    2
±'C•    2
?(Eˆû€þTms Rmn-ð  2
+p     2À
&
ÿÿÿÿû¼"System-ðNDOWS\SYSTEM\SSERIFE.FONþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2±È ç:!÷9Ð&÷9
‡K‡2‡d
‡r†®ƒrƒC
ƒaƒC
†-ˆ2ƒaƒC
ƒaƒW
ƒrƒW
ƒaCompObjÓÕÿÿÿÿ2ZObjInfoÿÿÿÿÖÿÿÿÿ4Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ5<_897308177ÿÿÿÿÿÿÿÿÙÀFÀiá¿¥½`Zû¿¥½ƒC
†+ƒaƒC
–bƒW
†+ƒaƒN
ƒrƒN
ƒaƒC
†+ƒaƒC
–bƒN
†+ƒaƒS
ƒrƒS
ƒaƒC
†+ƒaƒC
–bƒS
†+ƒaƒE
ƒrƒE
ƒaƒC
†+ƒaƒC
–bƒE
–(–)Tms RmnLî$ðhèèOle
ÿÿÿÿÿÿÿÿÿÿÿÿ>PIC
ØÛÿÿÿÿ?LMETAÿÿÿÿÿÿÿÿÿÿÿÿAèCompObjÚÜÿÿÿÿ]Zî$~E       d     ÿÿÿ.1@€!&ÿÿÿÿÀÿ»ÿ@!û&MathType`û€þ¼Tms Rmn-       2
€       5K+      2
©'D    2
é]     D        2
)¡
D        2
©
æD      2
iúDû ÿ¼Tms Rmn-ð
2
à       †3Dp¡    2
P1p    2
I
2p        2
‰Ô3p    2
i>    2
|-N¡    2
|BN¡û`ÿ¼Tms Rmn-ð  2
´àxP    2
´óyPû€þPSymbol-ð    2
€       3=Ó      2
©Ý×`    2
é×`    2
)      ×`       2
)×`    2
i×`    2
©
Ý×`      2
©
×`      2
é×`    2
)Ý×`    2
)×`    2
iÝ×`    2
i      ×`       2
i×`    2
¨jæ‘    2
…jè‘    2
Ójç‘    2
Fjç‘    2
¹jç‘    2
,jç‘    2
Ÿjç‘    2

jç‘      2
…jç‘    2
øjç‘    2
kjç‘    2
Þjç‘    2
ªjç‘    2
¨‘ ö‘    2
…‘ ø‘    2
Ó‘ ÷‘    2
F‘ ÷‘    2
¹‘ ÷‘    2
,‘ ÷‘    2
Ÿ‘ ÷‘    2

‘ ÷‘      2
…‘ ÷‘    2
ø‘ ÷‘    2
k‘ ÷‘    2
Þ‘ ÷‘    2
ª‘ ÷‘û ÿPSymbol-ð    2
â-{    2
C&-{    2
ƒi-{    2

{-{      2
½.-{û ÿTms Rmn-ð  2
]1p    2
C¡1p    2
ƒä1p    2

ö1p      2
½©1pû€þTms Rmn-ð  2
é—
.`
&
ÿÿÿÿû¼"System-ðþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ObjInfoÿÿÿÿÝÿÿÿÿ_Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ`¼_897308176(oàÀF`Zû¿¥½`Zû¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿg¡Ì 3'4%4
‡K‡3‡D
†=‡D‡1
†-ˆ1
†×‡D‡2
†-ˆ1
†×‡D‡3
†-ˆ1
†×†×†×†×‡D‡i
†-ˆ1
†×‚.†×†×†×†×†×†×‡D†-ˆ1
‡N‡x‡N‡y
–(–)PIC
ßâÿÿÿÿhLMETAÿÿÿÿÿÿÿÿÿÿÿÿjˆCompObjáãÿÿÿÿqZObjInfoÿÿÿÿäÿÿÿÿsL<Êøèè<Ê†E       ±     ÿÿÿ.1 À&ÿÿÿÿÀÿ¥ÿ€E&MathType û€þ¼Tms Rmn[-       2
`<xÀ
2
`¦Kr+¨û€þPSymbol-ð  2
`k=Ó
&
ÿÿÿÿû¼"System-ð GB,§ þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì 3'4D+4
‡x†=‡K‡r        Lì[,èèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿt<_897308175ÿÿÿÿÿÿÿÿçÀF`Zû¿¥½µ-À¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿuPIC
æéÿÿÿÿvLMETAÿÿÿÿÿÿÿÿÿÿÿÿxCompObjèêÿÿÿÿZObjInfoÿÿÿÿëÿÿÿÿƒEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ„\þÿÿÿ‚þÿÿÿþÿÿÿ…þÿÿÿþÿÿÿˆþÿÿÿŠ‹ŒŽ‘þÿÿÿ“þÿÿÿþÿÿÿ–þÿÿÿþÿÿÿ™þÿÿÿ›œžŸ þÿÿÿ¢þÿÿÿþÿÿÿþÿÿÿþÿÿÿ§þÿÿÿ©ª«¬®¯°±²³´µ¶·¸þÿÿÿºþÿÿÿþÿÿÿ½¾¿þÿÿÿÁÂÃþÿÿÿþÿÿÿÆþÿÿÿÈÉÊËÌÍÎÏÐÑÒÓÔÕÖþÿÿÿØþÿÿÿþÿÿÿÛÜÝþÿÿÿßàþÿÿÿþÿÿÿãþÿÿÿåæçèéêëìíîïðñòóþÿÿÿõþÿÿÿþÿÿÿøùúþÿÿÿüýþÿÿÿþÿÿÿì†E       ó     ÿÿÿ.1à`&ÿÿÿÿÀÿ¦ÿ †&MathType û€þ¼Tms Rmn<-       2
 5K+    2
 Dû ÿ¼Tms RmnaQ-ð  2
ôº1pû€þPSymbol-ð    2
 Í=Óû ÿPSymbol-ð    2
ô?-{
&
ÿÿÿÿû¼"System-ð2
`¦Kr+¨û€þþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì@3$'4d+4
‡K†=‡D†-‡1ð    2
ô?-{
Lz¬,èè_897308174óåîÀFµ-À¥½FÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ†PIC
íðÿÿÿÿ‡LMETAÿÿÿÿÿÿÿÿÿÿÿÿ‰(zVB       ü     ÿÿÿ.1àà&ÿÿÿÿÀÿ¦ÿ †&MathType û€þ¼Tms RmnaQ-       2
 <xÀ    2
 ©D    2
 ár¨û ÿ¼Tms Rmn-ð  2
ôX1pû€þPSymbol-ð    2
 k=Óû ÿPSymbol-ð    2
ôÝ-{
&
ÿÿÿÿû¼"System-ðjªª?ÿþþUUTUUTUUT?ÿþPjªªbjªªjªª?ÿþþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì@3`'4 +4
‡x†=‡D†-‡1
‡rÿÿÿ.1CompObjïñÿÿÿÿ’ZObjInfoÿÿÿÿòÿÿÿÿ”Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ•\_897308173ÿÿÿÿÿÿÿÿõÀFFÀ¥½ `À¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ—PIC
ô÷ÿÿÿÿ˜LMETAÿÿÿÿÿÿÿÿÿÿÿÿšˆCompObjöøÿÿÿÿ¡ZLÊäèèÊVB       ±     ÿÿÿ.1  &ÿÿÿÿÀÿ¥ÿ`E&MathType û€þ¼Tms RmnI-
2
`8DxÀ  2
`¶r¨û€þPSymbol-ð    2
`{=Ó
&
ÿÿÿÿû¼"System-ð€Fÿþÿþÿþÿüþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì 3l'4¬+4
‡D‡x†=‡rÿàÿÿÿüóÿàL(ì ˜ èèObjInfoÿÿÿÿùÿÿÿÿ£Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¤<_897308172´ìüÀF `À¥½€ØpÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¥PIC
ûþÿÿÿÿ¦LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¨CompObjýÿÿÿÿ¹ZObjInfoÿÿÿÿÿÿÿÿÿÿÿÿ»(ì    nC    ÷     ÿÿÿ.1      À
&ÿÿÿÿÀÿ°ÿ€
°&MathTypeû€þ¼Tms Rmnæ)-      2
à8Dû€þPSymbol-ð    2
à²=Ó    2
³éæ‘    2
:éè‘    2
Þéç‘    2
Qéç‘    2
Äéç‘    2
7éç‘    2
³¸ö‘    2
:¸ø‘    2
Þ¸÷‘    2
Q¸÷‘    2
Ä¸÷‘    2
7¸÷‘û€þTms Rmnæ)-ð  2
w©dÀ    2
w‡e¨    2
·ôfk    2
·jdÀ    2
·T     e¨        2
÷µfk    2
÷O     dÀû ÿTms Rmn0-ð      2
×g1p    2
×'1p    2
Y1p    2
:2p    2

2p        2
W,2p    2
W
3pû€þTms Rmnæ)-ð      2
÷=.`    2
7Ð     .`        2
7=.`
&
ÿÿÿÿû¼"System-ð?ÿ?ÿÿÿÿ8þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2à
‡R†=ƒdˆ1
ƒeˆ1
ƒfˆ1
ƒdˆ2
ƒeˆ2
ƒfˆ2
ƒdˆ3
‚.‚.‚.–a–bP4Ole10Nativeÿÿÿÿÿ¼äEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÀÜ_897308171ÿÿÿÿÿÿÿÿÀF yxÀ¥½ yxÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÄ¡ÌÀ3(4¤)4
‡D†=ƒdˆ1
ƒeˆ1
ƒfˆ1
ƒdˆ2
ƒeˆ2
ƒfˆ2
ƒdˆ3
‚.‚.‚.–(–)Lxì     4 èèxì     &E    Ó     ÿÿÿ.PIC
ÿÿÿÿÅLMETAÿÿÿÿÿÿÿÿÿÿÿÿÇÈCompObjÿÿÿÿ×ZObjInfoÿÿÿÿÿÿÿÿÿÿÿÿÙ1         
&ÿÿÿÿÀÿ°ÿà°&MathTypeû€þ¼Tms RmnDˆ-    2
à8Lû€þPSymbol-ð    2
àŸ=Ó    2
³Öæ‘    2
:Öè‘    2
ÞÖç‘    2
QÖç‘    2
ÄÖç‘    2
7Öç‘    2
³0ö‘    2
:0ø‘    2
Þ0÷‘    2
Q0÷‘    2
Ä0÷‘    2
70÷‘û€þTms RmnDˆ-ð  2
w½lk    2
·˜gÀ    2
·xlk    2
÷SgÀ    2
÷&     lkû ÿTms Rmn-ð      2
×1p    2
N1p    2
é2p    2
W2p    2
W”     3pû€þTms RmnDˆ-ð      2
÷µ.`    2
7|     .`        2
7µ.`
&
ÿÿÿÿû¼"System-ððnïþ4Ž      æªŽþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2À
‡L†=ƒlˆ1
ƒgˆ1
ƒlˆ2
ƒgˆ2
ƒlˆ3
‚.‚.‚.–a–bÿÿÿÿ¡Ì 3Ø'4h)4
‡L†=ƒlˆ1
ƒgˆ1
ƒlˆ2
ƒgOle10Native    ÿÿÿÿÚÄEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÞ¼_897308170ÀF yxÀ¥½`šÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿáˆ2
ƒlˆ3
‚.‚.‚.–(–)Lâì     p èèâì     Þ<    Ó     ÿÿÿ.1      €
&ÿÿÿÿÀÿ°ÿ@
°&MathTypeû€þ¼Tms RmnÄP-      2
à9Uû€þPSymbol-ð    2
PIC
ÿÿÿÿâLMETAÿÿÿÿÿÿÿÿÿÿÿÿäÈCompObj
ÿÿÿÿôZObjInfoÿÿÿÿÿÿÿÿÿÿÿÿöà¹=Ó 2
³ðæ‘    2
:ðè‘    2
Þðç‘    2
Qðç‘    2
Äðç‘    2
7ðç‘    2
³’ö‘    2
:’ø‘    2
Þ’÷‘    2
Q’÷‘    2
Ä’÷‘    2
7’÷‘û€þTms RmnÄP-ð  2
w¥uÀ    2
wphÀ    2
·TuÀ    2
·/     hÀ        2
÷+     uÀû ÿTms Rmna-ð      2
×\1p    2
×1p    2
2p    2
ì     2p        2
Wñ     3pû€þTms RmnÄP-ð      2
÷.`    2
7®     .`        2
7.`
&
ÿÿÿÿû¼"System-ðÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2À
‡R†=ƒuˆ1
ƒhˆ1Ole10Nativeÿÿÿÿ÷ÄEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿû¼_897308169ÿÿÿÿÿÿÿÿÀF`šÀ¥½`u²À¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿþ
ƒuˆ2
ƒhˆ2
ƒuˆ3
‚.‚.‚.–a–bstem¡Ì 3D(4Ô)4
‡U†=ƒuˆ1
ƒhˆ1
ƒuˆ2
ƒhˆ2
ƒuˆ3
‚.‚.‚.–(–)LhWTèèPIC
ÿÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿèCompObjÿÿÿÿ     ZObjInfoÿÿÿÿÿÿÿÿþÿÿÿþÿÿÿ
þÿÿÿþÿÿÿ
þÿÿÿþÿÿÿþÿÿÿ !"#$%&'()*+,þÿÿÿ.þÿÿÿþÿÿÿ123456þÿÿÿ89:;<þÿÿÿþÿÿÿ?þÿÿÿABCDEFGþÿÿÿIþÿÿÿþÿÿÿLþÿÿÿþÿÿÿOþÿÿÿQRSTUVþÿÿÿþÿÿÿþÿÿÿþÿÿÿ[þÿÿÿ]^_`abcdefghijþÿÿÿlþÿÿÿþÿÿÿopþÿÿÿþÿÿÿsþÿÿÿuvwxyz{|}~€hWVB       Û     ÿÿÿ.1 &ÿÿÿÿÀÿ§ÿÀÇ&MathType`û€þTms Rmn_-       2
`1lk    2
`³uÀû ÿTms RmnÄP-ð  2
ÀŸi>    2
Àyi>û€þPSymbol-ð    2
`}=Ó
&
ÿÿÿÿû¼"System-ð>     2
Àyi>û€þþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì@3P(4@/4
ƒlƒi
†=ƒuƒiFL¦,žP|èèEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\_897308168!ÀF`u²À¥½fÌÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÿÿÿÿL¦,ž¦Q       \     ÿÿÿ.1`€(&ÿÿÿÿÀÿ¶ÿ@(&MathType` ú"-‹9oj   ú "-wj±-¹RRRž‹’oÃ-wÃ
-RpRpR÷
Jd Í
‹*o[-w[¢METAÿÿÿÿÿÿÿÿÿÿÿÿÈCompObjÿÿÿÿ-fObjInfoÿÿÿÿÿÿÿÿÿÿÿÿ/Ole10Native ÿÿÿÿ0„-ªRRRJü ešÈ!U!‹ço-w_-gRÅRÅRW#û€þTimes New Romanœ-      2
 0uÀ    2
 0dÀ    2
 ™hÀ    2
      e¨        2
 ‰dÀ    2
 gÀ    2
 Tfk    2
 !dÀ    2
 ´uÀ    2
 ÞdÀ    2
 Òe¨    2
 : fk    2
 é!dÀ    2
 R$hÀûÿTimes New Romanp-ð  2
ã1€    2
ê1€    2
@1€    2

1€        2
C
1€        2
Î1€    2
µ1€    2
Û1€    2
|2€    2
2€    2
n1€    2
› 1€    2
£"1€    2
%2€û€þPSymbol-ð    2
 ë=Ó    2
 H=Ó    2
 Ö=Ó    2
 ™=Ó    2
 ²-Ó    2
 +&=Óû€þTimes New Romanœ-ð  2
 ¤;k    2
 ';k    2
 ¿;k    2
 ]#;k    2
 ý&.`    2
 q'.`    2
 å'.`    2
 9 `    2
 ¼ `    2
 T `    2
 ò# `
&
ÿÿÿÿû¼"Systemn-ð-Ó   þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²q€
ƒuˆ1
†=
ƒdˆ1
ƒhˆ1
†=)ƒeˆ1

ƒdˆ1
ƒgˆ1
†=)ƒfˆ1

ƒdˆ1
ƒuˆ2
†=
ƒdˆ2
†-)ƒeˆ1
ƒfˆ1
ƒdˆ1
ƒhˆ2
†=‚.‚.‚.bühP€1cühO€ÐýÔÍ`ßDÄïCèïC
ƒuˆ1
†=
ƒdEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ7|_897308167ÿÿÿÿÿÿÿÿ#ÀFfÌÀ¥½fÌÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ=PIC
"%ÿÿÿÿ>Lˆ1
‚; ƒhˆ1
†=)ƒeˆ1

ƒdˆ1
‚; ƒgˆ1
†=)ƒfˆ1

ƒdˆ1
‚; ƒuˆ2
†=
ƒdˆ2
†-)ƒeˆ1
ƒfˆ1
ƒdˆ1
‚; ƒhˆ2
†=‚.‚.‚.RpLhäèèMETAÿÿÿÿÿÿÿÿÿÿÿÿ@ÈCompObj$&ÿÿÿÿHZObjInfoÿÿÿÿ'ÿÿÿÿJEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿK\h¶C   Í     ÿÿÿ.1 &ÿÿÿÿÀÿ©ÿ`©&MathTypeÐû€þ¼Tms Rmn»-
2
\8Lz¨  2
\†r¨
2
œ9UxÀ  2
œ¹z¨û€þPSymbol-ð    2
\K=Ó    2
œ|=Ó
&
ÿÿÿÿû¼"System-ðÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2¡Ì@3t(4\/4
‡L‡z†=‡r‡U‡x†=‡zÿÿÿ.1LäW¤Tèè_897308255ÿÿÿÿÿÿÿÿ*ÀF ÔÀ¥½ ÀþÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿMPIC
),ÿÿÿÿNLMETAÿÿÿÿÿÿÿÿÿÿÿÿP¨äWÖ<       Ä     ÿÿÿ.1  &ÿÿÿÿÀÿÝÿ`ý&MathType`û€þ¼Tms Rmn-       2
`8Aû ÿ¼Tms Rmn~-ð
2
Ào2dp}&,MathTypeUU 
‡A‡2‡d
&
ÿÿÿÿû¼"System-ð ß.€ObjInfo+-ÿÿÿÿWEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿX<_897308254(0ÀF ÀþÀ¥½ ÀþÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿY)É pŽR—$
‡A‡2‡dLwì x
 èèwì VB    ¸     ÿÿÿ.1      À&ÿÿÿÿÀÿ¸ÿ€¸&MathTypeû€þ¼Tms Rmn-  2
à9W€û€þPSymbol-ð    2
PIC
/2ÿÿÿÿZLMETAÿÿÿÿÿÿÿÿÿÿÿÿ\¨CompObj13ÿÿÿÿkZObjInfoÿÿÿÿ4ÿÿÿÿmà$=Ó     2
ð`×`    2
«[æ‘    2
B[è‘    2
Ö[ç‘    2
I[ç‘    2
¼[ç‘    2
/[ç‘    2
«Àö‘    2
BÀø‘    2
ÖÀ÷‘    2
IÀ÷‘    2
¼À÷‘    2
/À÷‘    2
pDê    2
°¢Dê    2
0L
Dêû€þTms Rmn-ð      2
pz•    2
°Œz•    2
06z•û ÿTms Rmnp-ð  2
êN•û ÿTms Rmn-ð  2
Ðœ1p    2
2     2p
&
ÿÿÿÿû¼"System-ð
‡W†=…Dþÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ÃÈ G=H*w<Ø+w<
‡W†=…Dƒzˆ1
…Dƒzˆ2
†×Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿn¼_897308253ÿÿÿÿÿÿÿÿ7ÀF ÀþÀ¥½`R Á¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿqPIC
69ÿÿÿÿrL…DƒzƒN
–(–)û€þ¼TmLU
Ü¸èèU
T  }     ÿÿÿ.1À`    &ÿÿÿÿÀÿ»ÿ        {&MathType€ûXýÛPSymbol|-2

[ûXýÛPSymbol|-ð2

@METAÿÿÿÿÿÿÿÿÿÿÿÿtCompObj8:ÿÿÿÿfObjInfoÿÿÿÿ;ÿÿÿÿƒEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ„|þÿÿÿ‚þÿÿÿþÿÿÿ…þÿÿÿþÿÿÿˆþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿþÿÿÿ‘’“”þÿÿÿþÿÿÿ—˜™š›œžŸ ¡þÿÿÿ£¤¥¦§¨©þÿÿÿ«¬®¯°±þÿÿÿ³þÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ]û€þ¼Times New Roman-ð
2
À§Ab×  2
ÀB,`    2
ÀÑb×ûÿ¼Times New Roman¨-ð  2
©iG    2
1€    2
¿iGûÿPSymbol-ð    2
þ+Œû€þPSymbol-ð    2
À=Óû€þTimes New Roman-ð  2
ÀO0À
&
ÿÿÿÿû¼"Systemn-ðð   þÿ
ÿÿÿÿÀFMicrosoft Equation 2.0DS EquationEquation.2ô9²qÍ`ßD¨ïC<ïC
‡A‡b‡i†+‡1
‡,‡b‡i
–[–]†=ˆ0À`      &ÿÿþÿ
ÿÿÿÿÎÀFMicrosoft Equation 3.0DS Eq_943430073ÿÿÿÿÿÿÿÿ>ÎÀF`R Á¥½`R Á¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ†CompObj=?ÿÿÿÿ‡fObjInfoÿÿÿÿ@ÿÿÿÿ‰uationEquation.3ô9²qÉÓHoI˜mI
þÿ
ÿÿÿÿd›OÏ†êª¹)è"Microsoft PowerPoint PresentationMSPresentationPowerPoint.Show.8ô9²q`!ðp17žªAí²£÷Sè4p¥Žb  
àd>þxœ…QÍJEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿŠ$_919678608ÿÿÿÿÿÿÿÿEd›OÏ†êª¹)è@…IÁ¥½RÁ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ‹PRINTBDÿÿÿÿýd] 

 !"#$%&'()*+þÿÿÿ.ež0123456789:;<=>?@ABCDEFGHIþÿÿÿKLMNOPQRSTUVWXYZ[\]^_`abcdþÿÿÿfŸýÿÿÿijklmnopqrstuvwxyz{|}~€%‚1       .
N&ÿÿÿÿj:       &ÿÿÿÿ&#ÿÿÿÿTNPP°ë0D
‡
&
TNPPô     &ÿÿÿÿ&TNPP:j
üÿÿÿ- úÿÿÿ"--       !ð@p--       ú"-&ÿÿÿÿ¡?
e&ÿÿÿÿ
û-   &ÿÿÿÿá?
&ÿÿÿÿ  ü--9
¬¨     èÿ--  û ÿTimes New RomanH-ð   .2


u(i=1,j=1)0 6060 .&ÿÿÿÿ•       ú"--$ç   ù     ’%’´
% ù%ù%%ù%’-ð-&ÿÿÿÿ&ÿÿÿÿçI¤&ÿÿÿÿèI     ú"--%ùhù-ðü-
$ jùKêj--&ÿÿÿÿ&ÿÿÿÿ÷ú¤     ú"--%ù„-ð-
$‚¡‚ü--&ÿÿÿÿ&ÿÿÿÿ÷Át     ú"--%ùXÑ-ð-
$^áqÃOÆ--&ÿÿÿÿ&ÿÿÿÿ&ÿÿÿÿÄˆñ&ÿÿÿÿçñ¶     ú"--%ùóù–-ð-
$é”ù³”--&ÿÿÿÿ&ÿÿÿÿ÷¢¤Æ     ú"--%ù³„³-ð-
$‚Ã¡³‚¤--&ÿÿÿÿ&ÿÿÿÿ÷it¶     ú"--%ù³Xy-ð-
$^‰qkOn--&ÿÿÿÿ--/ˆÄ--        . 2
óák0.--œ¯Y--       . 2
vvj.--      òxœ--          . 2
ã¹i.&ÿÿÿÿ--Y*ÈÄ--       . 2
3áz+.--é×Xl--       . 2
Ã‰y0.--I¸œ--       . 2
#¹x0.&ÿÿÿÿálF    ú"--$!ã   û     CQCi+iã
% ûQûiã%QûQC-ð-&ÿÿÿÿ&ÿÿÿÿ¢DUã--N$%0«9¥8£8£7¡1œ*—Š‰|îoÙbÆV¾Q·M°I®N²JF¦P©S«T²X¹\ÁaÔmézý‡”“! (¥0«3¦/©/¬
$©9ÛN¤--&ÿÿÿÿ--dãÓ¡--        .2
>¾
(i=1,j=1,k=1) 6060060 .&ÿÿÿÿ'ñ,ö     ú"--%)ó)ó-ð-&ÿÿÿÿ--q\mç--          .2
Ø
Computational@0K00+00*. .2
KDomainF0J+0.--ºÚ¶f--         .2
!ƒ
Computational@0K00+00*. .
2
”ƒAxesF0*&.--ÇG--       .2
kdPhysical600%*+.    .
2
ÞdAxesF0*&.--È/7v--  û ÿ¼Times New Roman-ð   .@2
¢“&Rule 1: i - east, j - north, k - down.F5*0  *0&   50+ 56 50F5.&ÿÿÿÿšT è
-      ú"-
b[     œ--ð-      ú"-
'[     a--ð&ÿÿÿÿ
è
      ú"--%!
å
-ð-&ÿÿÿÿ&ÿÿÿÿY   è^       ú"--%![    å[     -ð-&ÿÿÿÿ&ÿÿÿÿÞT   ä
--$
ß
ß
à
à
â
â
â
á
à
ß
$
ß
ß
à
à
â
â
â
á
à
ß
$
ß
ß
à
à
â
â
â
á
à
ß
$
ß     
ß

à
á
â

â      
â
á
à
ß
$
ß
ß
à
á
â
â
â
á
à
ß
$
ßý    ßþ     àÿ     áÿ     âþ     âý     âü     áû     àû     ßü     $
ß÷    ßø     àù     áù     âø     â÷     âö     áõ     àõ     ßö     $
ßñ    ßò     àó     áó     âò     âñ     âð     áï     àï     ßð     $
ßë    ßì     àí     áí     âì     âë     âê     áé     àé     ßê     $
ßå    ßæ     àç     áç     âæ     âå     âä     áã     àã     ßä     $
ßß    ßà     àá     áá     âà     âß     âÞ     áÝ     àÝ     ßÞ     $
ßÙ    ßÚ     àÛ     áÛ     âÚ     âÙ     âØ     á×     à×     ßØ     $
ßÓ    ßÔ     àÕ     áÕ     âÔ     âÓ     âÒ     áÑ     àÑ     ßÒ     $
ßÍ    ßÎ     àÏ     áÏ     âÎ     âÍ     âÌ     áË     àË     ßÌ     $
ßÇ    ßÈ     àÉ     áÉ     âÈ     âÇ     âÆ     áÅ     àÅ     ßÆ     $
ßÁ    ßÂ     àÃ     áÃ     âÂ     âÁ     âÀ     á¿     à¿     ßÀ     $
ß»    ß¼     à½     á½     â¼     â»     âº     á¹     à¹     ßº     $
ßµ    ß¶     à·     á·     â¶     âµ     â´     á³     à³     ß´     $
ß¯    ß°     à±     á±     â°     â¯     â®     á     à     ß®     $
ß©    ßª     à«     á«     âª     â©     â¨     á§     à§     ß¨     $
ß£    ß¤     à¥     á¥     â¤     â£     â¢     á¡     à¡     ß¢     $
ß    ßž     àŸ     áŸ     âž     â     âœ     á›     à›     ßœ     $
ß—    ß˜     à™     á™     â˜     â—     â–     á•     à•     ß–     $
ß‘    ß’     à“     á“     â’     â‘     â     á     à     ß     $
ß‹    ßŒ     à     á     âŒ     â‹     âŠ     á‰     à‰     ßŠ     $
ß…    ß†     à‡     á‡     â†     â…     â„     áƒ     àƒ     ß„     $
ß    ß€     à     á     â€     â     â~     á}     à}     ß~     $
ßy    ßz     à{     á{     âz     ây     âx     áw     àw     ßx     $
ßs    ßt     àu     áu     ât     âs     âr     áq     àq     ßr     $
ßm    ßn     ào     áo     ân     âm     âl     ák     àk     ßl     $
ßg    ßh     ài     ái     âh     âg     âf     áe     àe     ßf     $
ßa    ßb     àc     ác     âb     âa     â`     á_     à_     ß`     $
ß[    ß\     à]     á]     â\     â[     âZ     áY     àY     ßZ     --&ÿÿÿÿ&ÿÿÿÿ-        ú"-_        bžœ--ð-  ú"-_        'ža--ð&ÿÿÿÿ\     èa       ú"--%!^    å^     -ð-&ÿÿÿÿ&ÿÿÿÿœè¡        ú"--%!žåž-ð-&ÿÿÿÿ&ÿÿÿÿÞ—äa  --$
ß^    ß^     à_     à_     â_     â^     â]     á\     à\     ß]     $
ßX    ßX     àY     àY     âY     âX     âW     áV     àV     ßW     $
ßR    ßR     àS     àS     âS     âR     âQ     áP     àP     ßQ     $
ßL    ßM     àN     áN     âM     âL     âK     áJ     àJ     ßK     $
ßF    ßG     àH     áH     âG     âF     âE     áD     àD     ßE     $
ß@    ßA     àB     áB     âA     â@     â?     á>     à>     ß?     $
ß:    ß;     à<     á<     â;     â:     â9     á8     à8     ß9     $
ß4    ß5     à6     á6     â5     â4     â3     á2     à2     ß3     $
ß.    ß/     à0     á0     â/     â.     â-     á,     à,     ß-     $
ß(    ß)     à*     á*     â)     â(     â'     á&     à&     ß'     $
ß"    ß#     à$     á$     â#     â"     â!     á      à      ß!     $
ß    ß     à     á     â     â     â     á     à     ß     $
ß    ß     à     á     â     â     â     á     à     ß     $
ß    ß     à     á     â     â     â     á     à     ß     $
ß
        ß     à     á     â     â
        â              á     à     ß              $
ß    ß     à     á     â     â     â     á     à     ß     $
ßþßÿà    á     âÿâþâýáüàüßý$
ßøßùàúáúâùâøâ÷áöàöß÷$
ßòßóàôáôâóâòâñáðàðßñ$
ßìßíàîáîâíâìâëáêàêßë$
ßæßçàèáèâçâæâåáäàäßå$
ßàßáàâáââáâàâßáÞàÞßß$
ßÚßÛàÜáÜâÛâÚâÙáØàØßÙ$
ßÔßÕàÖáÖâÕâÔâÓáÒàÒßÓ$
ßÎßÏàÐáÐâÏâÎâÍáÌàÌßÍ$
ßÈßÉàÊáÊâÉâÈâÇáÆàÆßÇ$
ßÂßÃàÄáÄâÃâÂâÁáÀàÀßÁ$
ß¼ß½à¾á¾â½â¼â»áºàºß»$
ß¶ß·à¸á¸â·â¶âµá´à´ßµ$
ß°ß±à²á²â±â°â¯á®à®ß¯$
ßªß«à¬á¬â«âªâ©á¨à¨ß©$
ß¤ß¥à¦á¦â¥â¤â£á¢à¢ß£$
ßžßŸà á âŸâžâáœàœß--&ÿÿÿÿ&ÿÿÿÿš×è¡-       ú"-ŸbÞœ--ð- ú"-Ÿ'Þa--ð&ÿÿÿÿœè¡ ú"--%!žåž-ð-&ÿÿÿÿ&ÿÿÿÿÜèá       ú"--%!ÞåÞ-ð-&ÿÿÿÿ&ÿÿÿÿÞ×ä¡--$
ßžßžàŸàŸâŸâžâáœàœß$
ß˜ß˜à™à™â™â˜â—á–à–ß—$
ß’ß’à“à“â“â’â‘áàß‘$
ßŒßàŽáŽââŒâ‹áŠàŠß‹$
ß†ß‡àˆáˆâ‡â†â…á„à„ß…$
ß€ßà‚á‚ââ€âá~à~ß$
ßzß{à|á|â{âzâyáxàxßy$
ßtßuàvávâuâtâsáràrßs$
ßnßoàpápâoânâmálàlßm$
ßhßiàjájâiâhâgáfàfßg$
ßbßcàdádâcâbâaá`à`ßa$
ß\ß]à^á^â]â\â[áZàZß[$
ßVßWàXáXâWâVâUáTàTßU$
ßPßQàRáRâQâPâOáNàNßO$
ßJßKàLáLâKâJâIáHàHßI$
ßDßEàFáFâEâDâCáBàBßC$
ß>ß?à@á@â?â>â=á<à<ß=$
ß8ß9à:á:â9â8â7á6à6ß7$
ß2ß3à4á4â3â2â1á0à0ß1$
ß,ß-à.á.â-â,â+á*à*ß+$
ß&ß'à(á(â'â&â%á$à$ß%$
ß ß!à"á"â!â âáàß$
ßßàáâââáàß$
ßßàáâââáàß$
ßßàáâââ
áàß
$
ßß à
á
â     ââáàß$
ßßàáâââáàß$
ßüßýàþáþâýâüâûáúàúßû$
ßöß÷àøáøâ÷âöâõáôàôßõ$
ßðßñàòáòâñâðâïáîàîßï$
ßêßëàìáìâëâêâéáèàèßé$
ßäßåàæáæâåâäâãáâàâßã$
ßÞßßààáàâßâÞâÝáÜàÜßÝ--&ÿÿÿÿ&ÿÿÿÿ&ÿÿÿÿÜèá       ú"--%!ÞåÞ-ð-&ÿÿÿÿ&ÿÿÿÿè--$
"!  !!!"""$
'&%%&''((($
-,++,--...$
3211233444$
9877899:::$
?>==>??@@@$
EDCCDEEFFF$
KJIIJKKLLL$
QPOOPQQRRR$
WVUUVWWXXX$
]\[[\]]^^^$
cbaabccddd$
ihgghiijjj$
onmmnooppp$
utsstuuvvv$
{zyyz{{|||$
€€‚‚‚$
‡†……†‡‡ˆˆˆ$
Œ‹‹ŒŽŽŽ$
“’‘‘’““”””$
™˜——˜™™ššš$
ŸžžŸŸ   $
¥¤££¤¥¥¦¦¦$
«ª©©ª««¬¬¬$
±°¯¯°±±²²²$
·¶µµ¶··¸¸¸$
½¼»»¼½½¾¾¾$
ÃÂÁÁÂÃÃÄÄÄ$
ÉÈÇÇÈÉÉÊÊÊ$
ÏÎÍÍÎÏÏÐÐÐ$
ÕÔÓÓÔÕÕÖÖÖ$
ÛÚÙÙÚÛÛÜÜÜ$
áàßßàááâââ--&ÿÿÿÿ&ÿÿÿÿ™Ÿæ       ú"--%›ãœ-ð-&ÿÿÿÿ&ÿÿÿÿ^dæ       ú"--%`ãa-ð-&ÿÿÿÿ&ÿÿÿÿ#)á       ú"--%%Þ&-ð-&ÿÿÿÿ&ÿÿÿÿ_(--$
ba``aaabbb$
gfeefgghhh$
mlkklmmnnn$
srqqrssttt$
yxwwxyyzzz$
~}}~€€€$
…„ƒƒ„……†††$
‹Š‰‰Š‹‹ŒŒŒ$
‘‘‘’’’$
—–••–——˜˜˜$
œ››œžžž$
£¢¡¡¢££¤¤¤$
©¨§§¨©©ªªª$
¯®®¯¯°°°$
µ´³³´µµ¶¶¶$
»º¹¹º»»¼¼¼$
ÁÀ¿¿ÀÁÁÂÂÂ$
ÇÆÅÅÆÇÇÈÈÈ$
ÍÌËËÌÍÍÎÎÎ$
ÓÒÑÑÒÓÓÔÔÔ$
ÙØ××ØÙÙÚÚÚ$
ßÞÝÝÞßßààà$
åäããäååæææ$
ëêééêëëììì$
ñðïïðññòòò$
÷öõõö÷÷øøø$
ýüûûüýýþþþ$
$
                 

$


$
$
$
!  !!"""--&ÿÿÿÿ&ÿÿÿÿ™b--$
œ›šš›››œœœ$
¡ ŸŸ ¡¡¢¢¢$
§¦¥¥¦§§¨¨¨$
¬««¬®®®$
³²±±²³³´´´$
¹¸··¸¹¹ººº$
¿¾½½¾¿¿ÀÀÀ$
ÅÄÃÃÄÅÅÆÆÆ$
ËÊÉÉÊËËÌÌÌ$
ÑÐÏÏÐÑÑÒÒÒ$
×ÖÕÕÖ××ØØØ$
ÝÜÛÛÜÝÝÞÞÞ$
ãâááâããäää$
éèççèééêêê$
ïîííîïïððð$
õôóóôõõööö$
ûúùùúûûüüü$
ÿÿ$
$


$
$
$
   $
%$##$%%&&&$
+*))*++,,,$
10//011222$
7655677888$
=<;;<==>>>$
CBAABCCDDD$
IHGGHIIJJJ$
ONMMNOOPPP$
UTSSTUUVVV$
[ZYYZ[[\\\--&ÿÿÿÿ&ÿÿÿÿÖÞ  ]
--$ý
ñ
òU
þU

$
÷å     Ý
--&ÿÿÿÿ--–
¿
û--  û ÿTimes New RomanH-ð   .2
p

v(i=1,j=1)0 6060 .&ÿÿÿÿÚ¹m-üÀÀÀ- $óÿïýîûíùî÷ïõóõó÷÷ùùûùýùÿ÷ó $ÿýûø÷õõ÷øûýÿ $#ÿýûøöõ#õ#ö'ø)û)ý)ÿ'# $;ÿ7ý5ú5ø5ö7ô;ô;ö?øAúAýAÿ?; $SþOýMúMøMöOôSôSöWøYúYýYþWS
$õüÀáõ--&ÿÿÿÿ--î§]ã--        ²²².2
È
v(i=1,j=1)0 6060 .&ÿÿÿÿcœ  ãà --$¨Ã   ¨·     j·     jÃ     
$¦Ø      Û½     ¦£     --&ÿÿÿÿ&ÿÿÿÿ¦›   [Þ -- $ Â   "Á     $À     &¼     $¸     "·      ¶      ¶     ¶     ¸     ¼     À     Á      Â      $Â     
Á      À     ¼     ¸     
¶      ¶     ¶     ¶     ¸     ¼     À     Á     Â      $ðÂ     òÁ     ôÀ     ö¼     ô·     ò¶     ð¶     ð¶     î¶     ì·     ê¼     ìÀ     îÁ     ðÂ      $ØÁ     ÚÁ     ÜÀ     Þ»     Ü·     Ú¶     Øµ     Øµ     Ö¶     Ô·     Ò»     ÔÀ     ÖÁ     ØÁ      $ÀÁ     ÂÁ     Ä¿     Æ»     Ä·     Â¶     Àµ     Àµ     ¾¶     ¼·     º»     ¼¿     ¾Á     ÀÁ     
$×      S½     ¢     --&ÿÿÿÿ--¾ ç-     #--  ²²²     ²²².2
˜       @
u(i=1,j=1)0 6060 .-       ú"-Ó        
µ      ï--ð&ÿÿÿÿjª –Õ       ú"--
$¬      lÒ     “Ò     -ð-&ÿÿÿÿ&ÿÿÿÿÞ#äí--$
ßêßêàëàëâëâêâéáèàèßé$
ßäßäàåàåâåâäâãáâàâßã$
ßÞßÞàßàßâßâÞâÝáÜàÜßÝ$
ßØßÙàÚáÚâÙâØâ×áÖàÖß×$
ßÒßÓàÔáÔâÓâÒâÑáÐàÐßÑ$
ßÌßÍàÎáÎâÍâÌâËáÊàÊßË$
ßÆßÇàÈáÈâÇâÆâÅáÄàÄßÅ$
ßÀßÁàÂáÂâÁâÀâ¿á¾à¾ß¿$
ßºß»à¼á¼â»âºâ¹á¸à¸ß¹$
ß´ßµà¶á¶âµâ´â³á²à²ß³$
ß®ß¯à°á°â¯â®âá¬à¬ß$
ß¨ß©àªáªâ©â¨â§á¦à¦ß§$
ß¢ß£à¤á¤â£â¢â¡á à ß¡$
ßœßàžážââœâ›ášàšß›$
ß–ß—à˜á˜â—â–â•á”à”ß•$
ßß‘à’á’â‘ââáŽàŽß$
ßŠß‹àŒáŒâ‹âŠâ‰áˆàˆß‰$
ß„ß…à†á†â…â„âƒá‚à‚ßƒ$
ß~ßà€á€ââ~â}á|à|ß}$
ßxßyàzázâyâxâwávàvßw$
ßrßsàtátâsârâqápàpßq$
ßlßmànánâmâlâkájàjßk$
ßfßgàháhâgâfâeádàdße$
ß`ßaàbábâaâ`â_á^à^ß_$
ßZß[à\á\â[âZâYáXàXßY$
ßTßUàVáVâUâTâSáRàRßS$
ßNßOàPáPâOâNâMáLàLßM$
ßHßIàJáJâIâHâGáFàFßG$
ßBßCàDáDâCâBâAá@à@ßA$
ß<ß=à>á>â=â<â;á:à:ß;$
ß6ß7à8á8â7â6â5á4à4ß5$
ß0ß1à2á2â1â0â/á.à.ß/$
ß*ß+à,á,â+â*â)á(à(ß)--&ÿÿÿÿ-       ú"-lâN--ð&ÿÿÿÿK?wk ú"--
$`AMhth-ð-&ÿÿÿÿ--&|•u--   ²²²     .02
’- T(i=1,j=1), p(i=1,j=1)... ; 6060 0 6060 .--Š‚ù{--         .02
d˜- T(i=3,j=1), p(i=3,j=1)... ; 6060 0 6060 .&ÿÿÿÿ37 •u       ú"--$
c9    YO     5O     R]     Gr     ce     €r     u]     ’O     nO     -ð-&ÿÿÿÿ&ÿÿÿÿ+£Žá        ú"--$
\¥Qº-ºJÈ?Þ\ÑyÞnÈ‹ºgº-ð-&ÿÿÿÿ--7q‹--          .
2
Ü¨-  .      .
2
Üàdudy0000.ûÀÿTimes New Roman-ð      . 2
À † .û ÿTimes New RomanH-ð      .2
ÜÀ    (i=2,j=2) 6060 .&ÿÿÿÿ{òEâ.
       ÿÿÿ--@îpÈ»Üæ     ÿÿÿ.1  &ÿÿÿÿÀÿÿÿ¸ÿÿÿàØ&MathTypeà   ú"-»ÜæÅû€þTimes New Roman-2
Œñy2
nåu2
`¿uû ÿTimes New Roman5-      ð2
ÀKyû€þSymbol-ð        2
Œ7¶2
n+¶2
`å»2
`:=û€þSymbol-        ð2
`Nd
&
ÿÿÿÿû¼Times New Roman5-ð     --'ÿÿ&ÿÿÿÿ--©žƒ--     ûÀÿTimes New Roman- ð   . 2
g † .û ÿTimes New RomanH-ð       .
2
ƒÀdudy0000.--
        =--      û ÿTimes New Roman- ð   .2
¨Indexing 00+000.    .2
of XY0 FE.    .2
Žslice of&*+0 .    .
2
3x4 000.        .2
tphysical000&+*.    .2
çdomain00K*0.--&+•
G--  û ÿ¼Times New RomanH-ð    .K2
d-Rule 2: westernmost, southernmost, uppermost.F5*0 F*& *+5P0& %06 5+*6P0% 656*+P0% .&ÿÿÿÿ        þ~ ú"- -%{-ð -&ÿÿÿÿ--û¼"Systemn- ð&TNPP &ÿÿÿÿCompObjÿÿÿÿÿÿÿÿÿÿÿÿŒ{ObjInfoCGÿÿÿÿŽPicturesÿÿÿÿÿÿÿÿÿÿÿÿxCurrent UserFIÿÿÿÿ•*Ã@þfòSP<…‚^D¡^Á'{°}€T(˜ThEró<ø4RP°ßÁc/õ¬Wãîì6`Üevçfæûv‡Pœ©+ÐËSVgí¹Ê˜H"ÄEQHd‡Ö$Òb²Ùó<«kpäFµEåmúXG¡‹*<VÞHÙÄ^Ucs8ê
ÏºùeL´|°©Ð«)ŒÛdº/3xÕÓÞ’òž}÷“o¾Lîi=.#ìž§É j'×Ñq?íe½š.„9uï·Î»§ss‹3š
¾²8æ'6Ø0DÅV'ËýV2ù
SXÑª¿Ví°“§'ý`¦ÐÔs©tO”Ý—J·~à˜§ŽÆ%Þ‡Æ¿øèO¾ªÞ˜ÛòÆSv>Ì¤‹é¢&èQ¦NÌÍN>&)²êÉûÃ’U1ö"_À‘ã]4
ôbChris HillþÿÕÍÕœ.“—+,ù®DÕÍÕœ.“—+,ù®4ðˆ¨´¼ÄSummaryInformation(ÿÿÿÿÿÿÿÿÿÿÿÿ/4PowerPoint Document(HJÿÿÿÿJ4DocumentSummaryInformation8ÿÿÿÿÿÿÿÿÿÿÿÿ–Ì1Tableÿÿÿÿ¡—¯þÿà…ŸòùOh«‘+'³Ù0è3`h€”     ¨´
Ôà
ìøäNo Slide TitleChris HilltChris Hillt26iMicrosoft PowerPointP@`Ž±@À=ðG/¼@@m©]/¼˜Gà2ÿÿÿÿMo       h
K&ÿÿÿÿÊº       &ÿÿÿÿ&#ÿÿÿÿTNPP°ë0D
‡
&
TNPPô     &ÿÿÿÿ&TNPPºÊ
üÿÿÿ- úÿÿÿ"--       !ðÀÐ--       ú"-&ÿÿÿÿ5jÍ¬&ÿÿÿÿ
û-   &ÿÿÿÿõjÛ¬&ÿÿÿÿ     ü--i8øÿ-- ûàÿTimes New Roman,-ð   .2
\
u(i=1,j=1)       .&ÿÿÿÿ]ˆ ú"--$M^¨†b†«<«^
%¨b¨«^%b¨b†-ð-&ÿÿÿÿ&ÿÿÿÿMmµ&ÿÿÿÿMmZ°     ú"--%SvS®-ðü-
$YxSnNx--&ÿÿÿÿ&ÿÿÿÿR¨¶     ú"--%S®ƒ®-ð-
$´‹®©--&ÿÿÿÿ&ÿÿÿÿR•}°     ú"--%S®t™-ð-
$u {–p–--&ÿÿÿÿ&ÿÿÿÿ&ÿÿÿÿA-¦&ÿÿÿÿLPZ“     ú"--%SQS‰-ð-
$M‡S‘X‡--&ÿÿÿÿ&ÿÿÿÿR‹™     ú"--%S‘ƒ‘-ð-
$—‹‘Œ--&ÿÿÿÿ&ÿÿÿÿRx}“     ú"--%S‘t|-ð-
$uƒ{ypy--&ÿÿÿÿ--^f-A--        . 2
QKk.--ŠYs--       . 2
}}j      .--®§}‰--          . 2
¡“i      .&ÿÿÿÿ--tdCA--          . 2
fKz.--¤žsy--       . 2
–ƒy.--Ä®“‰--       . 2
¶“x.&ÿÿÿÿ %Ã    ú"--$¡©ÁÁ#¹#¡
%©©#¡%©Á-ð-&ÿÿÿÿ&ÿÿÿÿàk¢--6$ŽŽŒŒ‹‹‡ƒúzôvírèoämâpårêuñy÷}†ŠŽŒŒŽ
$ŽžŒ--&ÿÿÿÿ--wLF‹--        .2
j•
(i=1,j=1,k=1)     .&ÿÿÿÿb¥e¨ ú"--%c¦c¦-ð-&ÿÿÿÿ--&ÏM--          .2
óW
Computational                  .   .2
WDomain  .--?ôç"--        .2
,
Computational                  .   .
2
1,Axes
.--W˜--          .2
$!Physical        .     .
2
J!Axes
.--î½'--     ûàÿ¼Times New RomanH-ð   .@2
á1&Rule 1: i - east, j - north, k - down.           

.&ÿÿÿÿ‰N`- ú"-_Ì‰--ð- ú"-_Ë--ð&ÿÿÿÿ
]N` ú"--%^L^-ð-&ÿÿÿÿ&ÿÿÿÿ
N  ú"--%L-ð-&ÿÿÿÿ&ÿÿÿÿJM`       ú"--%K^K-ð-&ÿÿÿÿ&ÿÿÿÿ-       ú"- Ìß‰--ð- ú"- ßË--ð&ÿÿÿÿ
N! ú"--%L-ð-&ÿÿÿÿ&ÿÿÿÿ
ÞNá ú"--%ßLß-ð-&ÿÿÿÿ&ÿÿÿÿJÝM!       ú"--%KKÞ-ð-&ÿÿÿÿ&ÿÿÿÿ‰Ná-       ú"-àÌŸ‰--ð- ú"-àŸË--ð&ÿÿÿÿ
ÞNá ú"--%ßLß-ð-&ÿÿÿÿ&ÿÿÿÿ
žN¡ ú"--%ŸLŸ-ð-&ÿÿÿÿ&ÿÿÿÿJMá       ú"--%KßKž-ð-&ÿÿÿÿ&ÿÿÿÿ&ÿÿÿÿ
žN¡ ú"--%ŸLŸ-ð-&ÿÿÿÿ&ÿÿÿÿ
]N` ú"--%^L^-ð-&ÿÿÿÿ&ÿÿÿÿˆ^‹£       ú"--%‰¡‰_-ð-&ÿÿÿÿ&ÿÿÿÿÊ^Í£       ú"--%Ë¡Ë_-ð-&ÿÿÿÿ&ÿÿÿÿ]¡       ú"--%Ÿ
^-ð-&ÿÿÿÿ&ÿÿÿÿÊ]`     ú"--%Ë^^-ð-&ÿÿÿÿ&ÿÿÿÿˆ]Ì`       ú"--%‰^Ê^-ð-&ÿÿÿÿ&ÿÿÿÿI´v--$ª[¦[¦rªr
$±]¨L ]--&ÿÿÿÿ--ˆ@W©--   ûàÿTimes New Roman,-ð   .2
{³
v(i=1,j=1)       .&ÿÿÿÿž=µ{-üÀÀÀ- $«P«OªN©M©M¨N§O§O§O¨P©Q©QªP«P $«W«V«UªU©U¨U§V§W§W¨X©Y©YªX«X $«_«^«]ª]©]¨]§^§_§_¨`©a©aª`«` $«g«f«eªe©e¨e§f§g§g¨h©i©iªh«h $«o«n«mªm©m¨m§n§o§o¨p©q©qªp«p
$²Q©@¡Q--&ÿÿÿÿ--P8¡--        ²²².2
C«
v(i=1,j=1)       .&ÿÿÿÿv4¢L--$A=y=yA
$Hž?7--&ÿÿÿÿ&ÿÿÿÿ74uL-- $bAbAc@d?d?c>c=b=a=`=`>`?`@aA $ZA[A\@\?\>\=[=Z=Y=X=X>X?X@YA $RASAT@T?T>T=S=S=R=Q=P>P?Q@RA $J@K@L@L?L>L=K<K<J<I=H>H?I@J@ $B@C@D@D?D>D=C<C<B<A=@>@?A@B@ $:@:@;?<><>;=;<;<:<9=8>8>9?:@
$`Hq?`7--&ÿÿÿÿ--@øa--   ²²²     ²²².2
3k
u(i=1,j=1)       .- ú"-G°<¥--ð&ÿÿÿÿ#83H ú"--
$*9$F1F-ð-&ÿÿÿÿ&ÿÿÿÿJaM¥     ú"--%K£Kb-ð-&ÿÿÿÿ-       ú"-VzKo--ð&ÿÿÿÿnj~z ú"--
$ukox|x-ð-&ÿÿÿÿ--cÕ2|--   ²²²     .02
U†- T(i=1,j=1), p(i=1,j=1)...     
        
.--„×S~--            .02
wˆ- T(i=3,j=1), p(i=3,j=1)...     
        
.&ÿÿÿÿ»Ý( ú"--$
ÌÈ¼ÆÂ&Ì"Õ&ÒÛÏ-ð-&ÿÿÿÿ&ÿÿÿÿc‹†¡       ú"--$
tŒp“d“n˜jŸt›~Ÿz˜„“x“-ð-&ÿÿÿÿ--¬h{„--          .
2
Ÿ- .      .
2
Ÿ dudy.ûëÿTimes New RomanH-ð      . 2
–à†
.ûàÿTimes New Roman,-ð .2
Ÿê    (i=2,j=2)  
.&ÿÿÿÿ(¥Â÷.
       ÿÿÿ--ÀPÐ˜
Ýæ         ÿÿÿ.1  &ÿÿÿÿÀÿÿÿ¸ÿÿÿàØ&MathTypeà   ú"-
ÝæÅû€þTimes New RomanH-2
Œñy2
nåu2
`¿uû ÿTimes New Roman-      ð2
ÀKyû€þSymbol-ð        2
Œ7¶2
n+¶2
`å»2
`:=û€þSymbol-        ð2
`Nd
&
ÿÿÿÿû¼Times New Roman-ð     --'ÿÿ&ÿÿÿÿ--ä5³Ö--     ûëÿTimes New RomanH- ð   . 2
Îà†.ûàÿTimes New Roman,-ð       .
2
×ëdudy.--†--  ûàÿTimes New RomanH- ð   .2
8
Indexing .       .2
^
of XY.       .2
…
slice of
     
.   .
2
«
3x4 .   .2
Ò
physical
 .   .2
ø
domain     .--¸º‡--   ûàÿ¼Times New Roman,-ð    .K2
«!-Rule 2: westernmost, southernmost, uppermost.      


.&ÿÿÿÿÿÖ       ú"- -%Ô-ð -&ÿÿÿÿ--û¼"Systemn- ð&TNPP &ÿÿÿÿèëé(à€à€
   ¬
Ì˜Í0ÃÑbºEquation ºEquation.30º,Microsoft Equation 3.0òð/È0ÒÕL·DTimes New Roman¤Ób¤ÓbÌÑb·ñ0ðÑbðÑbÉò0©
       @£nÿý?" dd@ÿÿïÿÿÿÿÿÿ  @@``€€ðð xMx/ðXð$ÿ‹2ð$17žªAí²£÷Sè4p¥Žÿx‹ãðT‚ƒ¿ÀÁÂÿÿÿÄË5%ÍÎ×ÿñ²²²@ñ÷ðó€Ð‹úgþý4MdMdüÑbÉò0ôÑbòþÿÿ¦ÿÿÿpû@pûpÿ?ÙÚ%ðóêøuï 0`ð ÿÿÿ€€€Ì™33ÌÌÌÿ²²²`ð ÿÿÿÿÿÿÿ™ÿÿÿ–––`ð ÿÿÌff3€€3™3€3ÌÿÌf`ð ÿÿÿ333ÝÝÝ€€€MMMêêê`ð ÿÿÿ€€€ÿÌfÿÌÌÀÀÀ`ð ÿÿÿ€€€ÀÀÀfÿÿ™`ð ÿÿÿ€€€3™ÿ™ÿÌÌÌ²²²£>ÿý?" dd@ÿÿïÿÿÿÿÿÿ,£|ÿý?" ddØ@ÿÿïÿÿÿÿÿÿ € Ô €" Ð@€ ð`€»€ £nÿý?" dd@ÿÿïÿÿÿÿÿÿ  @@``€€P£R      @ ` €`£p£>€£>ÓðËððcð(  ð
ððÒ
ð
“ð6€T‡‡ƒ¿Àÿ        ðDœÀðÃ‡
ðTŸ¨ Click to edit Master title style¢!ª
!ð
ð
ƒð0€ ‡ƒ¿Àÿ      ð€DœðÃ‡
ðžŸ¨RClick to edit Master text styles
Second level
Third level
Fourth level
Fifth level¢!

ª
Sðµ
ð
ƒð0€t ‡ƒ¿Àÿ      ð€DÈðÃ‡
ð=Ÿ¨*¡øð·
ð
ƒð0€Ô ‡ƒ¿Àÿ      ð€ÄðÃ     ‡
ð?Ÿ¨*¡úð·
ð
ƒð0€4!‡ƒ¿Àÿ      ð€œðÃ‡
ð?Ÿ¨*¡ØðH
ðƒð0ƒ“Þ½h”ŽŸ‹¿ÿ     ?ð ÿÿÿ€€€Ì™33ÌÌÌÿ²²²îw$ï€0'$ð$ ðGw°ñ,       
ðƒ#ð(       ð
ððŠ¢
ðV
£ð<€t‰Ÿ…‡¿ƒ¿ÀÿðPÐÿVp
ðŸ¨
u(i=1,j=1)ðj
ð
³ðB€…‡ƒ¿Àÿ?ˆð6$     ðžðL      ðÐ 
ð#ðˆð–òBðfB
ð
“ð6…‡D¿ÀÐÿðÐÐðfB
ð
“ð6…‡D¿ÀÑÿðÐ ðfB
ð‚
“ð6…‡D¿ÀÑÿðÐÀðcðL      ðFzŸz
ðo#ðˆðˆá
ðlB
ð
£ð<…‡D¿ÀÑÿˆð°P°ÐðlB
ð   
£ð<…‡D¿ÀÑÿˆð°ÐÐðlB
ð
‚
£ð<…‡D¿ÀÑÿˆð°@ Ðð‰¢
ð
£ð<€tƒŸ…‡¿ƒ¿ÀÿðFzš
ðŸ¨kð‰¢
ð
£ð<€ÔƒŸ…‡¿ƒ¿Àÿðp€ 
ðŸ¨jð‰¢
ð
£ð<€4„Ÿ…‡¿ƒ¿ÀÿðöZŸz
ðŸ¨ið‡¢
ð
³ðB€”„Ÿ…‡¿ƒ¿ÀÿˆðˆQ°
ðŸ¨zð‡¢
ð
³ðB€ô„Ÿ…‡¿ƒ¿Àÿˆð°Ø¬Ð
ðŸ¨yð‡¢
ð
³ðB€T…Ÿ…‡¿ƒ¿Àÿˆðp8
ðŸ¨xð^
ð
“ð6…‡ƒ¿ÀÿˆðÆÒ†ð
ð
³ðØ…‡BPC DEÁFÁ‚ƒ¿ÀÁÄËÔ”ÍÎÐÑÒÓ×ÿˆðÿ  8Pð Àð0 @  ¬€ð–R¢¶ð“¢
ð
³ðB€”‡Ÿ…‡¿ƒ¿Àÿˆð¦BÄÆ
ð!Ÿ¨
(i=1,j=1,k=1)ð^B
ð!
“ð6…‡D¿ÀÿˆðæRRæðš¢
ðn
³ðB€ôŠŸ…‡¿ƒ¿ÀÿˆðÚÎµà
ð(Ÿ¨Computational
Domainð˜¢
ðp
³ðB€ô'‡…‡¿ƒ¿ÀÿˆðkË²q
ð&Ÿ¨Computational
Axesð“¢
ðq
³ðB€DrØ…‡¿ƒ¿ÀÿˆðŽŒ
ð!Ÿ¨
Physical
AxesðÈ¢
ðs
³ðB€¤rØ…‡¿ƒ¿Àÿˆðn
ë[Ž
ðVŸ¨&Rule 1: i - east, j - north, k - down.¡''ðnðL   ðö¦Š0
ð-#ðˆ
ð¬7Ë6ð`
ð&
ƒð0…‡ƒ¿Àÿðö°€0ð`
ð)
ƒð0…‡ƒ¿Àÿð€°
0ð`B
ð*
ƒð0…‡D¿Àÿð0Š0ð`B
ð+
ƒð0…‡D¿Àÿð°Š°ðrB
ð,
³ðB¦ÿ…‡D¿ÀÎ×ÿð€¦€0ð^
ð/
“ð6…‡ƒ¿Àÿˆ
ð<7Á¼ð^
ð0
“ð6…‡ƒ¿Àÿˆ
ð<ÁK¼ð^B
ð1
“ð6…‡D¿Àÿˆ
ð¼AË¼ð^B
ð2
“ð6…‡D¿Àÿˆ
ð<AË<ðpB
ð3
ÃðH¦ÿ…‡D¿ÀÎ×ÿˆ
ð2ÁÁ¼ðnðL   ðö¦Š0
ð7#ðˆ
ð²7Ë<ð`
ð8
ƒð0…‡ƒ¿Àÿðö°€0ð`
ð9
ƒð0…‡ƒ¿Àÿð€°
0ð`B
ð:
ƒð0…‡D¿Àÿð0Š0ð`B
ð;
ƒð0…‡D¿Àÿð°Š°ðrB
ð<
³ðB¦ÿ…‡D¿ÀÎ×ÿð€¦€0ð^B
ð@
“ð6…‡D¿Àÿˆ
ð¼AË¼ðjB
ðA
³ðB…‡D¿ÀÎ×ÿˆ
ð2AË2ðdB
ðD
£ð<¦ÿ…‡D¿Àÿˆ
ð<77ÆðdB
ðE
£ð<¦ÿ…‡D¿Àÿˆ
ð<ÁÁÆðdB
ðF
£ð<¦ÿ…‡D¿Àÿˆ
ð2KK¼ðjB
ðG
³ðB…‡D¿ÀÎ×ÿˆ
ð2ÁK2ðjB
ðH
³ðB…‡D¿ÀÎ×ÿˆ
ð25¿2ðjB
ðK
³ðB…‡D¿ÀËÔ”Ðÿˆ
ðÉïï«ð¢
ðM
³ðB€ô‡Ÿ…‡¿ƒ¿Àÿˆ
ð
õ{*
ðŸ¨
v(i=1,j=1)ðvB
ðR@
ÓðN…‡D¿ÀÀÀÀËÔ”ÎÐ×ÿˆ
ð
õùÊð¶¢
ðT
³ðB€‰Ÿ…‡¿ƒ¿Àÿˆ
ðºÅKÚ

ðDŸ¨
v(i=1,j=1)¡
²²²þðpB
ðU
ÃðHZ…‡D¿ÀËÔ”Ðÿˆ
ðzÕ·zð|B
ðW@
ãðT¦ÿ…‡D¿ÀÀÀÀËÔ”ÎÐ×ÿˆ
ðvZ¥zð¶¢
ðX
³ðB€ôŸ…‡¿ƒ¿Àÿˆ
ðZEËz
ðDŸ¨
u(i=1,j=1)¡
²²²þð^2
ðZ
“ð6€€…‡¿Àÿˆ
ðjÝ¤ðXR
ð[
ƒð0…‡¿Àÿˆ
ðWØ&¥ðpB
ðB
ÃðH¦ÿ…‡D¿ÀÎ×ÿˆ
ðJÁÁÔð^2
ð\
“ð6€€…‡¿Àÿˆ
ðÃ
›Õý
ðXR
ð]
ƒð0…‡¿Àÿˆ
ð‚šèÐð¡¢
ð^
³ðB€´‹Ÿ…‡¿ƒ¿Àÿˆ
ð*
éöJ
ð/Ÿ¨- T(i=1,j=1), p(i=1,j=1)...ð¡¢
ð_
³ðB€TˆŸ…‡¿ƒ¿Àÿˆ
ðò
õ
ð/Ÿ¨- T(i=3,j=1), p(i=3,j=1)...ðXÂ
ðb
ƒð0…‡¿Àÿˆ
ðri%åðXÂ
ðc
ƒð0…‡¿Àÿˆ
ðIZ        ¼ðô¢
ðj
³ðB€´ˆŸ…‡¿ƒ¿Àÿˆ
ðâ  l
ð‚Ÿ  - dudy  (i=2,j=2)¡$
ªðf²
ði
sð*A?¿ÿ?ˆ
ðæøˆÂðÁðÖ¢
ðk
³ðB€4‡Ÿ…‡¿ƒ¿Àÿˆ
ð0:
P
ðdŸ 
  dudy¡ªðÖ¢
ðr
³ðB€sØ…‡¿ƒ¿Àÿˆ
ðz
ðdŸ¨,Indexing
of XY
slice of
3x4 
physical
domain¡-,ðÏ¢
ðt
³ðB€„tØ…‡¿ƒ¿Àÿˆ
ð*ŽTJ
ð]Ÿ¨-Rule 2: westernmost, southernmost, uppermost.¡..ð^B
ðu
“ð6…‡D¿Àÿˆ
ðöðH
ðƒð0ƒ“Þ½h”ŽŸ‹¿ÿ     ?ð ÿÿÿ€€€Ì™33ÌÌÌÿ²²²JxœíVßKÓQ?÷~7Í9sNK1¾2(œš)EY™ù#•~@Á6›¸rûªÛ¬õ>„=öhÐ?PDùÒkù=Ùƒ=ôE[Ÿs¿wc.Ñ QžñÙ½çþ:Ÿ{ï9ç~WÞW>yVÿ‰
ä”Î”QI^›ÐPâ!’ZOg2™lsfWv”üœúºLÿgN»òïdˆ,üdR7ÅPNSJÅñ på€;Ï7ªö“3óœä;©æ/Ûéà,ÿ€ÀÓÇ7ª›—„Á{=A4Aa5˜õF”‡€sZ?œg·      u?Ð´ŠŸùû9†¶và8Ðt&6-5À)•¿NcÿQšÝR,k¯Ú ¸ôýÀ0\¼°Ï9ÐÐ¹ï2Ê+ÀUàZAnÌÏ£c@ÏKï'¦8öÕ¢ö6Dft˜¢@°€I`
¨Óûwhû3Úæ]]ÞÛ`ïÌõ!®éµ›ÒúÞ²ñÏ¹€s~)mìzl¥.weg‹°Ÿñu²²o‚tÆpÙ¾Wûµ3‘Ñi+n%Ìî©d0±bf›¿E¹Ò™á\›r¯¬âo£oÏ§ŠcÄvÙŸ:®ÝûN<Žä>x²Ñ*Øû÷©^öô25”çrs‹X@µøEji•B.—Ùyni:ÌR/j%•T¯¬ªO"ZFmXÅ!}0ì¸á1nê&ÆGR“Hu«*ª~H{‹OYlöê5’d“kÕ¨½-a¾?åý´=ö‘Ê7Iž‘H47ûÃwÌ!+ŒÑâg{¡"÷¨kÞøêä±)ÇÄšÒ“ZÈ7ÒÖmff+5O©Ê/9KË²WÚ–<\ùhñó§¢!k‚(ËÐž/sLÛ³—9¦GÖé¹f°þ*§wªÛîúÃžØÐ^!ß€ìW{¼©rß‹t4é5=*-©[Rú†SñD8J±Â=[øèf_Ò
ê€*VNêžÄh}õ¨º!ðTº„œë"ùà…aT
*ÞÙ¿¼.ïl’äÜyŸ±—ÉÍI7dk©¢uãIâ%Jàµ±ðº˜xálmF¿Ê›‹       öùù¤ˆ)Æt½˜EÊvíÿmÙ©ö+ªhá7ìÙË“r@ópï0õ¼
A4Ì       Ô
Üäìôü
iäOn-screen Showmitù5³
Times New RomanDefault DesignMicrosoft Equation 3.0No Slide TitleFonts UsedDesign TemplateEmbedded OLE Servers
Slide Titles˜ 6>
_PID_GUIDäAN{0E71EF40-9ACF-11D0-9BAA-00A024186100}þÿà…ŸòùOh«‘+'³Ù0œ˜¸Ääð     $0
LXd
p|„Œ”äDISCRETE FORMULATION8ISCPhysical Oceanography8hysNormal.dotePhysical Oceanography818sMicrosoft Word 8.0h@‚ƒ„…†‡ˆ‰Š‹ŒŽ‘’“”•–—˜™š›œþÿÿÿþÿÿÿ þÿÿÿ¢£¤¥¦§¨©ª«¬®¯°±²³´µ¶·¸¹º»¼½¾¿ÀÁÂÃÄÅÆÇÈÉÊËÌÍÎÏÐÑÒÓÔÕÖ×ØÙÚÛÜÝÞßàáâãäåæçèéêëìíîïðñòóôõö÷øþÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ`u×I>OÜ.Dd‰!#îuðB²
ðÅ
SðA¯?¿ÿð”€2ðF.Vä¦M!°ù'áANIF¥ÿ".¹›`!ð.Vä¦M!°ù'áANIF¥Ø‹j
Ø.SXZ>è-þxœÔ™xUú‡çÞ;ç;÷Þ$@ ôb¡×`@,(M],HAE!Ê*ˆ

¨»  "¸
HW—&
¢+ŠŠJ±…²‚€JD¤ªº4Eø¿gJrMöÿ<›<ï3'ßïû9sÎ7gf `E,+´÷jË*o=i™ŸD¨"…RÖ    ~,«ˆåÿôH°¬BQË8œŒ°“ä¯’^¤’±²VûV['Yoí±êgì,ù”×OÔËŽ:Y–´…òöâ¯Â^$ÉÉ²x+@$àõ¡ .è·âƒ…¢=lZv ÁÒ¡9Ã·L´vÀõ‘ rÜF©è)<å%ÅÚg%E{%X1Þ¼}äLHNAg–ÌhKx³F·VÒ×r)›9†=]=`™îÆô”ûãör®+b2œ1'}-xŠ³³Ý³e‡O}¶sék<B?F‚ezY['é;é¢8=TŠ³¬ã’ÿ\VÎ¬º«ÈsU¶sÔÅqUaíÝù·:gÝ–.]šãP¬»e¥†Xi<5|!ñò…äö`y½Š˜vìÅ®³xç‰sf£Š˜+âô-VMÝ8/Cñ²Q²#åHt¾:Â¹Š:™Á"eLåTžušbMk™<~DÌ¹ƒ9×~òÕE¬Øñ6€fNÕ,wÃNm¬ü?~‰¸µlY³áæÓ-ë³÷2¬¢+2¬LŽí¼é<#:ÓUÇŽÔ_5ÌqŸ~UÌlò¬¹¹/ý{%ö®ÒÌVþj-¨¢Î¥†Ö¬Y“SC§í\õ¡‚j¨àŠÉí©s(;Ò9dæËÌãÿb¥äþôJá(œ³Â±#+èªOU)§^·×ðVâäºÙçyÿ¿ëgÒ¤I§¨ŸìHnµgG
ÞƒÎ\?þ,š{ÎÜ{ÿÛõcå\óéë'ÿUŸ®~ò®@þú9õJ\˜úÉûË{}noB/m96RA«¿¹5¤å6èEK6»a6#Ë–Í°%²IŽG©ÑL˜ƒ'¢˜‡FÜG‚Õ¡š¾,hú©«›:÷VMÝÝÐ8ø‹ƒÙç«ß¢ï¨/#Ÿ;;vvd-ç1l”D³›w‘®N?îX9c.åÌ^”»¯#yÜË¡Í°%Ò5t<Ú4ø[ô²à—‘[{<;Ò1”ßïÏþ·è6Ê·›;Ãæ=dÓßqÔS'¿‡T»zCOÏ{—«“Æœ¾Ã®âPU¥ÃÙŽùTãZäk•}æóŽ
gÙ£Â‹í,mÈ²Ï÷¼«9ï0’"±üY\ïáÑv·ðÓöZ]XmÒ¥ÏúzO}7ØyîŠ²öûþð–PÕpÞ7äà9p³rˆÛO3“æ˜û^>Ùê£G8oFîµ˜ï†
Î_uî—A4ç!’Ó
Íéó_—9†ØaÌõµ“¢“^     ý½ïŒ^ûÆmu¿3š—r{s¯,¯×:RN$ÍyûÍõõ®¿LÌ—ÕRZ3a©ßAœ—oÝØµï½íôêfY]œÌ£Ádwc¶ž7A› m7àþŒ{æî½¹£5«X?º5°ËÙé¯³Š;=:Óƒezhßýþn}’[u{$¹íƒ÷w}€<·¯HÎŽëö4(PÂé©CÌ×›[æÇí½ˆ3w–µÄ›`°hþÞKç{JD¬üõcŽU'Nœén¸‹„¾ø~ã˜¼ð+?Ú›ËqG–ä¬|rðüV>9XÐÊ/€æ*
XùÖg¹ò‘˜ÑºëuÈjˆ]ù<=œvå£9kãödÓÏÀ³®¡Òùj(êõ4%ÐÑ©¡¦ª†NçùÖÐKœj?/õHü§¾°54‡åJµïzîpkaÐyÖÐ ³¨¡K‚§®¡^çXCf´¶†âNª¡+Ï€ó®¡¸ÿJ
Åýé2ÿò2š3y]Õ…¡¨¡×½Ui±ÿ¯ûÝZèrž5Ôå,j¨d5t¶O HÌhÿl
Å°õ?ïŠÿ¯ÔPü9×Ð™jê"N=ƒ‰ÜÉ±²Îÿ^”ûbþ½65ÔÔúB§è-º¸~Ÿ§ÅZôRÐÓôO2L%=õré¢3åfý†\¯§Is=^®Ô/J=QëÈ%zˆÔ×ý¥–(C=ý€C]}Ü)iºƒÔ€zºyå2Ý˜>jÈMº¤´ÔIÒJ—–Û´Hw}H=¢w¨ž:[Ý©Tmô1ÕB–fº¨4Ô•¥¶n$•õõRI·‡)ôŸÂy*éÞR]?(u/rÂãœóiÎ9†ñ½,—ê©ÒTÏaü¤×“¡WË£z»LÐ¿É|§3u‚ößn£Îœ„¬‘ú š ç¨Žzµ:×7í(sÿ37òaŽSOz/ÍÿÎ¹.·RÔD»ŽkWUÛÕ=vYÕcw»‚jOû*¨m—WìP^%Û©Òv%•D;‘¼vŽ)*ÞNUÅìšª}ÅÛé*ÎNS6ÄÙWª¨Ý
ºï«
ÛOã}Z%ØÃÈŸ¤JÙo©òö;ªˆ=…ÜJÐ„¼ùÇCÔ±Ð•¦þÕáïjêD(U›Øå”¶KÑg     ú,JŸETY»0c4$0æÆ^„kHâZŠ«žvõ„žg«†ö>UÙ^¨~ë<ó[™çoKŽ¥NSçþMmÕE*:$êÚ,ÍU†TU5%žã¹Ž%…1ìc,Å ý,ÆRUÅëªª¤þÒ!þ¤±lTµu¼$êê×óËÆ‘}–ó’ªt
UBÏVKe†Z ùÇò®Ú ëÕË2NÍ<ç±LcéÞ¼,”û|ÂóíAï‰qÝÞäŸÝçÔ”@—óúÂ2¾‚žoU8&“úqïÙçþ}”;nïù¸Ãrßq.ÄRÂŸ~3)Ãj}ƒ Í~»íÅÊÝíÍ@·Þë½ašœ×ÊßéVÎLë“¬\½ó^93nån°Ü7‹±r….È·í·øæq\<óýÿjø‡ÀÄðwaá‡‚cÂ}ƒùïÿûÂ=ƒCÂoç„ûÏõþP=ï0au¹üMRðX’s²âdƒDe£Cœ˜ÿúÒ¡Ã°6ÀzI€xˆß_Dþ-Eä3Xë$ŠB1$âIèÅÈ+*kÐ×ˆñøþò©—,X)%d•””ÕR
JÓvY    Yð)ñOÑ?ãñýee…”•á#øXÊAy¨àqñ‹Ð+W^–£/ãñý)òž¤Èûð,•ŠP  R=*¯ŒžJ^%Y‚¾DŒÇ÷W•RE2a¡T•ERMKu¨AÛe!dÂâÐˆñøþZò¶Ô’w`¼+µ¡Ôõ¨G¼z]òêÈ\ô¹b<¾¿¾Ì‘úò¼ ÿ’‹!x4$Þ½yéò:úëb<¾¿‘Ì”KäUxMÉ,¹TfËep9m—×àU˜I|&úL1ßßX¦Jc™Óa†\      WA¦Ä›¢7!ï*™‚>EŒÇ÷7—ÉÒ\^„—àeiWÃ5×¿ýò®–Iè“Äx|K+‘q0^ZÊ¹N&Êõpm—ñ0Æ‹>VŒÇ÷·’ç¥•Œ‚Ñ0Fn‚ÖÐÆ£-ñ¶èmÈk-Ï¡?'ÆãûÛË3Ò^FÀHxVn†p‹GGâÑo!¯ƒG.Æãûo•¡ÒI†Á“r«<%·ÉÓr;t¦íò$ƒ¡Ä‡¢ãñýwÊßåNƒá     é]!Ãã.âw¡g×Uþ†þ71ßßMH7ÂcòW¸îõèN¼;ú½äÝ#ýÑû‹ñøþû¤ô¾ÐOî“‡¥§<"÷Ã´]úA_èC¼z1ßß¥—<æ··óûôñèK´/zò¢‡Þ`<¾ÿaFÖöcÓó#œ¡? íÒºÃ½ÄïE¿WŒÇ÷?ÆÌ<Ê=*wsµÝäq®ðoðwÚ.wÃ]A<=CŒÇ÷feËÎìvf¿‹¡ÃˆCJÞVð   0ßÿ•ñ$ò$ð+û4+<ž¡íÒ        :Â-ÄoA¿EŒÇ÷?KeŽ¤BGJ;ª½üƒ
{ž§íÒÚBâmÐÛˆñøþÑÜ£åF§úG;Õ“¼c=Æ‡>–¼¸ƒÆ€ñøþ      Ü™ã¹CÇsNàÎšÈ6 &Óvù\×¿ý1ßÿ2;ÃKì/I3îöæòOîð)0•¶K3h
Mˆ7Ao"Æãû§³3M—+œÝgº³û\)¯ÀLW‰¿Š>“¼WØÁf€ñøþYìŒ¯±C¾Æ8‹m6;Üë0‡¶Ë%Ðo€Þ@ŒÇ÷ÿ‹ùMvè7%Ý¶¾¼Å;Þ¦í’õ .ñºèuÅx|ÿ<žó¤¦³ûÏsvÿÚ2xdÏD_@Þ|ž ï‚ñøþE<™ò„ZÈhO–Å<a–À{´]ª@eH%žŠž*Æãû—òdü€'ä’ÌÓ.E–ñ„[+h»$ÃEPxô
b<¾ÿ#žÌIçéû‘óô-'ŸÀ§YÄ³Ð?%ïžàƒñøþU¼¬ä
a%o«x²¯æ       ¿þMÛ¥8$A1âÅÐ‹‰ñøþµ¼™¬•ÂÎÛÇZçí#Q>‡õˆo@_OÞç¼Á¬ãñý_H˜·œD!Ž·ž8ù
6ydÏFßDÞW¢Ñµïß,AùZB`ËfQòˆloi»Ø‚ ñ zPŒÇ÷o“?Ô69'À’í°vzì"¾}'y;ä˜ÚÆãû¿—ßÔ÷ò;†#êØ
?zì!¾ýGòvË¯è¿*ãñý?É~µWÀAõ“R?Ë/ê?°¶ËA8û‰ïGß¯ŒÇ÷½ê€ü?ÃÔA8¿xüJüWô_È;${Ð÷(ãñý¿Ëwêwù~€Ýê0£ÇˆC?JÞÙ…¾Kï?.[Õ²
¶«ã²CÊÒ;U@ïðØÛ`+ñè[•ñøþþZ…ôfø¶(ˆ‡&®Ñ…<¥³Ñ³•ñøþˆÞ¨"úø¾RQˆƒxâ        èñäÅé
è”ñøþÂú3UH¯…uª°þ\ÑëU"¥í²ÖÂgÄ?CÿLïOÒ+U’^«a*% ¤G)â¥ÐK’WBg¡g)ãñýeô‡ªŒþ>†OTY(å=*¯€^ž¼rzú
e<¾?Y¿¯.ÒÀR•¬—©½\U„J´]–Âð>ñ÷ÑßWÆãû+ë…ª²^‹a‰ªU¡šGuâÕÑ«‘WUg¢g*ãñ¿™Îõû¨šv¿Žó±µè¤ÿ•?ùû¨–ž§jB
ý.ã˜ïPC/ –™C-þ®MÜP‹<ãñýÓ®iÄÓÐÓÈMÃS.öH'ÖÍN^zŒÿrÚ—Á¥Ä/E¿”ÜKñ\—{\A¬1šá
ò®ˆñ7§ÝšoŠÞ”Ü¦xšAsÄ®F3´ ¯EŒÿzÚ×AKâ-Ñ[’ÛÏup½Ç
ÄnD3Ü@Þ
1þv´ÛBâmÐÛÛO[hçÑžØÍh†öäµñßFûVèD¼z'r;á¹nó¸Xg4ÃíäÝã¿‹vt%Þ½+¹]ñdÀ]wë†f¸›¼»cü÷ÑîÝ‰wGïNnw<=à>žÄîG3ô$¯gŒ¿í‡ 7ñÞè½Éíç!èãÑ—X?4C_òúÆø¥=€>€ÜxÂ£{ÍðyÅø‡Ð~Œ>˜ÜÁxž€!C‰
C3%ohŒíg`8ñáèÃÉŽçá1’Ø³h†‘äŒñ¡=F…>ŠÜQxFÃˆE3¼@Þ1þÉ´'ÁDâÑ'’;Ï$˜ìñ"±—Ð/’÷bŒ:íi0•øTô©äNÅ3
¦{Ì ö
šay3bü¯Óž
³ˆÏBŸEî,<³áu9ÄÞ@3Ì!oNŒÿÚoÃ\âsÑç’;ÏÛðŽÇ<bï¢æ‘7/Æ¿˜ö"XH|!úBrâY‹=–{Í°„¼%1þ´—Ã2âËÐ—‘»ÏrXáñ!±Ð’÷aŒí•E<=‹Ü,<+a•ÇjbkÐ«É[ã_OûsXG|ú:r×áùÖ{l ¶Í°¼
1þ¯igÃ&â›Ð7‘»   O6|í±™Ø7h†ÍämŽñï ½¶ß†¾Ümx¶ÃÄv¡v’·3Æ¿‡ö°›ønôÝäîÆó#ìñØKì'4Ã^òöÆøÒ>û‰ïGßOî~<à Ç!b¿ ‘w(Æ”ö8Lü0úarã9G=ŽûÍpŒ¼c1þPxž
B ü.Ì‡I,S…<lb
Í`“g‡sýq´£!AÁ…8xb        h†xòâcüÅh…Dâ‰è‰ä&â)
Å<’ˆG3$‘—ã/K»”&^½4¹¥ñ”²åˆ•G3”#¯\Œ¿íŠB<=…Ü<¡’G*±Êh†TòRcü5i×€êÄ«£W'·:žPÓ£±Úh†ZäÕŠñ_L»>¤OCO#7
O}¸Ø#X4C:yÿWÝùGE]æ{œü±¥`™¡íq˜©5°½
VÚQ°2°VÁºØ5°®‚v       ¬E°®‚y°K@]ë˜«`‚Û1°VÁJÁí¸»
ÖE°VÁ\Cë¾ž_šg±ÿp÷¼Î<Ïû|eæ3ÀîL Öb=& OÀŸ@v‰dŒ6 OL.Xë‡°¾&£OÆŸLv2û Ä m
ž"”\¨Öc=¦¡OÃŸFvéfŽ6ON.\ëG°~f¢ÏÄŸIv&‡!Â mž"’\¤Öb=f£ÏÆŸMv69e6OM.ZëÇ²~bÐcðcÈÆÐyb
âÐâñqäâ´~ë§`>ú|üùdçÓy
Ñà)É%jý$Ö‹`!úBü…dÒYIÉh‹ñÉä’µ~*ëç =?…l
ç Õ 
m)ž"\šÖÏ`½ÒÑÓñÓÉ¦ÓY™hËñ™ä2µ~ë•°}þ
²+è¬„,ƒl´UxŠlrÙZ?‡õZXƒ¾
Ù5tÖBŽA.Zž"—\®Ö/`ý*ä£çãç“Í§ó*¢á)
ÉjýÖo@1z1~1Ùb:o@‰A)Úz<E)¹R_ÆúmØ€¾Ù
tÞ†2ƒr´xŠrråZ¿‚õØŒ¾3ÙÍt¶@…A%ÚV<E%¹J_Åz;lCß†¿ì6:Û¡Ê mž¢š\µÖ¯aýìDß‰¿“ìN:@A-Ú.<E-¹Z_ÇzìFß¿›ìn:{ Î m/ž¢ž\½Öo`½ö¡ïÃßGvýÐ`ÐˆvOÑH®Që7±þ¢Ä?Hö Ï¡É íž¢™\³Öoa}£Æ?Lö0#ÐbÐŠvOÑJ®Uë·³>mèmømdÛèƒvƒ´ãxŠrZ¿“õI8~ÿÙtNB§AÚ)<E¹.ßÍú[8ƒ~ÿÙ3t¾…nƒ³hçðgÉÕú®žÌ0y2ÿ=™ÿžÌOæ?¸XÐÜðrOmþ³žèžøžd=é€ƒÐã)‘¤õ½X…!èCð‡Bg(xx£
ÃSx“óÖú>¬o‚áèÃñ‡“Nç&ð1ðE§ð%ç«õýXß
£ÐGá";ŠÎàg0mžb4¹ÑZßŸµ
Æ¢ÅKv,øØÑx
;9»Ö`}'ŒC‡?Žì8:wB€A Úx<E ¹@Äz"L@Ÿ€?ì:!È mž"˜\°Öa}LFŸŒ?™ìd:÷AˆA(Ú<E(¹PÆz:LCŸ†?ì4:Ó!Ì mž"œ\¸Ö`ý0ÌDŸ‰?“ìL:C„A$Ú,<E$¹HÅzÌFŸ?›ìl:s Ê m.ž"š\´ÖeýÄ ÇàÇ¡óÄÄ¡Åã)âÈÅiýÖOÁ|ôùøóÉÎ§ó$$¢-ÀS$’KÔúI¬ÁBô…øÉ.¤³’’Ñã)’É%kýTÖÏA
z
~
Ù:ÏAªAÚR<E¹4ŸÁz¤£§ã§“M§³22Ñ–ã)2Éejý,Ö+aú
üdWÐY  YÙh«ðÙä²µ~ëµ°}
þ²kè¬…ƒ\´<<E.¹\_ÀúUÈGÏÇÏ'›OçU(0(D+ÂS’+Ôú%¬ß€bôbüb²ÅtÞ€ƒR´õxŠRr¥Z¿ŒõÛ°}þ²è¼
eåhñåäÊµ~ë-°}3þf²›él
ƒJ´xŠJr•Z¿ŠõvØ†¾
Ùmt¶C•A5Ú<E5¹j_ÃúØ‰¾'Ùt>€ƒZ´]xŠZrµZ¿ŽõØ¾7ÙÝtö@A=Ú^<E=¹zßÀz?ìCß‡¿ì>:û¡Á íž¢‘\£Öobý9D?ˆìA:ŸC“A3Ú!<E3¹fßÂúF?Œ˜ìa:G Å í(ž¢•\«Öog}ÚÐÛðÛÈ¶Ñ9íhÇñä:´~'ë“pýþ  ²'èœ„Nƒ.´SxŠ.r]Z¿›õ·pýþ²gè|ÝgÑÎá)Î’;«õ]0ÿÁ4€ù?€ù?€ù?€ù®47<……œe€6ÿYOtO|O²žtÀ@ƒAhƒñƒÈ
Òú^¬‡Âô!øCÈ¡3¼¼Ñ†á)¼Éyk}Ö7ÁpôáøÃÉ§søø¢ÀSø’óÕú~¬o…Qè£ðG‘EçVð36O1šÜhïÏÚcÑÇâ%;–Ž
ü
ìh<…œ]ë°¾Æ¡ÃGv;!À m<ž"\ Öb=& OÀŸ@v‰dŒ6  OL.Xë‡°¾&£OÆŸLv2û Ä m
ž"”\¨Öc=¦¡OÃŸFvéfŽ6ON.\ëG°~f¢ÏÄŸIv&‡!Â mž"’\¤Öb=f£ÏÆŸMv69e6OM.ZëÇ²~bÐcðcÈÆÐyb
âÐâñqäâ´~ë§`>ú|üùdçÓy
Ñà)É%jý$Ö‹`!úBü…dÒYIÉh‹ñÉä’µ~*ëç =?…l
ç Õ 
m)ž"\šÖÏ`½ÒÑÓñÓÉ¦ÓY™hËñ™ä2µ~ë•°}þ
²+è¬„,ƒl´UxŠlrÙZ?‡õZXƒ¾
Ù5tÖBŽA.Zž"—\®Ö/`ý*ä£çãç“Í§ó*¢á)
ÉjýÖo@1z1~1Ùb:o@‰A)Úz<E)¹R_ÆúmØ€¾Ù
tÞ†2ƒr´xŠrråZ¿‚õØŒ¾3ÙÍt¶@…A%ÚV<E%¹J_Åz;lCß†¿ì6:Û¡Ê mž¢š\µÖ¯aýìDß‰¿“ìN:@A-Ú.<E-¹Z_ÇzìFß¿›ìn:{ Î m/ž¢ž\½Öo`½ö¡ïÃßGvýÐ`ÐˆvOÑH®Që7±þ¢Ä?Hö Ï¡É íž¢™\³Öoa}£Æ?Lö0#ÐbÐŠvOÑJ®Uë·³>mèmømdÛèƒvƒ´ãxŠrZ¿“õI8~ÿÙtNB§AšzµE¹.òWò÷í‰æóÿûß¾ü}Ûa½Ûì°N2ÛÁfk`c=ë=‚]òw›ý)ìC!/„Lùz¡0E°Y§¢ß/ØY;ÀÙŸÁ>ÂðÂÈ„‘£3›õô;k8û³ØGB^™òô"a–`³>‚þ¨`gíg.ûhˆÂ‹"E>Š^4ÌlÖÇÐì¬àìÇ³ƒX¼X2±äcéÅA¼`³ÎCR°³v€³¿€}"$à%I Ÿ@/6ëÓèÏvÖpö³O†$¼$2Iä“è%ÃbÁf]‚þ¬`gíg)û4HÅK%“J>•^,lÖçÑ_ì¬àì/gŸ   xd2ÈgÐË„å‚Íú"úK‚µœýUì³!/‹Lù,zÙ°J°Y_F_-ØY;ÀÙÏcŸ9x9drÈçÐË…<Áf]‡þŠ`gíg¿ˆ}!à) _@¯Š›õ5ô×;k8ûëÙ—B      ^       ™ò%ôJa½`³¾‰þ–`gíg#ûr(Ã+#SF¾Œ^9llÖwÐ7        vÖpö·²¯„
¼
2ä+èUÂVÁf}ý=ÁÎÚÎþöÕP…WE¦Š|½jØ!Ø¬D_°³v€³¿‹}-ÔàÕ©!_C¯v   6ë‡è   vÖpö÷²¯‡:¼:2uäëèÕÃ^ÁfýýÁÎÚÎþöÐ€×@¦|½F8 Ø¬FÿL°³v€³ˆ}34á5‘i"ßD¯       6ë_Ðÿ*ØY;ÀÙ?Ê¾ZðZÈ´o¡×
G›õô/;k8ûÇÙw@;^;™vòíô:à¸`³~…þµ`gígÿû.èÄë$ÓI¾“^œlÖoÐOvÖpöÏ±?ÝxÝdºÉwÓ;ç›õ;ôï;k8ûn®«\]íà6‹6Oa³º£[;k8ûƒÙ‚xÉ$?Þ ,Ø¬¿@¿N°³v€³?Œ½7xáy‘ñ"ïEÏ†      6ë
è7
vÖpöG°÷<2>ä}èùÂÁf½}¤`gígûÑà‡çGÆ¼½Ñ0F°YoCÿ•`gígßÁÞþxþdüÉûÓ³ƒC°YoG¿C°³v€³?ž} à     @/Æ6ë]è¿ì¬àìObAxAd‚ÈÑ†IóýùOön?…}(„à…    !B/¦Ìôûæ?Ù©ZûpÃ#F>Œ^8Ì˜ÿè
Ì²hýYì#!/‚Lùz‘0K`þ£?*0ÿÉ>¢õç²†(¼(2Qä£èEÃ\ùþ¸Àü'û˜Ög±x±dbÉÇÒ‹ƒxùþ¤Àü';Oë/`Ÿ        x       dÈ'ÐK„óýùOöi¿˜}2$á%‘I"ŸD/Ìôgæ?Ù%Z)û4HÅK%“J>•^,˜ÿè/Ì²Ïkýåì3!/ƒLùz™°\`þ£¿$0ÿÉ¾¨õW±Ï†,¼,2Yä³èeÃ*ù¾Z`þ“}Yëç±Ï…¼29äsèåBžÀüGE`þ“]§õ‹ØB^™òô
¡H`þ£¿.0ÿÉ¾¦õ×³/…¼2%äKè•Âzùþ–Àü'û¦ÖßÈ¾ÊðÊÈ”‘/£Wæ?ú&ùOö¿•}%TàU© _A¯¶
Ìô÷æ?ÙwµþöÕP…WE¦Š|½jØ!0ÿÑß˜ÿdÿ¨õw±¯…¼25äkèÕÂ.ùþ‘Àü'û¡ÖßË¾êðêÈÔ‘¯£W{æ?ú'óŸìÇZÿûFhÀk Ó@¾^#˜ÿèŸ   Ì²Öú‡Ø7C^™&òMôšáÀüGÿ«Àü'û”}+´àµi!ßB¯Ž
Ìô/æ?Ù/´þqöÐŽ×N¦|;½8.0ÿÑ¿˜ÿd¿Òú§ØwA'^'™Nòôºà”ÀüG?-0ÿÉ~£õÏ±?ÝxÝdºÉwÓ;çæ?ú÷óŸìwZßÍÂüWóßÂü·0ÿ-Ìp˜ÿèVùOÖÝ¢Íöƒ` Þ@2É¤7Ìôëæ?Ù_hýaì½ÁÏ‹Œy/zÞ0L`þ£ß(0ÿÉÞ õG°÷<2>ä}èùÂù>R`þ“½Yëa?üðüÈø‘÷£7ÆÌô_      Ì²·i}{;øãù“ñ'ïOÏù~‡Àü'{»ÖÏ>ðÈ ãæ?úoæ?Ù»´þ$öÁ„D&ˆ|½`˜$0ÿÑï˜ÿdïÖúSØ‡B^™ò!ôBaŠÀüG¿_`þ“ªõg°‡0¼02aäÃè…Ãùþ Àü'û€ÖŸÅ>"ð"ÈD    ³æ?ú£óŸì#Z.ûhˆÂ‹"E>Š^4Ì˜ÿèÌ²iýxöq‹K&–|,½8ˆ˜ÿèO
Ì²ó´þö‰€—@&|½DX 0ÿÑŸ˜ÿdŸÖú‹Ù'C^™$òIô’a±ÀüGV`þ“]¢õ—²OƒT¼T2©äSé¥ÁRùþ‚Àü'û¼Ö_Î>2ð2ÈdÏ —       Ëæ?úKóŸì‹ZûlÈÂË"“E>‹^6¬˜ÿè«æ?Ù—µ~û\ÈÁË!“C>‡^.ä   ÌôWæ?ÙuZ¿ˆ}!à) _@¯Šæ?úëóŸìkZ=ûR(Á+!SB¾„^)¬˜ÿèo        Ì²ojýìË¡¯ŒLù2zå°Q`þ£o˜ÿdßÑú[ÙWB^™
òô*a«ÀüGO`þ“}Wëï`_
UxUdªÈWÑ«†óý}ùOöZûZ¨Á«!SC¾†^-ì˜ÿè      Ì²jý½ìë¡¯ŽLù:zõ°W`þ£"0ÿÉ~¬õ°o„¼2
äè5Âùþ™Àü'ûgˆ}34á5‘i"ßD¯        Ìô¿
Ì²ÑúGÙ·B^™ò-ôZá¨ÀüGÿR`þ“ýBëgßíxídÚÉ·Óë€ãóýkùOö+Š}tâu’é$ßI¯N       ÌôÓóŸì7Zÿû³Ð×M¦›|7½³pN`þ£/0ÿÉ~§õÝÜ˜ÿàêÆüwcþ»1ÿÝ˜ÿà&0ÿÑóŸ¬»›³?X½òÄHf ùôÁ`ù~Àü'û?Œ½7xáy‘ñ"ïEÏ†  Ìôæ?Ù´þö¾àƒçCÆ‡¼=_!0ÿÑG
Ì²7ký1ìGƒž?ò~ôFÃùþ+ùOö6ï`o<2þäýéÙÁ!0ÿÑï˜ÿdo×úãÙB^™òôa¼ÀüGÿÀü'{—ÖŸÄ>‚ð‚È‘¢“æ?ú=óŸìÝZ
ûPÁ!B>„^(L˜ÿè÷Ì²Sµþöá†F&Œ|½p˜!0ÿÑ˜ÿdÐú³ØGB^™òô"a–ÀüGT`þ“}DëÏe
QxQd¢ÈGÑ‹†¹óýqùOö1Ï>bñbÉÄ’¥ñóýIùOvžÖ_À>ðÈ$O —æ?ú3óŸìÓZ1ûdHÂK"“D>‰^2,˜ÿèÏ
Ì²K´þRöiŠ—J&•|*½4X*0ÿÑ_˜ÿdŸ×úËÙgB^™òô2a¹ÀüGI`þ“}Që¯bŸ
YxYd²ÈgÑË†Uó}µÀü'û²ÖÏcŸ9x9drÈçÐË…<ùþŠÀü'»Në±/„¼2äèB‘ÀüG]`þ“}Më¯g_
%x%dJÈ—Ð+…õóý-ùOöM¿‘}9”á•‘)#_F¯6
ÌôMóŸì;Z+ûJ¨À« SA¾‚^%l˜ÿèï  vãÿ§z¹_ü½›‹Ká÷Ý]\>³ô~÷—uëÖ¹8_]²ç¯=¯|”á¾Ý’á¾Éò®›bû¯N—îþ©åî•–t÷|Kï+S·=¯.y±+|ÇrþÐª,5¦A\Ó ¹¦KýÊ¼Èç#ÜÁíËÕ{ý®NŽh¿_¿K]wÏëwÝ.¯ßµ¸_^¿ëº+~ý®9|ª›¹È#Æëx^Ú™ÞÎ„ÚÂ”‹¶æ»ÅY‹ÝzŸé?15šx6Plý—^Ù²¯gÚƒKÉáÊ¸=ý3Õï¹¦ãQë_yä`ípjíºìïvŸï6>ß‹Üþw?¿Z®:ÓsŒ³ñÉ××·õœÍ[.óLßò³gúo.WãL«ëî9Ór¦—ôË™¾þŠÏôXó¯0Èmc^“î!Eæ)Â^óCÐûÏóH6O÷˜d¾Ãx½ºK9E¡>âfr;ÕõR¿¿ÔÕLîq}~ê,÷õ{iŸv     Ÿ5à—ýüJôÏp¦SŒ³qÇ?R¿ì9›¿»Ì3ý»Ÿ=Ó÷^•ÇiuÝ=gú^9ÓÏöË™rÉgº÷Wûü;Yl2}êj6m0õþ(?|…µw²8«~x
kãmt~òµ¡{^yú§ßÍMÝO=÷à0ù*-3Õ™Ô;^<”óô-ÌÖå^—[\ît™èâëÁ*ÀxW¯Ûób6þÅæÎnïáÏ®ÿãñNŸþ…}¿Î‘žûä:#æÇÅ;¯s××÷ëìy¯6Ëù/¨¹ç½Ú\+¿ÿÖ™_på=_Õ¾~œbÛ,SÝúãôþž~„}
ßÈïýØrá{Ï,`¿ÿqÓù÷‚éí?mø›¹}Ïó\,–•Â+–<èýhYæânYíò‰k2·—úh¹‚ý‹óZ/v-«]Öò¹Š,~&ÅÚ®e”©Âò[Ó+–Q¦´‹^ËÅ®M½ÔðuúÛs®WïÕ…Ït}ýÝµðêÂÃ8·ÎëîÏWa|ü¡½¾ƒ.ýùÀ4:s    oâö“«øÓÉÔ“ë¾~:é}Ï©ëîÏWî¹ç¼.ùž»Ø=é£ãø¼ŸrëîzñÇ‡‘¦/Ì#MÇÍ¯_\ðÌ®Èdr3µ™‹Lû/ù™]×QÇ5ÔsÛ‡ÇªæÇ,•B·ëFè}-2Ÿsý½ù×|n/õZªÈ¬å:nUs¥Ÿ›Ô       7NJÛéôo¯Å®®»?þî9áÞWüØ¤ž§rwíç¶£Ÿï¹g´Ÿ2;»FüãZø)³÷=§®»?Êì¹ç†]ñ=§žW©ŸîÔs•ñž?þ¼JùêyÕpÏ¾<¯zÁc¥0Ô3.|^•î±ÚeºG2·—ó¼ê„v^5ØsµË/=ýLŠÁ\Ë(Óíž¿5
õe:}Ñk¹ØµùªO(ÛLþýˆã; Ö8I®_¼ñýù“|ïe>vÝÛ‡Ç®y?ñpËe¨ëþçéü\¿|ÜpÅßªãÍiZ«³=ûêôÜs‹[~}öZœ:êº¯Æóª¯øžSÏ£æYÏ?zïÚ2Òô¼u¤i¹õuáùÞA¦È”o3¥[‹LOY/õ±i×ðksÿ¿³þìü™¶kò¹‹ºî«ñÜå—W|Š¶¨ç,\d·™?ó~=§hù÷}‚¯ûè}ŠŽšovßkþ»Û»Ü^ê)úkø×r/ÇÇÖÏïýóïÚ»«Z¾qúZøÍfïS¤®»?³ÙsŠ†_ò)ê9?ÿ{°_ZŽ™?6ï7o5ÿØÇý±ßƒ© N¤:£¯ÂÏ@=' óôµyÔu_pÓež€Þ¿ùâq‹«‡uÁ÷÷Oÿn{²ñ»íó×èò#¿Ûv~
Î_£gŸ~gì)_¥ýÖÿ’ûì3žéŸO\ø»áÞg°Õ|~®ª3ø¿Wa–õü4Wý;¾¹~šëý÷uÝWã§9Ÿîß+;ƒ1ng<*-×÷éÂ/øûÊOœÁËûûÊ ù*ºx¨3ip™Ê¿öž>ŸDõ7Ðßcþ'·'-ŸÍé·,÷h·Dxì¶<èññ¿IñØfqðµ¹ßão—ü[ýO        žãŸzÄöólŽÓžá5t¬ûûµøžºî«ñžïe>2;¿;®ÿ‘Ïh2›oHIJŽ_àòtïG×ëŒçíùÀCYät9ÿãi¸?ü›\Eÿj|„ð‰DdP
|èèðB²
ðÇ
SðA±?¿ÿð–€2ðóZÌW4ÐŠµí°_¹¥€(wÿÏ•Ê`!ðÇZÌW4ÐŠµí°_¹¥€(wt€`€“0®•þxœcdàd``¶bb``beV æd±X€˜‰‘,ÂÈôÿÿ°ˆ£XÄ‰ªš›    ¦‡)©A@ÈRcãgbøÒÄ ä²¶±#TÏ
UÃÃà›X’RYÊÀVù›iæß»`—LYÀ„Á•¹Iù9éE9€´×|ÆCŒ %DêcÓô`)Õ„êo&h/D?#TÿÆ…l ¥ÑDêG·c/'Hi,Ùö+óPf???Ä~Q°~…ÿPý Q þÌÜÔb¿Ôr… üÜÄ<].eJ›å30µò‚øpùŸ`ŸºÂå™9å˜ô™QùŠŒ>Äe
ÿ¹Œ§»0Zðô”ÂùsÁaæçoã@•—fG•ÄŒ*ïÎ‘À3"âìC;8d¼à|VT¾!3„/€és"ât£H
†~âÒÔF~nR]8¿”ÄßÅÀÍ±\à\Í6b‡;˜·\021)W—¤æ2ä¡»‘¬¼šNÞDdT@èèðB²
ðÈ
SðA²?¿ÿð—€2ðH:‡Ó¼ÿÆ
0í¡"Këøÿ$Í`!ð:‡Ó¼ÿÆ
0í¡"KëøZ XJ êþxœcdàd``^ËÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜˜„€,56~)†ÿ M@þ k;?jÚÄÜP5<¾‰%!•©`•¿™þƒÂ0h7ÐYLÁ•¹Iù9é9€´×{
/°Ë35üCÒÇÀÔ’™›Z¬à—Z®”Ÿ›˜Ç  5L€›´€QŒ¤'Œê..°ÛÁæA\%ÀÀæíû–‘‰I)¸²¸$5—!æ*ˆ™ŒÌ`uw42ËSDdÐ”èèðB²
ðË
SðAµ?¿ÿðŸ€2ð½Xüà›Tö1áåä’s*ÿ™üÎ`!ð‘Xüà›Tö1áåä’s*ö€ Ø_àd_þxœ•RÍJÃ@ž™¤?IÆ?O!Ñƒ{/ôô`ûU
¦Z”â¥à#äàEž=ôÐ« R=ù^©`œÙÝ†¶
Å
“oö›™o’Ep¬+ä¬ƒ¬›CâÙl„¨"HišªH7TdÐ°K4Éó(°ûÞ
{[ù%Ø„T’Àg<dï–æ<Zœc8ì7»'ÞyÄÑcÒ²BÕquõ5ªÑÈo•½»’èý¢þ·æ^£ÒLà7Nã¨D—Áa;n¶ÀKt„"ï7¡AIÈ;?YÇ®àJvþV‘ÊÛ<´§ù ñRçZA.R°læ µ¿gJ?LçùYpá,º™J÷øêHN#Óø`Íâ4ží4 ÿjNè¹(•.2üIû¿ÿñã×{ñQûàoå       òB}ÉðMNp5ÃcÐç®¹3®ºWêc›ž>¦¦A¢°Þët£Zó3XŠ÷&æmöÞDdT@èèðB²
ðÍ
SðA·?¿ÿð¡€2ðH¬Í¶¹;ÊsØÒ¤¦Pÿ$OÑ`!ð¬Í¶¹;ÊsØÒ¤¦PZ XJ êþxœcdàd``^ËÀÀÀÄ Ê¬@ÌÉb±€DÁ"ŒLÿÿÿ‹è1J€E™¡ª¹™`úx˜˜˜„€,56~)†ÿ M@þ k;?jÚÄÜP5<¾‰%!•©`•¿™þƒÂ0h7ÐYLÁ•¹Iù9é9€´×{
/°Ë35üCÒÇÀÔ’™›Z¬à—Z®”Ÿ›˜Ç 5L€›´€QŒ¤'Œê..°ÛÁæA\%ÀÀæíû–‘‰I)¸²¸$5—!æ*ˆ™ŒÌ`usÔ2Ã¶Dd èèðB²
ðŽ
SðA|?¿ÿð§€2ð ÖeTž)ó.2Zùé9ÿü-Ó`!ðôÖeTž)ó.2Zùé9œà,ÀE8ÀÂþxœu”_HSQÇÏùÝët×«ÎéðÏlmSGê”
!)È@Í (r°YÐ4te=HO=ô0,
¢`=DŠôØƒÒƒ¬¨— ¸– D¡QÐ:¿{î9Ý³ÚÆÝÎçw¾ßß9ç÷»÷Râ%DÓØ üT±Ë8ÒÙ”Ú
¥RÉŽÐV;2ÔQ×‚ð™@ª¬¸ŸbžÒNJh">Æël´Ê®BœU–¦ÖÑ˜äÔtæÒdöj’é(Ûù    ÜŸ¨½b?åÙ›a     
&ŽšØ(_Ïc9:êç±ýè±{ßÊc[äNm‘»m"ßf‡È·Þµˆð^Œ
ï^Hx»;…÷a—ð>   ïJðžïÞï1á
öáÉ~ÁÒo~¾<–Ø×7‘M'æ®ç¼”Ô°ÿ!ã‘æ£dÏá' ò²Îù‡Ãk”ó®ô¨Eþ"ý*/ëœ·¥Ÿóg‡-X"÷;|S»Ýî^Tž×9‹ý¼¥œw¥ÿU½{ý
Py^ç¼-ýœÿîÇhvïÇ‚gòQÉ‰äç’=ÕÈg%gªTÿûv_Â%ÑŒê¬/“—ÓÉ…ðXr1<>—žž%N‡Àþÿ&;5LÇûÐ“s¸HïõºyF{×¼(õ©Nä¬Ô?ˆ"ßzB¾.õ¯ÛÜóEj¶©ë…šÜùf´bò5|¾Ó–(îxäôø‰@Ù=Xé¬gäÝÈÏ
²j{xnÁŸbø
HLqnÒó]8?%çUx?êSRÿ²CÕï´¸keA(àÎoÁ°ß]6Ô|÷MžÏ÷oWÿó´•÷ò l@ÿIÉoÂ*-*§9—W–T¨l¼Be¿Òû.”'ÓíJÆåü…}êü¹ {ÞÓæ°ÔªSõÇ=ÈCe;}•v©P#nyÕäQbþf7ì·¿]§>RíZD'²™dšÌ–WC³u
!è¸DdlèèðB²
ðÒ
SðA¼?¿ÿð«€2ðˆ(Š_CBÌtúè{÷CDÿdãÖ`!ð\(Š_CBÌtúè{÷CDF@à>**þxœcdàd``Vf¢ À
ÄœL 312‚E™þÿÿÑc”‹21BUs3Áôñ0=`v²ÔØø¤þƒ41ù€¬ ž4Ã mÜP5<¾‰%!•©@5 ·0üb‚è%°ºŒÓE˜^0}f±„,IfˆØ¸Ø Hço¦ï‚õO9‘    ‚+s“òs æ12pi#®(¦VF
âô1éHúõYAJ5¡îc`Ra‡¸…I“æfen˜›=y`n†‰íŠAìžIÐÍ»™ vÇ3Åð »~t·Ç3…IAÜN®ýÛ¸(³;Ô~Q°þ†Pý Q þÌÜÔb¿Ôr… üÜÄ<Y.I`r’é ó½Å@|G8¶ª|¿ ªü}~Tù‡<Èò“™¥ØAü0¸¼4D=Äå
ÿ       ¹\G`º)ÒSç‹£òÕÁ.¯„ó…Pùù`—WÀù'y!|Ì0%"N˜níOóå„Qù|¾¦Ï‰ˆó-Œ¦`ó½àüJ!Tþi^dþs&7=0œFæŠ‚4é âX•ŸNÍzP~ã1pœÂåÍ!ò¨.ÙÃ„Ë%¸â<Iœd’7œÿœÂG3âòaS<'HéE8ÿ¸L²…óÙ™Qåõ |.HÌ.§ÁA
uƒ;’ï™˜”‚+‹KRsòÐýÄVëÓÏIDd„¨èèðB²
ð–
SðAz?¿ÿð€2ð³W£       <Á¸’5À)SÿÚ `!ð‡W£       <Á¸’5À)S @@ì-–Uþxœ•”ÏkAÇß¼ÍÏÍ¶ÝnÛFB¢ zèM¬WAAÛªx²b J·-¤¢ñ EïÅ?AðP„R±TíÁ‹ ‚"Þ„õR[  
U*t73;Ý‰ë†ÍÎç½ï{óæ'ƒ,€åXü
@O’¿Y¤V‚¿È˜°0ÃPXª¬OX‘)u£8‡÷JoíOuAB
—ó*o-ò÷b       àï-§4œŸmÌÔ¡ü…Éí¢’»ÔòŸ;Òð/MOÊŠsk†Ø·ð#É]Æ1ñmÆâŸ'Hzæ¶PVJÏ€î‰FÕƒ\MQ+Ï[3Ò¶Ž´mÀdgdkvG¶ÇùÈ6ÖÙŠý²Ò¹mh[)ªJ™ªtßí#éÅo,É?/3É›Z?dÖzÉëZ/yMñ
–üKVÙÈÿ•ü+ø)Ï¿dI^×zÉQþ9\Ë¿Õ|;I|Tók4ýU\h™/²&ø|^ñkõÊ©ÚõÊ™i|
œsq'Ó^Š¹¦Ùï%>®ù{Áôg<Ó?ïšþNÜÿÈZNŸÕþÀ’zYy%üWå¥¿¬y€OŠsSñ1vº?ÎŽõ™\#ihýf>Îny&{bd7´þ~gœ\èˆsÚj¦åÈZ÷0k{ÚvVâ©¨ÿ²æ«=&ç»$»ÎÜ.ÎÈ{vNÌÇ     Íß<“tH–ù‡ÿ»þ—¶¹^±øJgºímœï©=tHó…n“¿f‰«ŠçÙy±ƒÚ?Ä¤ßy«Úâæ…¨ÑºôLÜÕq`¤QŸù0Õ:ZKè~'×Š?Dd›pèèðB²
ðÔ
SðA¾?¿ÿð±€2ð©(°?<z·)?Ò¨l.Òÿ…IÝ`!ð}(°?<z·)?Ò¨l.Ò`€ ;$€†Kþxœ•”ÏkAÇß¼Ùm“Ý˜®ùaDbþ dµ!—½ˆ‡‚XÑôRJ$[    T0i!¡%·‚×
ý<(xî±‡ôîE<y=xð *F]gÞL‡ìâÒ¸aÈ|f¿ß÷Þ¾™]ižåA^¶i”3KdŒV†aH+>;O+óÈ´ÚÅ_wìV)'f—§fà„Òžà¡˜½£\¸"¤®ÖdànÐ__l¶…Ž‰Zà§ˆ–uÍRÆ
SÑøžù)9Ë‹Ù~êDíÅÔL«Gp”Sêô
R5Âƒ_I»'‹GñóƒÎÚÆÐ^¤ÜUç!VÏJÉU˜ÌÇéÿ‹ñ¯â›¢”^Óþç§æU~®ýMôf¤tuB<¿Rþ¦îðßYÕàV©H1wþ€Ž)•–ˆ¹ü¸Óî•—ÚÛå ABu»V=/=}ÍîQ·5·øÍ)É›†}®î«Ìåð´Ì•„ç²ØsÒÓÕ|Ÿ½*Œg>Ä§žäuÍûXÊŒë‡übF×ÅÅ5¼4½Ÿ%nÞ¶Çã
ù#¦Ø‹õp²}Ýµîå¤ô¶éÜíó;Ó©g$W;ŽäÍE«–ü]óue×VüCs3þ5zo?”][ñ±ñ+>2õÜ²¢õú Ø‹íìdç´†/¨ßs±“q ¾@ÿ8Ï:{ˆoójg¢§;9ÒJBM~¦=Ú2Ï˜¥øo’"×jlñ®:]ñ÷àk<Æ…”4U5¿duâyp@}YúúR`½7Lu„!Î6½~»ÝxµœtM×Ì\nDdÐ`èèðB²
ð
SðA?¿ÿð€2ðØÀÚßÍ^¢¬EùûÅ2á    0ÿ´á`!ð¬ÀÚßÍ^¢¬EùûÅ2á       0<€Ø_XÙ
zþxœ•’±JA†göî6¹äÀ DŽv,"Úha‚}$§    xIH‚l,mb;_!……‚o¤…šsgwoñAïXv¾Ù™Ù‡Ap¬[`Pú±\F–-C”dqKO—¤§ÂPGçY’ç1ÈDÞ¢°Vù,CLIPü$¬™X5`ÆEŽŽñ`¯9j7Æý`‚ùÆ¢¹"˜ˆ¿P‡G½S¥hMx³b¯æ¦Î4O!Ïš¯¹â¹ff¥ÏK¶âÍw¨ø]³Ïm‹xSó
^ÙŠ‹R—+]ª;BW£C?8÷za³ëZ!ÊýE$»²RÄ/]òšvâ9q,auÎÚú¶ˆ_ ®¶¿â!Oó@ª«CÂI|1ÕµßÕqÓ?¥Í»+Yª¼cxC¾{Ûp
ˆ·L_îâcÃ‘œ…¾á$>l‚øç¾%7¯d(g÷G¥ÿ¿ñ‘SRrzòrr:e!PsW€Ì—"c¥úx8
Bè~WgÉ¸Owés‹'DdçlèèðB²
ð
SðA?¿ÿð€2ð‘Óð¤      £çŠp:º³Ãâÿm‰ã`!ðeÓð¤       £çŠp:º³ÃâB@à8¯       3þxœu‘¿JAÆ¿™Mbr<übSˆ.OÂÂF“0â‚w’ ge‘ÒÂÒðÄBÄÂñ¬#xîÌ9paoç·;ßìw³„`¶É~°U;,QÅN&Òâ<Ïu§C›º1¹ìeþÓ5ùÓôj«6Ú©`¹ˆZ~·Ñ‹P
x4Vãrš8N.ÙulsÄæ\(d´õÆ}*ª¯3¸§ÑšÞHü~óÝO‘û@ê™.“xÜ:ŽoZ'£d˜"rUu»vƒSžU%yÏóGE¸ëù\¹ãùÉGžÌâùŒõsÞEÙ!ýãpê²®_Þé½©«æV;Rªd{€°Ÿ%g£+ø?,ôìõ‡ý³ã”¦Ž×ÿ@ßH[çî±¤ôª¯JÌí~6žÄ    Ò²G£y¿|L)bDd´Tèèð<²
ð
CðAc?¿ÿðÀ2ðÒ8´…÷PÎN/¼ÉæÓ7ÿ®T``!ð¦8´…÷PÎN/¼ÉæÓ7¨  È½XJtþxœcdàd``a!0É
ÄœL 312‚E™þÿÿÑc”‹21BUs3Áôñ0)0)0‚ÌQcãgbøÒÄ ä²–ñ ûP#7T
ƒobIFHeA*CT”¬“ìf0       Pew Dd       ##ð0²
ð³
#ðA›ÿðÀ2ðóêˆDõ“§-“77¹Ë}oÿÏ¤J`!ðÇêˆDõ“§-“77¹Ë}oZ]j:ø-4ÐžE•þxœÌ˜xÕ¢ÇçÌl2»š0l”"¤(íJQ 
(í"    ="$t¥I‘&M¯iJ‘&MšR”¢P)†:¨¥^ÞoÎl˜’ ï{ïû}9ÿ’™3g'gfšGÓŒE¥5Í«Õ×¬AÑÀÜZˆvƒš–GKÿ×ÅiU‚4ë7dÃ-:ê¿ó¸t\Z¨Ö¤~Ã†ÁÚÒ3Zë7ƒ¡VÎáþãxým¯liš®ýaÜzL•ÛïË–KË¡       á?Féé£z• .n#—È©™ü¼N&§¯Yn)aÏú/=@þ¶•ö'â–Æ£áÚ9FÐnMùÝ[qsAnC—«dÍ6¿Õf¢«s¡hÖÌíÏe.´œèkÊ‘œö
y]«!ç¬§gzgKÑí³
Èøl÷:–½Zâ–³»n®•†º*{?ó<'oÜºz†ÇÍ'¯ì£öñÆ¥øá&Ñ±ÂêwèÖ8>6*N{Ñ”ùóÜ=®¸´ñÏVpÅšVÎ›× ï¢Å£«–èRµì“e´0îº
Ün!šOþóÿ®¸y¥w[=“Ûó`ÙÞw9Ÿ²qÛ§lÜ\ëOÚ      #TxŒ«0ÁUÄœàÒÝ+Ý*¬¹1ÍÊŠ˜W…å¹¥§k–¶ºék˜~õék{ûgwûlO ëÐ›…tíŽü¤?‚\zV®&}fWµÎâ*Uêß…5³ô¿§[ïO¯\®Qtá·ê‰ÓZ¡^SV®å²57åZî6×Àæ¤·Ï5ðŽÙ
¡úLzƒÅõûšÝ&z‰™¬dÆ³k.¾™Í®µHÝÄÑ@lÍtv™Íö+ô;Lí¼õ»wÞÖ}sÞ°ï‹U÷¸Ë3ºš‹ÆUm’+³«9¥½çºª-w¹Å{®ûYëY.ûNØšÍÙ-w
Ë3Ý`±Å5“Þ`1ç¾fí²ï„ì®ÝrWsÑ'ÓÙµ#\ÝDWW—éì2Þ£¸žï_ÝöÌÊxÎÊNk]c9ïE#E>s»²£Þm?Íx>S]KDëUñ`çÓÓÕSXóéÂnŸ½ùx.ˆÞ®©x>i®5r>Ñ÷˜OÖ>¿WE        ±]{ÐŸ_ya~}µ’Ù\¯Sâ'Ñ\Ä<àõÚ"FÈõê“íû©ŽnêŸ‹ýù=®ÛŸ_ï{Ì'£÷…~)†Ÿ‘Yz.¤¿/„i¼+\ƒšz#ˆ6JBšò¾pM4ËKßAI¯¦~ëûBàÍû$³½k3«Eï¦—vsÝÒïBû- ãÖ—s,¢•1ŠÊÆ\QÉ˜-©hÌe©¢„1Y„#E~c„Ð7Åoz¼8 ·[õ¦â½‘X¿,–êuÄb½¾øL¯+é‘âc½¡˜¯ÿ[,Ô›à5kô–b“%öé±â”ÞWüï‰`c¬ÈmLáÆG¢8ç¶æPÞøX<eÌ‡O…=Gqs·,€_Ù8$ês2}nf|7µiÆ^mæ»›BåÝTM|!¬7ûô×Òˆ®¼šÞñfÙ{C-fÚÏõ~^Ùyþ<i^Y½{2^nFËÀXý„ñ`WëgÝå²V«f|ì=££ãã¢b´¬L=(Ãj•„P9.‘Áþš•3å‘gªg¸\ŒjñÍ#:.’ãÕ•ÇÎî´Ö8¨¯Ò;>°=Ú^‡pãmí{rÊ3½Ç™,ç¹Þ"åÑŠfs\b×ýÂ[¼r^]µöòNlØ¹OBt»¨˜
òZ‹p%äµßÿ'qävÅÛž
¬Ð3KW|ëwßõéß™îøî›ï–¿×s|ÎÊÕW4+`"× i{Ät+[%,:¬TX‡¨„Äˆ°.Œââ»'vŽëÊ°}|¯¸Ò‘Ú3rCä~Â8Dþ,.*G¶¶x¯$£g¤[Aq#¥—ÕÝê?¬R¶¨“lO…¼Îÿ)Ü¶kéé»V€¥zÛê-<w>áÓ×(ëÇ)f´ðDéw;Îíó}Ìúþïuæ{·ÝÕ™Aúîn„zAÆ3ÍüÙlùUÿJµödïÌ-<Çà~ÏœdØŸÑÑ[>£;ß
B4ë‰ëÕŽp•ÉFAIª$|Þ£^rŸ×éçóZ$ù%©’|L?/^^ò`¥ŸÛk‘lä‘¤JrC.ú9ñr’çRú´?ˆ<ˆž<àF›ø&¹[éh~y= £¾ ×•þßž#Æ=ÉÆ
O
¤2NÅK5®£¯á_#¿îqú—ÑWð¯’_¥w.Ã%ôŸø’_RúçÑð/’_¤wÎÃ9ôïø¿“ŸSúgÐgñ%ÿ•ÞY8§Ñ§ðO‘ŸVúÇÐÇñOŸ wŽÁQt~ùQ¥ŒŸBžB/Ž@úü_È“”þôAüCä‡è„ð3ú'üŸÈVú{Ñûð÷“ï§·öÂèïñ¿'ÿAéïBïÆßC¾‡ÞnØ;ÑßâK¾SéoCoÇßA¾ƒÞvØ[Ñ_ãM¾UéoBoÆßB¾…ÞfØÑ_âI¾Qé¯C¯Çß@¾ÞzXkÑkð×¯Uú+Ñ«ðW“¯¦·
VÂ
ôrüåä+”þôRüeäËè-…%°½ùb¥?½!ùBz`>ÌC‚ÿ   ù<¥?=.ù\zs`6ÌBÏÄŸI>KéOCOÇŸA>ƒÞt˜SÑâH>UéOFOÁÿ€üzS`2LB¿ÿ>ù$¥?="ùDz`<ŒCÅK>NéBÆC>†Þh#Ñ#ðGTúCÑÃð‡“§7†ÂôÛøo“QúÐñ‘¢7@ô[øo‘÷Wú}Ð}ñû‘÷£×ú@ot/ü^ä½•~:¿yz‰ÝÑÝð»‘wWú±è8üxòxzq1è®ø]Éc”~'tgühòhz¡tDwÀï@ÞQéG¡Ûâ·#oG¯-DAôëø¯“·Qú-Ð-ñ[‘·¢×ZÀkèWñ_%Í“þM-³oewûÞ‘Ù³ýuO[}ºûŸ¿#¼î)fLwgï¡¥ÿI•Í'ukžÔïûImyªÛ>óLwöÎ<Ý}þÉ;Âd·ýŽ`]sæï=Éþû'UÒ¬{ÆºwZ’·Rî©æ‹dÿý“*iÍè7ÅkJÞLé7öX$ÿ–¤JC#ú
ñ’7Rú/¡_Æ¯O^ŸÞËðÔC×Å¯K^OéG¢_À‘üEz/@$ÔF×Â¯E^[é×@?‡ÿ<ùóôžƒP]
¿yu¥_ý/ügÉŸ¥÷/¨•Ñ•ð+‘WVúO£ŸÁ¯@^Þ3ð4”G—Ã/G^^é—F?…_†¼½§ 4”BGàG—RúÅÑOâ— /AïI(ÅÐEñ‹’Sú…Ñã?Aþ½Ç¡0„£ÃðÃÈÃ•~Aô£ø…ÈÑ{
B(Ú‡ï#UúùÑà‡‡Ð{òC>t0~0y>¥ŸýþÃäÓ{ò@nt.ü\ä¹•¾„Ÿƒ<½ ð‚íÆw“{”¾€HH/\` u|ÜPúÿu1n¸“
\£wÃÍ{#üíN1®ã_'ÿÛíô¯ ¯âÿEþ½«p.£/á_"¿¬ô/ /âÿAþ½‹pÎ£ÏáŸ#?¯ôÏ¢Åÿü7z¿ÂY8ƒ>šüŒÒ?Ž>’ü$½pŽ¡â%?¦ô“Ñ)ø©ä©ôR Ž “ð“È(ýƒèCø‡ÉÓ;áúgüŸÉ(ý}èýø?’ÿHo?ìƒ½èð ß«ôw£÷àGþ½=°v¡wâï$ß¥ô·£wàCþ
½°¶¡·âo%ß¦ô7£·àEþ½-°6¡7âo$ß¤ô×£7àAþ½
°Ö¡×â¯%_§ôW¡WãNþ9½Õ°
V¢Wà¯ _©ô—¢—áFþ½e°– ã/&_¢ô âJþ)½…°æ£çáÏ#Ÿ¯ôç çâLþ1½¹0f£gáÏ"Ÿô§£gàDþ½0¦¡§âO%ŸæÎê;BFÿ¯ð“é< ³ú¬Ÿán«'™ÿüa†»˜‘dfïáÿæÉmù°¥RÌì9É<ÿäÁúŒŽÞòÝëÁºg¦soÌÜížqúSÜ|Ï¤J¦Àdú“ð&‘OVúÜ|Ï¤J&ÀxúãðÆ‘Wú£Ñcðß%—Þ
£Ð#ñG’RúÃÐÃñß!‡ÞpCÑCð‡UúÑƒð“¦7Âtüþä”~_t?ü7Éß¤×úBtoüÞä}”~"º~Oòžôz@"$ »ãw'OPúqèxü7Èß q‹ŽÁ!UúÑÑø]È»Ð‹†ÎÐ    Ý¿#y'¥ßÝ¿=y{zí -D¡Ûà·!Rú-Ñð[“·¦×
ZBôkø¯‘·PúMÑÍð›“7§×šÂ+è&øMÈ_Qú
Ñð“7¦×Bt}üúä
”~]t=ü—È_¢WêBô‹ø/’×QúµÐµñ#É#éÕ†ZPý<þóä5•~5tuüä5èU‡jPý,þ³äU•~%teü*äUèU†JP]¿yE¥_]ÿiò§é•‡rP]¿yY¥.…_š¼4½R%Ñ%ðK—TúEÑÅð‹“§WŠBôøOQúaèpüÂä…é…C<†.„_ˆü1¥ïC‡â$/H/|P‚B^@é£óáç'ÏO/C^ôÃø“çUú¹Ð¹ñóç¡—rANtüä9•¾íÁ÷’{éyÀ
&:?ÜTú:ÚÀw‘»è ƒ@kÖ»"¹Pú×MÞÍdã¿f
ðî×áú/ü¿È¯™Nÿú2þò+ô.Ã%øýþä*ýsèóøÈ/Ð;çàwôoø¿‘ÿ®ôO£ÏàŸ%?Kïœ†Sè“ø'ÉO)ý£ècøÇÉÓ;G!
ŠŸJž¦ô“ÐGð“É“é$ø}ÿ0ù/æýþ¿ÂÿŸ'£uæGüg.hfþd,l„˜áf„¡~|fa´MÈÍ•,Æ¸(Á/B§(ÝbŸYÏÆé—b%ñKÒ‰ [Jâ3KãÙ8ýòŒËAYü²tÊÑ-/ñ™OãÙ8ýÊŒ+AEüŠt*Ñ,ñ™Uðlœ~uÆÕ *~U:ÕèV—øÌx6N¿6ãZP¿&ZtkK|f$žÓ¯Ç¸.ÔÁ¯C§.ÝzŸùžÓoÄ¸!4Ào@§!ÝFŸÙÏÆé7cÜ^Á…NSºÍ$>³9žÓoÅ¸%´ÀoA§%ÝVŸÙÏÆé·cÜ¢ð£è´¥ÛNâ3ÛãÙ8ýhÆ¡~':éFK|f<§Ï8bñcéÄÑ—øÌ7ðlœ~Æ‰€Ÿ@'‘n‰Ïì‰gãôû1î}ðûÐéK·ŸÄg¾‰gãô1ðÐHwÄgÆ³qúÃƒ¡øCé£;\â3ßÁ³qúc†Qø£èŒ¦;Fâ3ßÅ³qúO€ñøãéL ;Qâ3ßÃ³qú0ž“ñ'Ó™B÷‰ÏüžÓŸÁx:LÃŸFg:ÝŸùžÓŸËxÌÆŸMgÝ¹Ÿù1žÓ_ÈxÌÇŸOgÝ…Ÿù)žÓ_Æx),Á_Bg)ÝeŸùžÓ_Íx¬Ä_IgÝÕŸù9žÓßÀx=¬Ã_Gg=Ý
ŸùžÓßÂx3lÂßDg3Ý-ŸùžÓßÁx;lÃßFg;ÝŸù
žÓßÃx7ìÂßEg7Ý=ŸùžÓßÏxìÅßKgÝýŸù#žÓ?Äø À?@ç ÝCŸyÏÆéóvÃÓ/„§_ð1å‰háãéXÀOH–ŸŒ·?>ösh?gëIø¡HãÛt¡û~¶Öí3·×³{æ6zß¿ïÿÌûŸÁOfûé_„'QVü~ÏüºnŸ¹xŸþmuvzh£Dé¡~ØùÑ6ÎÝÒ‰qGè€ßNGº$ìüx6N?–qtÅïJ'†n¬„ÏÆé'0îÝð»ÑéN7AÂÎgãôû0î
½ð{ÑéM·„ÏÆé`ÜÞÂ‹Nº$ìüx6N(ã!ð6þÛt†Ð*açÇ³qú£„ø#èŒ¤;JÂÎgãôÇ3cñÇÒGw¼„ÏÆéOf<      ÞÇŸÎ$º“%ìüx6Nã©ð!þ‡t¦Ò&açÇ³qú³Ï‚™ø3éÌ¢;[ÂÎgãôç3žŸàBgÝùv~<§¿„ñbX„¿ˆÎbºK$ìüx6N%ã°9tWJØùñlœþ:Æka
þ:ké®“°óãÙ8ýMŒ7Â—ø_ÒÙHw“„ÏÆéoc¼¾ÆÿšÎVºÛ$ìüx6Nãð-þ·tvÒÝ%ùŸZÎº‰ª
Ã3É4“);ˆ–`!G-e)`[
JAÙ´”ß‚Z@ElJ…VÀ•#êq;¨ü‚AÑ‚
.EvhÃ¦.°D”²Y*"ð?soÒ™n4ˆç1ß÷~ïMf&7ßLšäÒùÑ$–;ñ6ÈCÏÃ³
ïvMbùwÀNôx
ðîÐùÑ$–ÿGâ}°}/ž}xÐùÑ$–ÿñÏpý žŸñxô_Ð$–ÿ7â£pýž£xxôßÑ$–ÿ$ñ     8Ž~Ï   ¼'ýšÄòŸ"ô"<gð<úŸhËžøo8‡~ÏßxÏ<ú4‰åwr¦s€JV9:8:]3û²ÀòÄnÐÑu<n¼†À£‡¢I,=âºP½žºxë        <z}4‰åoL|4Bo„ç
¼ýJ4‰åoJì&èMðxð6xô«Ñ$–_¾óÓ›£7ÇãäÝß?9û›ç£aŽàÎG³Uz¼©6ÌR›ú¡w‘K¬íŸK<ÞAÏ¼sô.4‰åŸOœï£¿'ï|½Mbù/„Ð?Â³ï"½MbùgÃgèŸáÉÆ»X@ïB“XþÄËaú2<Ëñ®Ð»Ð$–?—8Ö ¯Á“ƒ7W@ïB“XþÄ`=úz<ðnÐ»Ð$–ñfø
ý+<›ñnÐ»Ð$–?x+|‡þžxóô.4‰åßIœß£'ïN½Mbù÷ïÐÀ³ï^½Mbù€ŸÐÂsïA½Mbùÿ
‡Ñãùï½MbùÂ1ôcx
ñÐ»Ð$–¿ˆø8~Ïx‹ô.4‰å?GüœE?‹ç/¼çô.4‰åWé]
\D¿ˆG¡·©z½Mbùub„ ‡àqáÕô.4‰å¯C\j¡×ÂSo½Mbù7„è
ð4ÄÛH@ïB“Xþ&fW¡_…'o½Mbù›7ƒpôp<Íð6Ð»Ð$–¿%ñµÐ½žkñ¶xôVhËIÜ"Ð#ð´Æ)ðèmÐ$–¿q´Go'
oGïˆ&±ü±Ä1'o¬À£ßˆ&±ü]‰»@zž.x»
<úMhËßƒ¸;Ä£ÇãéŽ·‡À£ß‚&±ü}ˆ{C/ô^xzãí#ðè}Ñ$–?‘¸$ 'àé‡7QàÑû£I,ÿ@â„ž„gÞ~'šÄò&ÉèÉxá,ðèCÐ$5?åãÙÇÛ±&œî¹Ä÷‘k‹íÑ”ójXèI8¥½Ç
üB¨¡ÃZ¬2èG¡UmKà½^à1å§½3Bs!¡ç‚ú…PMóîªÆoÞÓCÃæÞ=rY~ó¾›m\áR”pqŒíüø·ÏçSª«äè{ÅÑKw;íº¨wW]çÔc®³Ü“©§Åj1ÚYjgñœÅ[ì2ÇXãkÑuý¼B
Ñÿ„bò"µ– X‡Ö€Z<
ðÖÓÍ1ÖøhÍ©…ã   ÇN·nÎØ‚3êuhÔ"ðDà½N7ÇÆ+Ž8´XjÑtòh¼ÑŒ‰å,'8£ÞŒO-O<Þ›usŒ5>I¿ &RKÀ“€71‰ŒMœQïBK¦–Œ'ï]º9¦ì,½ÒQäú[õ¹~R‹\5›¥…®ùÎ{\«ñ;¶ììì*çÚ&—rçÚl×lCþúpÿ%¾Gxm/P×ÔeÆ(Áz£ìQËRŒÔ5F–:Ï¨ê¨•Ý–,§¢Ìbk²ß”Þ–ò3Ý«3®ÑÖ×j>£•¶šÛåäË¯¶TÐ®FóP»O3¼æ˜Àx7q(ZmjuñÔÆÊ·hhj^·mü       ç:ã”sñ‡Ógœq®ævùRã„ŸBøí(µßñâ5ÇÆï†=Ôö9Wq»Œ|©Qà\"È'Þ¶Ú<ùxÍ1ñ>âu°Á™k|gÞuŒñ1Ö$‡x5ÚJj«ñäà5Ç”}Îši;$m
ÇçÝ*Ÿ³ŠgzŽq8¤ÑB«x¦—žÕÁÏô™F7æ+‰fpeßÒÅ¶‡iÛ:Ž%ÆñJ¾¤—›¥£¸£¹ÓÜ~‰oë%[8ÎO9£ÛŒÿAÙG©ÎwxZø¿Ãs,ˆ÷†ò3â£ú~ñ9ñoA~Fü3ú!ApŸïCÿQPÙgÄ–¿€|únê»ñí‚ØIžžO}§Í¿|;úê;ðm‡mG¾}+õ<›ÿkòoÐ¿¥þ-¾oàkØB¾}3õ-6ÿä_¢o¢¾     ß—ðl$ß€¾úF›ßG¾}õuøÖ‚rÉsÐs¨çÚü+ÉW¡¯¦¾ß*X   +È—£/§¾Âæÿœ|    úRêKñ-Ïa1y6z6õÅ6ÿÇäŸ JýS|ŸÀÇ°ˆ|!úBê‹lþä HýC|À˜Ož…žE}¾Íÿ.ù<ô÷¨¿‡o¼sÉç Ï¡>×æŸMþúÛÔßÆ÷Ì†Yäo¢¿I}–Í?ƒü
ô™Ôgâ{fÀtò×Ñ_§>Ýæ•ü5ôiÔ§á{
^…WÈ§¢O¥þŠÍÿ"ùKè/SßKð"¼@þ<úóÔ_°ùŸ!ý9êÏá{ž)äO£?M}ŠÍÿ$ùSè“©OÆ÷<    O?Žþ8õ'lþ‰ä“Ð¥þ(¾I0&?‚þõ   6ÿ8òñèÔ3ð‡qð0y:z:õ‡mþÑäcÐÓ¨§á£á!òQè£¨?dó'>’úH|#`8¤’§ §POµù‡’ß>Œú0|÷ÃP¸ü^ô{©ßgó"Œ>„ú|ƒa$“ß~7õd›ù@ô;©ß‰o €$ò;Ðï ždó÷#ODïO½?¾Dè  ä·£ßN=ÁæïMÞ½/õ¾øú@oèEÞ½'õ^6wòè·P¿_èñäÝÐ»Q·ù»wE¿‰úMøºBˆ#ïŒÞ™zœÍC‹~#õñÅBD“ß€~õh›?Š¼zGêñu€(hOÞ½õö6kòHô6ÔÛà‹„ÖA~=úõÔ#‚~oìYUÑGk\ýÊ]TvV½×ñÊnºÄ§åÏªCµx=A©g@°gÕŠ¯bZé»§»2«q£\ò½a”¸ŠQôiš¹–@[ï€’ë˜6Þô’¸]»vâ·Üqü?°ESÿµM˜ÿ·áé•ÿæ»â½{QÚ}ÖõX%{§Tðn$˜½KÑgÚö®“mï:ýK{Wvætbëb™.Ó¹Íêz¬ä[;ŽÿÉŽD#îpÜcôrŒ3p¤“¹Í$Ÿ†ž5½V‹Ä8ƒ?U»ô'Úå·lˆö¾þ_m¥Þúj›ô›µ}ú-OŸÄmùKè#àŸÍw‡;V˜ûº\3"TÌˆ=úÍ!f„·‚g1øÕ!¸v[–’™2)J‘ÿ•½7ù·_•Ûi\êH»¦ƒ\…È§Ï    1ïø¹
ÞkÔôoKzPßØ|!æ–ð’êÈKªcù5k‚·ÿ˜KQNñäßÊ9à–3±™´|ŽCK?Û"Ræà²sÈ¼uªn1—jÝj*éîMª\ûsÕžú¿Èµ?½šW·î-°g¥ïÕÜgSé Vº´Æ5ôo½Ç¶Ú©h9ìgO
ÌóüžÚJÂý#LJOU”ý%¯´Àú¨Ö+ôöqÜW…˜Q#¢.ù|N¾x>Íía2×¯l>¹Å+cèËÎ“!rå,™§©‡DžéÏ‡:r2—à½XÕ#DûÁðÏ˜À#ù·9ä#Õ/³æ¡5ï)iÒ˜acG+%[(Ç%[+¶liÉ–F–Ê‡:9Í|UIÞY¬QÖµÜã©>^Ùíêè'ö1Å¶²¬ìIæ?y4ê‹9X“Es8Ê½~¢ËíME××©/×ù>p¿í
sO              ¦óU·ÇŽ@uzÌ÷åï1F5zí·/¤ª^{é«‹:Æ«jWWÙUyƒü‹¼z9¨\µh+\ÌÀ>i)©Láû)Vlªhï‚¹çzâž›êáÂ=v¸÷îdÿõJOåÖÝ£ÜÖ©ºÜÖñ£| Õ;vx+±¢”¹ºRX…Ý=øçUu‡¥ÓÄ¼òYÙYng†[ngº%(yÄXÿl
°ÃÜ³¹XŠX,J¬®ÕZ¬ªU½YØªV¤{zhp+`»TÍ^W·‰ýRj¥(mÿzP;{'¤ŽÏH—6f¬¹$Ôø±™#K²ÌôôÔqfØN)».TO±2–WÌˆh¥¿mu¨–bµ:sU(óˆµ–þZjŒc©Á^'˜]é;÷¤yàªüÊÕ(yßÅä|ìzÌ”úÄÄÞ¯+îÏVŸ–g™ÒgÕá¸&iGnŒ’V¶#”_‰Üþ¯ôÊåf›‘{ð«ÿSummaryInformation(Mÿÿÿÿ¢ÌDocumentSummaryInformation8ÿÿÿÿÿÿÿÿÿÿÿÿªØCompObjÿÿÿÿÿÿÿÿÿÿÿÿ²jÿÿÿÿÿÿÿÿÿÿÿÿh
%,@À£Áñ½@%w“      ½@ªXŒ¥½8í1—þÿÕÍÕœ.“—+,ù®DÕÍÕœ.“—+,ù®@ühp|„Œ”œ¤¬´
¼ÝäMIT_‘]³
DISCRETE FORMULATIONTitle˜ 6>
_PID_GUIDäAN{CC1DC881-755C-11D1-96E4-0060971BA06B}þÿ
ÿÿÿÿ ÀFMicrosoft Word Document
MSWordDocWord.Document.8ô9²q!
[$@ñÿ$NormalmH     4@ñ4   Heading 1&d@&;4@ñ4   Heading 2dèþ¤ð@&@@@   Heading 3$¤ð¤<@&CJOJQJ<A@òÿ¡<Default Paragraph FontTþOTHeading Base$$d˜þ¤h¤x5CJKHOJQJ:B@:       Body Text
„Ð¤xCJOJQJ0/@0List„ „˜þ¤<
Æ >@">
Normal Indent„8CJOJQJ4 @24Footer

ÆàÀ!OJQJ8&@¢A8Footnote ReferenceH*6@R6
Footnote TextOJQJ,@b,Header

ÆàÀ!&)@¢q&Page Number4@4TOC 1¤h5;CJOJQJ&@&TOC 2¤ð5"@"TOC 3„È""TOC 4„""TOC 5„X""TOC 6„ ""TOC 7„è""TOC 8„°""TOC 9 „xÞ=z§?ƒ³ôÆTaõ#ÏÌps8ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ   ÿÿ
ÿÿÿÿÿÿ
ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ ÿÿ!ÿÿ"ÿÿ#ÿÿ$ÿÿ%ÿÿ&ÿÿ'ÿÿ(ÿÿ)ÿÿ*ÿÿ+ÿÿ,ÿÿ-ÿÿ.ÿÿ/ÿÿ0ÿÿ1ÿÿ2ÿÿ3ÿÿ4ÿÿ5ÿÿ6ÿÿ7ÿÿ8õõõõõõõõõõõõõõõõõõ#ÏÌÌÌpppppppppppppppppppppppps   

 !"#$%&'()*+,-./012345679Taÿÿÿÿÿÿÿÿ
ÿÿÿÿ9<ÿÿ%tí×ªíhO$YTa<ÿÿÿÿ!<ÿÿÿÿ?<ÿÿÿÿ]<ÿÿÿÿ{<ÿÿÿÿ™<ÿÿÿÿº<ÿÿÿÿ8!ÿÿ!ÿÿ ÿÿ!ÿÿ ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ     !ÿÿ
!ÿÿ!ÿÿ!ÿÿ
!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ !ÿÿ!!ÿÿ"!ÿÿ#!ÿÿ$!ÿÿ%!ÿÿ&!ÿÿ'!ÿÿ(!ÿÿ)!ÿÿ*!ÿÿ+!ÿÿ,!ÿÿ-!ÿÿ.!ÿÿ/!ÿÿ0!ÿÿ1!ÿÿ2!ÿÿ3!ÿÿ4!ÿÿ5!ÿÿ6!ÿÿ7!ÿÿ8Æóax%Ó*u2¯:á=[A¥H´OûV]kbÁgyntn{:½†RŠª˜—×œ‚£¨â¯·‰¿èÅdÊfÏÃÓí×ÜðÜ^ã;ìªí©ô4þë»°U%A+43ú<ˆF‹KhO†OƒV$YTa       E¿o@     _
08K
ýKKóók5žHúF ?!G"#$%&:'()@*.+¥,T-.ü/01234567%33333@NNNNNNNNNNN[iiiiit‚‚‚‚‚‚‚‚‚‚‚…Î®a
g‡“Q+ž,z.f0€26g9G<³=%@BbCÖDI<K(RËSÆXe[2]@^h`£bØd²fhpkæmµorPué{×~ù€b„w†’‡NŠtŽ‘”—•œ˜šlœÝ Q©8¬â®±d¶Ì·R¹ø»Ô½…¿äÁ:Ç:ÉoËÙÏyÒ‘ÓçÕñ×9ÚTåáñúþ2
"Ô3+J"N[QPYïc-eTeòö÷øúûüýÿ

"#%&')*,-.0235679:;=>?BDFGHIKLMNPQRTUWXZ[\_`chjkmprvƒ™šœw8_×*0 9½@!BÙHTSF[Lakflyr7.†ä “˜›× Ó§þ²ÓÃÊÒÖÜ     â³çÏí«ñ6ü;,µ3½:‘JåJ2KgK›K#LªLùLHM–MÌMAN N!OˆOËOP|P¼PÿP8Q†Q R”RSESdS4X¡deTeóõùþ     !$(+148<ACEJSVY]abdfgiloqstwxyz{|~€‚„…‡ˆ‰Š‹ŒŽ‘’“”•—˜›K.1DLah~`›»W×®í»p?„LÕNöP^STeô /@O^enu}†–Ðßé24Wsu§ÃÅßûý24s’³ÏÒòKgj«®Ìèëû.JMo‹ŽÉÌê #?BZvy¬¯Ïëî*-D`cƒŸ¢¾ÚÝúSor–²µÒîñ36Gcfy•˜Ôðó         "     X     t     w     ¦     Â     Å     ö     

.
J
M
g
ƒ
†
È
ä
ç
!?[^’®±Ãßâ03Gcfx”—²ÎÑü

i
…
ˆ
Õ
ñ
ô
4PS–²µä,/<X[]ÆÚÜ-/‰ŸØ&ì&î&!'3'5'='Q'S'‰'›''¡'µ'·'ü'(((((*(p(‚(„(ˆ(œ(ž(Æ(Ø(Ú(å(ù(û(1)C)E)™))¯)Ø)ì)î)4*F*H*Ô*è*ê*.+@+B+L+`+b+„+˜+š+,,,.,…-™-›-ß-ó-õ-4.F.H.S.g.i.l.€.‚.….™.›.ž.².´.00!0å2ù2û24#4%414E4G4Š4ž4 4R5f5h527B7D7b7r7t7z7Ž77ö7
88G8[8]8m88ƒ88£8¥8ì8ü8þ8œ9°9²9ñ9::ó:; ;¨;¼;¾;==Q=S=â=ö=ø=ù=
>>">6>8>9>M>O>‰>>Ÿ> >´>¶>ê>þ>?M?a?c?à?ô?ö?2@F@H@‹@Ÿ@¡@¤@¸@º@½@Ñ@Ó@Ö@ê@ì@»AÏAÑABBBEEE<EPEREãE÷EùEF2F4F½HÑHÓH‹LŸL¡LMNaNcNjN~N€NO O"O´OÈOÊO›P¯P±P®RÂRÄRøRSS‡S›SST.T0T²TÆTÈTæUöUøU*V>V@VûVWWOWcWeWjX~X€XŸX³XµXºXÎXÐXáXõX÷XY0Y2Y:YNYPY¢Y¶Y¸YÄYÔYÖYòYZZZ(Z*ZÂZÖZØZðZ[[•[©[«[.\B\D\S\g\i\Ó\ç\é\]]]T]h]j]Ö]ê]ì]^£^¥^ø^___£_¥_`#`%`€`”`–`Ø`ì`î`a£a¥a€b”b–bb±b³bhc|c~c±cÅcÇcÚcîcðcôcd
dd(d*dOdcdedêgþgh
h!h#h†hšhœhßhóhõhûhiiÒiæièi*j>j@j„j˜jšjßjójõjk1k3k k´k¶kñkll$m8m:m=mQmSm\mpmrmxmŒmŽmznŽnnÊnÞnànænúnün@oToVo¾pÒpÔpqqq<qPqRqr2r4rsr‡r‰rËrßrárçrûrýrÕwéwëwxxx:xNxPx˜x¬x®x7{K{M{n{‚{„{º{Î{Ð{
|!|#|å|ù|û|Â}Ö}Ø}s~‡~‰~G€[€]€b€v€x€B‚V‚X‚^‚r‚t‚ƒƒƒ%ƒ9ƒ;ƒKƒ_ƒaƒbƒvƒxƒ}ƒ‘ƒ“ƒ¯ƒÃƒÅƒW…k…m…}…‘…“…ê†þ†‡%‡9‡;‡d‡x‡z‡°ˆÌˆÎˆ¾‹Ò‹Ô‹ŒŒŒ6JLmƒÁÕ×!57BVX‡›-/Pdf{‘µÉË‚‘–‘˜‘Ç‘Û‘Ý‘’0’2’t“ˆ“Š“%”9”;”ˆ”œ”ž”â”ö”ø”º•Î•Ð•Õ•é•ë•ú•––Z–n–p–u–‰–‹–`—t—v—0˜D˜F˜X˜l˜n˜<šPšRš½šÑšÓšVœjœlœ§œ»œ½œÝœñœóœWkm{¢¢‘¢[§o§q§~§’§”§É§Ý§ß§¨¨¨#¨7¨9¨W¨k¨m¨¤©¸©º©Ð©ä©æ©Îªâªäª§¬»¬½¬ÿ¬Maci}½ÑÓ ®®®ž±²±´±o²ƒ²…²ë²ÿ²³>³R³T³\³p³r³Ë³ß³á³´´´#´7´9´Ã´×´Ù´=µQµSµÌµàµâµf¶z¶|¶¶“¶•¶···½¸Ñ¸Ó¸¹¹!¹I¹]¹_¹ˆ¹œ¹ž¹¿¹Ó¹Õ¹ä¹ø¹ú¹+º?ºAº‹ºŸº¡ºX»l»n»q»…»‡»»¡»£»¼#¼%¼Ï¼ã¼å¼Ð½ä½æ½¾+¾-¾À%À'ÀñÃÄÄ)Ä=Ä?ÄHÄ\Ä^ÄÅÅÅ&Å:Å<ÅeÅyÅ{ÅèÅüÅþÅªÆ¾ÆÀÆoÇƒÇ…Ç«Ê¿ÊÁÊpË„Ë†ËÅËÙËÛË,Ì@ÌBÌxÌŒÌŽÌóÍÎ     ÎÎ&Î(ÎyÎÎÎ—Î«ÎÎëÎÿÎÏÏ"Ï$ÏfÏzÏ|Ï}Ï‘Ï“Ï
ÑÑ Ñ£Ñ·Ñ¹ÑÆÑÚÑÜÑÒ-Ò/Ò?ÓSÓUÓÇÓ×ÓÙÓÞÓîÓðÓöÓÔÔ&Ô:Ô<ÔfÔvÔxÔ%Õ9Õ;ÕâEýEÿETa
”ÿ%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À•Œ:ÿ„:ÿ„:ÿ€:ÿ€”ÿ•€:ÿ„”ÿ•€:ÿ„”ÿ•€:ÿ€”ÿ•€:ÿ„”ÿ•€:ÿ„”ÿ•€:ÿ„:ÿ„”ÿ•€:ÿ„”ÿ•€:ÿ„:ÿ„:”ÿ•€:ÿ€:ÿ€”ÿ•€:ÿ„:ÿ„:ÿ€:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ€:ÿ„:ÿ€:ÿ€:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ€:ÿ„:ÿ€:ÿ„:ÿ€:ÿ„:ÿ€:ÿ€:ÿ€:ÿ€:ÿ„:ÿ„:ÿ€:ÿ€:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:”ÿ•€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:”ÿ•€:ÿ„:”ÿ•€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ€:”ÿ•€:ÿ„:ÿ€:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ€:ÿ„:ÿ„:ÿ€:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„”ÿ•€!%,/3:<@GJNUW[beipt{~…!•!”ÿ•€!Ôÿ•€!Ôÿ•€!Ôÿ•€!Ôÿ•€!”ÿ•€!”ÿ•€!!ÿ€%9;´ÈÊ    s:ÿ€:ÿ„:ÿ€46<:”ÿ•€:”ÿ•Œð˜ð
/ðX2ð$êˆDõ“§-“77¹Ë}oÿÏØ<2ð$8´…÷PÎN/¼ÉæÓ7ÿ®§\@ñÿÿÿ€€€÷ð0ð        
ðÎð(   ð
ðð<
ð
#ð¿?ðððTB
ð
cð$ÑÒÓÔÕ?ðððTB
ð@
cð$ÑÒÓÔÕ?ððð<
ð
#ð¿?ðððTB
ð   @
cð$ÑÒÓÔÕ?ðððTB
ð

cð$ÑÒÓÔÕ?ðððH²
ð
CðA?ÿðððN²
ð
SðŠ
A?ÿðððB
ðSð¿Ëÿ       ?ðmbµb¶bpg/‚w‚x‚ÜTa¨Mé>t
È
DéE     t        ¨DÉ
E     t˜LÕ40ÏqÀtÂÓ
tÒ
“t
ÿÿÿnûÿÿ‰%·.4ÿÿä
_Toc407078231
_Toc407078218
_Toc407169603
_Toc407090372
_Toc407090575
_Toc407169604
_Toc407078219
_Toc407090373
_Toc407090576
_Toc407169605
_Toc407078220
_Toc407090374
_Toc407090577
_Toc407169606
_Ref382795878
_Ref382795966
_Ref382795976
_Toc407078221
_Toc407090375
_Toc407090578
_Toc407169607
_Toc407078222
_Toc407090376
_Toc407090579
_Toc407169608
_Toc407078223
_Toc407090377
_Toc407090580
_Toc407169609
_Toc407078224
_Toc407090378
_Toc407090581
_Toc407169610
_Toc407078225
_Toc407090379
_Toc407090582
_Toc407169611
_Toc407078226
_Toc407090380
_Toc407090583
_Toc407169612
_Toc407078227
_Toc407090381
_Toc407090584
_Toc407169613
_Toc407078228
_Toc407090382
_Toc407090585
_Toc407169614
_Toc407078229
_Toc407090383
_Toc407090586
_Toc407169615
_Toc407078230
_Toc407090384
_Toc407090587
_Toc407169616
_Hlt406563553
_Toc407090385
_Toc407090588
_Toc407169617
_Toc407078232
_Toc407090386
_Toc407090589
_Toc407169618
_Toc407078233
_Toc407090387
_Toc407090590
_Toc407169619
_919624913
_919625430
_919625551
_919625620
_919625675
_919625787
_919625882
_919669414
_919669514
_Toc407078234
_Toc407090388
_Toc407090591
_Toc407169620
_Toc407078235
_Toc407090389
_Toc407090592
_Toc407169621
_Toc407078236
_Toc407090390
_Toc407090593
_Toc407169622
_Toc407078237
_Toc407090391
_Toc407090594
_Toc407169623
_Toc407078238
_Toc407090392
_Toc407090595
_Toc407169624
_Toc407078239
_Toc407090393
_Toc407090596
_Toc407169625
_Toc407078240
_Toc407090394
_Toc407090597
_Toc407169626
_Toc407078241
_Toc407090395
_Toc407090598
_Toc407169627
_Toc407078242
_Toc407090396
_Toc407090599
_Toc407169628
_Toc407078243
_Toc407090397
_Toc407090600
_Toc407169629
_Toc407078244
_Toc407090398
_Toc407090601
_Toc407169630
_Toc407169631
_Toc407090399
_Toc407090602
_Toc407169632
_Toc407078245
_Toc407090400
_Toc407090603
_Toc407169633
_Toc407078246
_Toc407090401
_Toc407090604
_Toc407169634
_Toc407078247
_Toc407090402
_Toc407090605
_Toc407169635
_Toc407090403
_Toc407090606
_Toc407169636
_Toc407078252
_Toc407090404
_Toc407090607
_Toc407169637
_Toc407078253
_Toc407090405
_Toc407090608
_Toc407169638
_Toc407078254
_Toc407090406
_Toc407090609
_Toc407169639
_Toc407078255
_Toc407090407
_Toc407090610
_Toc407169640
_Toc407078256
_Toc407090408
_Toc407090611
_Toc407169641
_Toc407078257
_Toc407090409
_Toc407090612
_Toc407169642
_Toc407078258
_Toc407090410
_Toc407090613
_Toc407169643
_Toc407078259
_Toc407090411
_Toc407090614
_Toc407169644
_Toc407078260
_Toc407090412
_Toc407090615
_Toc407169645
_Toc407078261
_Toc407090413
_Toc407090616
_Toc407169646
_Toc407078262
_Toc407090414
_Toc407090617
_Toc407169647
_Toc407078263
_Toc407090415
_Toc407090618
_Toc407169648
_Toc407078264
_Toc407090416
_Toc407090619
_Toc407169649
_Toc407078265
_Toc407090417
_Toc407090620
_Toc407169650
_Toc407078266
_Toc407090418
_Toc407090621
_Toc407169651
_Toc407078267
_Toc407090419
_Toc407090622
_Toc407169652
_Toc407078268
_Toc407090420
_Toc407090623
_Toc407169653
_Toc407078269
_Toc407090421
_Toc407090624
_Toc407169654
_Toc407078270
_Toc407090422
_Toc407090625
_Toc407169655
_Toc407078271
_Toc407090423
_Toc407090626
_Toc407169656
_Toc407078272
_Toc407090424
_Toc407090627
_Toc407169657
_Toc407090425
_Toc407090628
_Toc407169658Æbbb%%%%<%<%<%<%Ø&Ø&6'½1½1½1½1¯:¯:¯:¯:ÈBÈBÈBÈB×K×K×K×K÷K÷K÷K÷KwUwUwUwUéaéaéaéaEgEgEgEgagagagagnnnn‘ntttjzjzjzjzüƒüƒüƒüƒÌˆÌˆÌˆÌˆÌˆÌˆÌˆÌˆÌˆ9Š9Š9Š9Š\’\’\’\’˜—˜—˜—˜—ã™ã™ã™ã™ð›ð›ð›ð›¶¶¶¶1¡1¡1¡1¡¹£¹£¹£¹£Q¥Q¥Q¥Q¥d¾d¾d¾d¾í×í×í×í×;ÚñÜñÜñÜÝÝÝÝ'Ý'Ý'Ý'Ý;ì;ì;ì;ìÊìÊìÊì«í«í«í«íbîbîbîbî î î î î©ô©ô©ô©ôúúúúúúúú4þ4þ4þ4þ™™™™åååå8888####ø'ø'ø'ø')()()()(õ)õ)õ)õ)>,>,>,>,D6D6D6D6½6½6½6½6$;$;$;$;~?~?~?~?dCdCdCdCxExExExEhOhOhOhO‡O‡O‡OUa9 

 !"#$%&'()*+,-./012345678:;<=>?@ABCDE@F@G@H@I@J@K@L@M@NOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuzvwxy{|}~€‚ƒ„…†‡ˆ‰Š‹ŒŽ‘’“”•–—˜™š›œžŸ ¡¢£¤¥¦§¨©ª«¬®¯°±²³´µ¶·¸¹º»¼½¾¿ÀÁÂÃÄÅÆÇÈÉÊËÌÍÎÏÐÑÒÓÔÕÖ×ØÙÚÛÜàÝÞßáâãÎnnnn9%9%9%9%k%k%k%k%6';';'Ô1Ô1Ô1Ô1Å:Å:Å:Å:CCCCõKõKõKõKLLLL®U®U®U®Ubbbb`g`g`g`gngngngngnnnn‘n9t9t9t9t†z†z†z†z„„„„ÌˆÌˆÌˆÌˆÌˆÌˆÌˆÌˆÌˆPŠPŠPŠPŠq’q’q’q’¬—¬—¬—¬—šššš
œ
œ
œ
œÊÊÊÊN¡N¡N¡N¡Ò£Ò£Ò£Ò£k¥k¥k¥k¥›¾›¾›¾›¾ØØØUÚÝÝÝÝ%Ý%Ý%Ý%Ý7Ý7Ý7Ý7ÝAìAìAìtì×ì×ì×ìÞíÞíÞíÞíŽîŽîŽîŽîÎîÎîÎîÎî¿ô¿ô¿ô¿ôûûûûsþsþsþsþ±±±±iiii####'('('('(:(:(:(:(****V,V,V,V,l6l6l6l67777n;n;n;n;»?»?»?»?¤C¤C¤C¤C¤E¤E¤E¤ErOrOrO‘O‘O‘O‘OUaU[iqryIOCI3=‚ˆ±¹S]cm‹‘ž¤
Þæio—ž(c!r!™#Ÿ#N$X$‰&“&´*Ã*ª+³+µ+½+Õ+à+¨,ª,¯,±,Æ,Ñ,--Ð.Û.e2r2z3ƒ3ß4ê4 5"5¾5Å5²6¾6Ë7Ö7\;f;Ÿ<¡<
==c=k=±=»=¢B¥B§B¯BçFîF0G3GIIoIrIäJéJ—K›KK¥KuLƒL}Q…QvS€SX X|Y~YqZtZ¡]£]¨aªaAeDeFeNe=gAg%i/iUn^ncnmnzo„osq}q¨q¯qs·satlt&u,u†uŒuv!v²xÀx÷yûyOzUzwz…zøz{|±|{}„}*2Þì„„”
”B”E”ž—¦—ò—ú—ß˜ç˜Â™Ê™Ë™Ò™Ù›à›œœ$žž„žŠžŸŸDŸOŸˆŸŸL T ¡¡m£v£â¨å¨©©©©y©|©=ªCª¶ªÀª8«:«_¬b¬P®S®¯¯“¯œ¯‰´‹´ëµìµ(¹+¹O½]½¥½³½Y¿d¿x¿‡¿¤ÀÀÕÁäÁIÃWÃ•Ã—Ã³Ä´Ä›ÅžÅ£Å¦Å•È£ÈÜÈëÈÉÉÑÎßÎBÏPÏ‡Ð•ÐÐÐÓÐÛÒÞÒ¶ÔºÔ…Ö“ÖÎÚÏÚhàtàXá`áïáøáOâ]ââ™âðâþâ¢å¤å¥å§å'æ)æ*æ,æªæ¬ææ¯æÕçÝçèè&é.ébéké[êgê„ïŒïáïéïTñ\ñIòKòMòRòkósóÎóÙóžô£ôéôëôíôïôñôóôõõ?õGõeõgõiõkõmõoõœõ¥õö
öCöEönöwöÇöËöÐöÖöýö÷q÷w÷†÷Ž÷±÷¼÷øøøø+ø0øùù±û´û¹û»ûÁûÆûËûÎûJüYü ü¦ü´ü¹üÜüìüñüúüýýý(ýŠþ˜þÐþÞþ%ÿ3ÿ :H_o#fvyŠ®·2=þdlÆÖ¹ÁÿVf—šëû~Ž’ ¦¶ÌÚL    T     ’     Ÿ     ½     Æ     Û     ã     î     ó     x
…
‘
—
Ÿ
¤
ƒ”®³Öà%
3
e
o
Ÿ
§
ˆ—,8:HMX'ÐÚ~†äò=\‡‘ý
 %¢¯´¶¿ÅÊ‚‰‹’²¾íó@J·Å?EGMïø,»ÇÉÕ°³¸½
ŽÑÚþcp„ŒÙâŒŽ›íø]hÇÒ$^i5?‘ ¢±äî ! Ø ã å ð )"3"T"h"¹"Ã"##*#4#2$:$„$$$–$›$Ÿ$Ç&Ñ&''q'z'¶(¿(à(è(X)`)B*J*Ç-Ì-B.G.}.‚.V/`/Ô/Ö/ê/í/
0060D0²0´0é0ì0B1L1N2X2ó2ý2¨3¯3X4b45$55•5›5 546@6L7O77–7P9Y9Ù9ã9V:Y:ª:¶:;;'>5>?>I>å>ï>ü?@øABPCZC0E7E8ECERE`EF°F²F´FµF·FæFïFñFúFýFG GG=GAGBGHGIGOGQGTGhGnGÍG×GH"H$H3H4H7H9H;H=HBHDHGHIHOHVH[HËHÙHúH
I(I9IWIbIqIyI—I§IÑIÞIàIéIìIòIõIûIJJDJUJ J®JÜJëJ;KGKHKVKWKbK‹K›K¹KÃKáKéKLLjLqLrLyL‡L“L¯L¹LäLêLëLñL,M/M4M7M<M?M@MGMNMZMxM…M£M°MÞMëM     NNeNtN¯NºNO)O8O@OJOOO”O›OPP:Q@Q²Q¸QÎQÖQ:RARlRqR{R‚R“R›RzS}S¡SªST$T´T¼TçTïTùTU1U?USUZUUˆU˜U UªU°UÝUãU$V+V’VšV£V¬V¹VÂVWW&W+W5W:WªW²WÕWÜWWX_XpXxX°X¼XÖXÜX%Y¶[½[Ò]Õ]^"^‘_œ_º_È_–`aUaÛå +ZÁ ²!º!è$ê$`%k%¸%À%6';'Þ(ã(I)K)Ð)Õ)L*N*F+K+›+¥+å,æ,M.R.-/6/Æ/È/§1©122;3@3ã3ï3"5$5¥5¯5×7ß7A8F8ë9ð9.;/;==U=X=ä>é>…@Š@[ClC6E;EôFõFéJëJ·N¼NàNóN¯O²OñRöRGWLWìYñYj\p\M]R]£]¥]4`6`Ñ`Ö`ªa¬a˜bbñbcidÊddhihÙhÞh‘i—i$j)jÙjÞjukzkëkðkzlmÄnÉnqqÅrÊr|sŒst9t¡v©vÊvÒvnz†z_€a€{€€€Y‚^‚ ‚Á‚Éƒúƒ„„H„m„ÕˆØˆŒŒ!Œ$ŒœŒîŒglõaŽ<A £«°™‘‘±”¶”6•9•Œ––´–À–ú–—y—€—R˜W˜ÖšÛšæ›è›‹œŽœØœÝœ¹£Á£)¤7¤Ü¤3¥Ã§È§½©Â©qªvªb¬d¬ù¬þ¬þ®’°•°ª°f²h²8³=³‹´´‘µ˜µåµêµ±¶»¶··c·r·Ö¹Ú¹T»Œ»Û»ã»hÀkÀäÁåÁúÂûÂ—Ã™ÃBÄGÄÅ$Å?ÅAÅ~Å€Å›ÅžÅÆ©ÆõÆýÆ±ÇµÇ7È<ÈËÈçÉRÊWÊÄÊÉÊlË‹ËÎÎ'Ï-Ï¼Ñ¾ÑcÓlÓÚÓÞÓ=ÔAÔ{Ô~Ô‚Õ‡ÕGÖNÖwÖê×7Ú8Ú?ÚUÚÐÚÒÚùÜÝÄÝäÝÞJÞgÞ”Þ¼ÞâÞß<ßpßß»ßÎßKàdà‘à§à4áWáá§áÄáëáâ@âeâŒâµâáâãRãkã–ã¸ã     ä&äRä‚ä§äÒäååKålå˜åÄåÜåñåæIæaævæ æ»æýæç=çbç‡ç¤çÅçëç
è(è\èlè•èºèÙèõèé<é[éyééáéÿé#êRê‚ê–ê®êæêë.ëBëtë ëÎëùë'ì~íƒíáíëíî•îíôïôiõkõ·øñøúøùªû°û;ÿCÿ(21;<O×ß‹“>F×àmujt¾ÇÈË<
B
•µ·4
<
˜ ãíƒ‹™¤˜£óüT]ÓÜÞáŸ§(CJ¥‰Ž³»& + ò ú œ!¢!y%Ù%Ç&Ñ&''q'z'<(E(9*@*Þ*á*+#+,,%-*-K.S.,101z1~1Æ1Ê1w223 3Z3h3v5~5H6R6E8I8½9Ç92;7;þ;<@@@@@—@9A:A_BdBqCvCqEwE-F5FÚHáHâHèHéHðHñHøHIIIIII I&I:I@IAIGIHINIOIUIiIoIzI€II‡IˆIŽII•I¨I¯I°I·I¸I¿IVJ\J]JcJdJjJkJqJ¯J¶J·J¾JìJòJK
KKK(K.KcKiKjKpKqKwKœK¢K£K©KªK°K±K·KÄKÊKËKÑKÒKØKÙKßKLLLL L&L'L-L”L›LœL£L¤L«L[MaMbMhMiMoMpMvM†MŒMM“M”MšM›M¡MìMòMóMùMúMNNNuN|N}N„N…N‹NŒN“N»NÂNÃNÉNåNìNíNóN0O6O§O°OP²PÕPâP2QAQBQUQ¯Q¹QºQÌQBRGRiR‘RISdS$T&T¼T¾T
UUPU[U\UqU!V,V-VBV²W´WÃWÉWgXyXzXX¦X¯XY#Y%YšY«YZŠ[8\Á]Õ]×]a^d^–`aUaÿÿPhysical Oceanography0C:\WINDOWS\TEMP\AutoRecovery save of Fulldoc.asdPhysical Oceanography0C:\WINDOWS\TEMP\AutoRecovery save of Fulldoc.asdPhysical Oceanography0C:\WINDOWS\TEMP\AutoRecovery save of Fulldoc.asdPhysical OceanographyC:\HOME\Daniel\Doc\FulldocPhysical OceanographyC:\HOME\Daniel\Doc\FulldocPhysical OceanographyC:\HOME\Daniel\Doc\Fulldoc.docPhysical OceanographyC:\HOME\Daniel\Doc\Fulldoc.docPhysical OceanographyC:\HOME\Daniel\Doc\Fulldoc.docPhysical Oceanography0C:\WINDOWS\TEMP\AutoRecovery save of Fulldoc.asdPhysical OceanographyC:\HOME\Daniel\Doc\Fulldoc.doc,|ÿÿÿlÅrÏÿÿÿÿÿÿÿÿÿ}ÿÿÿ¤¯Øsÿÿÿÿÿÿÿÿÿ~ÿÿÿ;
ÿÿÿÿÿÿÿÿÿÿÿÿÊ×À+ÿÿÿÿÿÿÿÿÿ€ÿÿÿ&]†ÿÿÿÿÿÿÿÿÿÿÿÿÒúøøÿÿÿÿÿÿÿÿÿ‚ÿÿÿö^Æÿÿÿÿÿÿÿÿÿƒÿÿÿž\<ÿÿÿÿÿÿÿÿÿˆÿÿÿÞßž
ÿÿÿÿÿÿÿÿÿ‰ÿÿÿÈ4”ÿÿÿÿÿÿÿÿÿg
ŠX ¢ÿÿÿÿÿÿÿÿÿÌ
      ÿ2Ö‰Š¼ÿÿÿÿÿÿÿÿÿL\Ž ÿk#Æ     ÿæzQ‰R1ÿÿÿÿÿÿÿÿÿ%0þ ÿôˆH\ÿÿÿÿÿÿÿÿÿØ!4 ’ÓJFÿÿÿÿÿÿÿÿÿ-r#Ð›ÚIÿ01$Ð›ÚIÿ¢%              ÿð´&ÖŸD¸ÿüM4*          ÿa~*     ÿ(Ë7     ÿi-];¤/¶©ÿÿÿÿÿÿÿÿÿ.` = ÿ=tþA     ÿÅ  RB             ÿÆ9JCÞÌ–Jÿÿÿÿÿÿÿÿÿñf¸TJ†øµÿÿÿÿÿÿÿÿÿÖ\³VÐ›ÚIÿÉ4+X ÿÎ[„Y              ÿda«c              ÿ¨tVdÐ›ÚIÿÃ-rdÖŸD¸ÿ
oéiÚiô(ÿÿÿÿÿÿÿÿÿ]Fj       ÿ.gk     ÿÉZ pd¾@ÿÿÿÿÿÿÿÿÿÉ2¶x ÿÖZ“y`;´ùÿÿÿÿÿÿÿÿÿ„„˜þÆ.„ „˜þÆ .„8„˜þÆ8.„Ð„˜þÆÐ.„„˜þÆOJQJo(·ð„ „˜þÆ OJQJo(·ð„8„˜þÆ8OJQJo(·ð„Ð„˜þÆÐOJQJo(·ð„h„˜þÆh.„h„˜þÆhOJQJo(·ð„•„kþÆ•o(„Ð„0ýÆÐo(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...        „ „`úÆ o(    ....   „ „`úÆ o(.....  
„„øøÆo(
......   
„„øøÆo(.......    
„p„÷Æpo(........„h„˜þÆh.„
„óýÆ
o(„
„óýÆ
o(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...       „8„ÈûÆ8o(    ....   „ „`úÆ o(.....  
„ „`úÆ o(
......   
„„øøÆo(.......    
„„øøÆo(........„h„˜þÆho()„h„˜þÆhOJQJo(·ð„
„óýÆ
o(„
„óýÆ
o(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...       „8„ÈûÆ8o(    ....   „ „`úÆ o(.....  
„ „`úÆ o(
......   
„„øøÆo(.......    
„„øøÆo(........„h„˜þÆhOJQJo(·ð„†„zþÆ†o(„î„zþÆîo(.„ „0ýÆ o(..„p„ÈûÆpo(... „Ø    „ÈûÆØ      o(    ....   „¨„`úÆ¨o(.....  
„„`úÆo(
......   
„à„øøÆào(.......    
„H„øøÆHo(........„
„óýÆ
o(„
„óýÆ
o(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...       „8„ÈûÆ8o(    ....   „ „`úÆ o(.....  
„ „`úÆ o(
......   
„„øøÆo(.......    
„„øøÆo(........„h„˜þÆhOJQJo(-„h„˜þÆhOJQJo(-„h„˜þÆhOJQJo(vð„ „0ýÆ o(()„h„˜þÆhOJQJo(vð„h„˜þÆhOJQJo(·ð„h„˜þÆhOJQJo(·ð„
„óýÆ
o(„
„óýÆ
o(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...       „8„ÈûÆ8o(    ....   „ „`úÆ o(.....  
„ „`úÆ o(
......   
„„øøÆo(.......    
„„øøÆo(........„h„˜þÆho()„h„˜þÆh.„h„˜þÆhOJQJo(vð„•„kþÆ•o(„Ð„0ýÆÐo(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...  „ „`úÆ o(    ....   „ „`úÆ o(.....  
„„øøÆo(
......   
„„øøÆo(.......    
„p„÷Æpo(........„
„óýÆ
o(„
„óýÆ
o(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...       „8„ÈûÆ8o(    ....   „ „`úÆ o(.....  
„ „`úÆ o(
......   
„„øøÆo(.......    
„„øøÆo(........„h„˜þÆhOJQJo(-„h„˜þÆhOJQJo(·ð„h„˜þÆhOJQJo(vð„h„˜þÆhOJQJo(vð„h„˜þÆhOJQJo(-„ „0ýÆ o(()„Ñ„/þÆÑo(„¡„/þÆ¡o(.„p„0ýÆpo(..„@„0ýÆ@o(...      „x„ÈûÆxo(    ....   „H„ÈûÆHo(.....  
„€„`úÆ€o(
......   
„P„`úÆPo(.......    
„ˆ„øøÆˆo(........„h„˜þÆhOJQJo(·ð„h„˜þÆh.„
„óýÆ
OJQJo(„
„óýÆ
OJQJo(.„Ð„0ýÆÐOJQJo(..„8„ÈûÆ8OJQJo(...       „8„ÈûÆ8OJQJo(    ....   „ „`úÆ OJQJo(.....  
„ „`úÆ OJQJo(
......   
„„øøÆOJQJo(.......    
„„øøÆOJQJo(........„h„˜þÆh.„•„kþÆ•o(„Ð„0ýÆÐo(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...  „ „`úÆ o(    ....   „ „`úÆ o(.....  
„„øøÆo(
......   
„„øøÆo(.......    
„p„÷Æpo(........,‰ÿÿÿƒÿÿÿ‚ÿÿÿÿÿÿ€ÿÿÿˆÿÿÿÿÿÿ~ÿÿÿ}ÿÿÿ|ÿÿÿ=tþAa~*Ì
]FjÃ-rdð´&%0þÉ4+X(Ë7k#Æ¢%É2¶x
oéiÆ9JCg
L\Ž.` =-r#01$Ö\³Vda«c¨tVdÅ  RB.gkÎ[„YüM4*ÉZ        pi-];2Ø!4 æzQñf¸TÖZ“yÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ,ÿ@€ÏÏ@â…ÏÏTap@GTimes New Roman5€Symbol3&Arial9Palatino;"HelveticaWTms RmnTimes New Roman;€Wingdings"qŒÐh¸{&+›¦Ð“†<í1—8‘_8!¥À´´€>0d]óÿÿDISCRETE FORMULATIONPhysical OceanographyPhysical Oceanography-e.e/e0e2e3eMeNeOePeQeTe*^<^>^D^F^õîéâßÓÌâßÉÀ¼·0JmH5mHCJOJQJmHmH
jÎæCJUj.Ñ6
CJUVmHCJ
jCJU   jU
jlåEHöÿUj¹™;8
UVmHe1e2eQeReSeTeF^ýýýýýýý`»TÍ^W·‰ýRj¥(mÿzP;{'¤ŽÏH—6f¬¹$Ôø±™#K²ÌôôÔqfØN)».TO±2–WÌˆh¥¿mu¨–bµ:sU(óˆµ–þZjŒc©Á^'˜]é;÷¤yàªüÊÕ(yßÅä|ìzÌ”úÄÄÞ¯+îÏVŸ–g™ÒgÕá¸&iGnŒ’V¶#”_‰Üþ¯ôÊåf›‘{ð«ÿ`!ð¦8´…÷PÎN/¼ÉæÓ7¨  È½XJtþxœcdàd``a!0É
ÄœL 312‚E™þÿÿÑc”‹21BUs3Áôñ0)0)0‚ÌQcãgbøÒÄ ä²–ñ ûP#7T
ƒobIFHeA*CT”¬“ìf0       Pe34667911121213151616171919212224252525262627273036363838384040414141424243434445464747474849495050505153541234567891456
!
[$@ñÿ$NormalmH     4@ñ4   Heading 1&d@&;4@ñ4   Heading 2dèþ¤ð@&@@@   Heading 3$¤ð¤<@&CJOJQJ<A@òÿ¡<Default Paragraph FontTþOTHeading Base$$d˜þ¤h¤x5CJKHOJQJ:B@:       Body Text
„Ð¤xCJOJQJ0/@0List„ „˜þ¤<
Æ >@">
Normal Indent„8CJOJQJ4 @24Footer

ÆàÀ!OJQJ8&@¢A8Footnote ReferenceH*6@R6
Footnote TextOJQJ,@b,Header

ÆàÀ!&)@¢q&Page Number4@4TOC 1¤h5;CJOJQJ&@&TOC 2¤ð5"@"TOC 3„È""TOC 4„""TOC 5„X""TOC 6„ ""TOC 7„è""TOC 8„°""TOC 9 „xÞ=z§?ƒ³ôÆTaõ#ÏÌps8ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ   ÿÿ
ÿÿÿÿÿÿ
ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ ÿÿ!ÿÿ"ÿÿ#ÿÿ$ÿÿ%ÿÿ&ÿÿ'ÿÿ(ÿÿ)ÿÿ*ÿÿ+ÿÿ,ÿÿ-ÿÿ.ÿÿ/ÿÿ0ÿÿ1ÿÿ2ÿÿ3ÿÿ4ÿÿ5ÿÿ6ÿÿ7ÿÿ8õõõõõõõõõõõõõõõõõõ#ÏÌÌÌpppppppppppppppppppppppps   

 !"#$%&'()*+,-./012345679Taÿÿÿÿÿÿÿÿ
ÿÿÿÿ9<ÿÿ%tí×ªíhO$YTa<ÿÿÿÿ!<ÿÿÿÿ?<ÿÿÿÿ]<ÿÿÿÿ{<ÿÿÿÿ™<ÿÿÿÿº<ÿÿÿÿ8!ÿÿ!ÿÿ ÿÿ!ÿÿ ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ     !ÿÿ
!ÿÿ!ÿÿ!ÿÿ
!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ!ÿÿ !ÿÿ!!ÿÿ"!ÿÿ#!ÿÿ$!ÿÿ%!ÿÿ&!ÿÿ'!ÿÿ(!ÿÿ)!ÿÿ*!ÿÿ+!ÿÿ,!ÿÿ-!ÿÿ.!ÿÿ/!ÿÿ0!ÿÿ1!ÿÿ2!ÿÿ3!ÿÿ4!ÿÿ5!ÿÿ6!ÿÿ7!ÿÿ8Æóax%Ó*u2¯:á=[A¥H´OûV]kbÁgyntn{:½†RŠª˜—×œ‚£¨â¯·‰¿èÅdÊfÏÃÓí×ÜðÜ^ã;ìªí©ô4þë»°U%A+43ú<ˆF‹KhO†OƒV$YTa       E¿o@     _
08K
ýKKóók5žHúF ?!G"#$%&:'()@*.+¥,T-.ü/01234567ÏÐ       6wÇÿ6”Ôl°íOÎD{±ð/e¤ßt·ó8hšõ$    y     Ç     
O
ˆ
é
#`³ä5h™Ó
Š
ö
U·1]_$Y%Y¡`¬`
aaUaÀ!sÀ!¬À!¬À!¬À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!¬À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!¬À!v:À!¬À!v:À!v:À!v:À!v:À!¬À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!v:À!¬À!¬À!sÀ!sÀ!v:ÿÀ!Þ}ev:À!v:Év:À!v:LMN‰Š‹™š›œÃÄÅÏÐ     6wÇÿ6”Ôl°íOÎD{±ð/e¤ßt·ó8hšõ$    y     Ç     
O
ˆ
é
#`³ä5h™Ó
Š
ö
U·1]_`bopqþÿÂÃ78cdË$Ì$%%%%%:%;%<%l%m%×&Ø&<'=' '¡'((‡(ˆ(Ý(Þ(ä(å(H)I)×)Ø)K*L*Ó*Ô*E+F+,,Y,Z,P-„-…-Þ-ß-L.M.//
00]0^0»1¼1½1Õ1Ö1ä2å2:3;35 5Q5R5¤5¥5õ7ö7@8A8ë8ì8I9J9›9œ9ê9ë9>:?:¯:Æ:Ç:§;¨;û;ü;»<¼<½<¾<¿<À<Á<Â<Ã<Ä<Å<Æ<Ç<È<É<Ê<Ë<Ì<ß<à<á<â<ã<ä<å<æ<<===á=â=!>">ˆ>‰>ã>ä>¦?§?Þ?ß?à?1@2@„@…@ZA[AºA»AÿAB6B7BÆBÇBÈBCCÙDÚDÛDEE5E6EG
GÕKÖK×KöK÷KLL
NNiNjN¶N·NÛNÜNOOSOTO³O´OìOíOšP›PíPîPR®RðRñR÷RøR@SASJUKUwU¯U°UåUæUVVúVûVFWGWNWOWŽWW3X4XkYlYÃYÄYëYìYZZ=Z>ZïZðZ6[7[”[•[ã[ä[]]L]M]S]T] ]¡]Õ]Ö]/^0^ê^ë^`€`Ð`Ñ`×`Ø`*a+açaèaéab
bibjbkblbmbobµb¸b¼bÓb c!c"c€c©cdgdhdidËdÌdCgDgEgagogpgh
hchdh…h†hØhÙhÑiÒi#j$jƒj„jØjÙjkktkukŸk kêkëknnnnynznÃnÄnÌoÍo½p¾pqqrrsrÄrÅrt:t;t<tÌuÍuhzizjz‡zˆz6{7{m{n{¹{º{|
|X|Y|Õ|Ö|Á}Â}~~ëìF€G€z€{€9:-‚.‚/‚1‚w‚z‚}‚‚€‚Â‚JƒKƒ}ƒÇƒÈƒÉƒûƒüƒ„„°ˆä‰å‰8Š9ŠQŠRŠ½‹¾‹ŒŒŒŒ Œ!Œ56fgcŽdŽ !;<†‡Ÿ z{ª«[’\’r’s’‡”ˆ”°”±”á”â”5•6•†•‡•²–³–ù–_—`—x—y———˜——®—/˜0˜Q˜R˜É˜Ê˜â™ã™šš;š<š{š|šï›ð›œœUœVœŠœ‹œ¦œ§œ×œØœ‡ˆµ¶ËÌ\ ] ‚ ƒ 0¡1¡O¡P¡x¢{¢“¢”¢£‚£·£¸£¹£Ó£Ô£P¥Q¥l¥m¥}¥~¥}§~§Â§Ã§É§¨¨g©h©£©¤©¼©½©I¬J¬¦¬§¬ø¬ù¬ý®þ®*±+±=±>±ê²ë²7³8³ËµÌµäµåµÿ¶·¼¸½¸ú¸û¸rºsºc¾d¾œ¾¾‰¿Š¿Ó¿Ô¿gÀhÀ˜À™ÀYÃZÃ€ÃÃ(Ä)ÄAÄBÄÍÄÎÄÅÅ%Å&Å>Å?ÅdÅeÅ}Å~ÅçÅèÅÆÆnÇoÇ«Ç¬ÇÞÇßÇÊÈËÈdÊeÊuÊvÊªÊ«ÊÃÊÄÊ+Ì,ÌDÌEÌ‡ÍˆÍòÍóÍÎÎMÎ–Î—Î·Î¸Î
ÏÏ&Ï'ÏeÏfÏ¥Ï¦Ï0Ð1ÐCÐDÐ÷ÐøÐ;Ñ<Ñ¢Ñ£Ñ»Ñ¼ÑÒÒ1Ò2Ò>Ó?ÓWÓXÓÂÓÃÓ
ÔÔeÔfÔzÔ{ÔˆÔ‰ÔïÔðÔÕ‚ÕvÖwÖë×ì×í×ØØØ"Ø#Ø9Ú:Ú;ÚVÚWÚÜïÜñÜÝÝÝ&Ý'Ý8Ý9Ý¤Ý¥Ý¦Ý«Ý¸Ý»Ý     Þ`Þ°Þ²ÞßLßNß^ß©ßíßà9ààÊàààöàá"áoá½á
â^â®âÿâã^ã`ã±ã³ãäcäfäwä{äÉäå`å¨ååå-æjæ°æ´æ
çSç™çÞçè]è©èêè/élé®é²éËéÏéêêhêŸê£êøê7ë;ë‹ëëÝëáë9ì:ì;ìuìvìÈìÉìÊìØìÙìÚì§í¨í©íªí«íßíàíáí`îaîbîîîžîŸî îÏîÐîòñóñÕòÖò¨ô©ôÀôÁôÌôõ€õ…õ5ø6øAøÎùùúúúûû3þ4þtþuþ˜™²³PQ"ÍÎÛýþ
,á
â
ð
1°±Åäå¥¦»`arrsŒ78jk
r s  (")"?"€##‘#’#Ÿ#T%U%f%L&M&T&ö'÷'ø'(()(;(<(ô)õ)**A*B*^*ƒ*Ý*Þ*ñ*ò*++@+A+=,>,W,X,(/)/Q/~/µ/Ø/ï/
0/0U0€0º0ò0,1:1z1ˆ1Æ1à12=2w2Ò233343B6C6D6m6n6½6     7
7ñ9ò9#;$;o;p;??}?~?¼?½?cCdC¥C¦CxE¥E¦EØEÙEÚE‡F$Y%Y–`¡`¬`
aaaUa˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€˜€€€€˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å˜€Å€€˜€b˜€b˜€b˜€b˜€b˜€b˜€b˜€b˜€b˜€b˜€b˜€b˜€b˜€b˜€b˜`€b˜€b€€˜€%˜€%€%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%˜€<%€%˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1˜€½1€%˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:˜€¯:€%˜€ÈB˜€ÈB˜€ÈB˜€ÈB˜€ÈB˜€ÈB˜€ÈB˜€ÈB˜€ÈB˜€ÈB˜€ÈB˜€ÈB˜€ÈB€%˜€×K(€×K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K˜€÷K(€×K˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU˜€wU€%˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa˜€éa€%(€Eg˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag˜€ag(€Eg˜€n˜€n˜€n˜€n˜€n˜€n˜€n˜€n˜€n˜€n˜€n˜€n˜€n˜€n˜€n˜@€n€€˜€t˜€t˜€t˜€t˜€t˜€t˜€t€t˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz˜€jz€€€€€ûƒ˜€üƒ˜€üƒ˜€üƒ€€€€€€(€8Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š˜€9Š(€8Š˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’˜€\’€€(€——˜€˜—˜€˜—˜€˜—˜€˜—˜€˜—˜€˜—˜€˜—˜€˜—˜€˜—(€——˜€ã™˜€ã™˜€ã™˜€ã™˜€ã™˜€ã™˜€ã™(€——˜€ð›˜€ð›˜€ð›˜€ð›˜€ð›˜€ð›˜€ð›˜€ð›˜€ð›˜€ð›˜€ð›˜€ð›˜€ð›˜€ð›˜€ð›(€——˜€¶˜€¶˜€¶˜€¶˜€¶˜€¶˜€¶(€——˜€1¡˜€1¡˜€1¡˜€1¡˜€1¡˜€1¡˜€1¡˜€1¡˜€1¡˜€1¡€——˜€¹£˜€¹£˜€¹£(€¹£˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥˜€Q¥(€¹£˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜€d¾˜`€d¾€€˜€í×˜€í×˜€í×˜€í×˜€í×˜€í×˜€í×€í×˜€;Ú€€€€˜€Ü€€˜€ñÜ˜€ñÜ€ñÜ˜€Ý(€Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý˜€'Ý(€Ý˜€;ì˜€;ì˜€;ì˜€;ì€ñÜ˜€Êì˜€Êì˜€Êì˜€Êì˜€Êì˜`€Êì˜€Êì€€˜€«í˜€«í˜€«í˜€«í˜€«í€«í˜€bî˜€bî˜€bî˜€bî€«í˜€ î˜€ î˜€ î˜€ î˜€ î˜€ î˜€ î(€ î˜€©ô˜ €©ô˜€©ô˜€©ô˜ €©ô˜€©ô˜€©ô˜ €©ô€€˜€Aø˜€Aø(€Aø˜€úú˜€úú˜€úú(€Aø˜€4þ˜€4þ˜€4þ(€Aø˜€™˜€™˜€™˜€™˜€™˜ €™˜€™˜€™˜ €™˜€™˜€™˜ €™˜€™˜€™˜ €™˜€™˜€™˜ €™˜€™˜€™˜€™˜ €™˜€™˜€™(€Aø˜€å˜€å˜€å˜    €å˜€å˜€å˜ 
€å˜€å˜€å˜ €å˜€å˜€å(€Aø˜€8˜€8˜€8˜ €8˜€8˜€8˜ 
€8˜€8˜€8˜ €8˜€8˜€8˜! €8˜€8˜€8(€Aø˜€#˜ €#˜€#˜€#˜ €#˜€#˜€#˜ €#˜€#˜€#˜€#€Aø˜€ø'(€ø'˜€)(˜€)(˜€)((€ø'˜€õ)˜€õ)˜€õ)˜ €õ)˜ €õ)˜ €õ)˜€õ)˜€õ)˜€õ)˜ €õ)˜ €õ)˜ €õ)˜€õ)˜€õ)˜€õ)(€ø'˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,˜€>,€Aø˜€D6˜€D6(€D6˜€½6˜€½6˜€½6˜€½6˜€½6(€D6˜€$;˜€$;˜€$;˜€$;˜€$;(€D6˜€~?˜€~?˜€~?(€D6˜€dC˜€dC(€D6˜€xE˜€xE˜€xE˜€xEš€xEž€€˜€€š€€š€€š€€š€€˜€€˜€€š€€%33333@NNNNNNNNNNN[iiiiit‚‚‚‚‚‚‚‚‚‚‚…Î®a
g‡“Q+ž,z.f0€26g9G<³=%@BbCÖDI<K(RËSÆXe[2]@^h`£bØd²fhpkæmµorPué{×~ù€b„w†’‡NŠtŽ‘”—•œ˜šlœÝ Q©8¬â®±d¶Ì·R¹ø»Ô½…¿äÁ:Ç:ÉoËÙÏyÒ‘ÓçÕñ×9ÚTåáñúþ2
"Ô3+J"N[QPYïc-eF^òö÷øúûüýÿ

"#%&')*,-.0235679:;=>?BDFGHIKLMNPQRTUWXZ[\_`chjkmprvƒ™šœw8_×*0 9½@!BÙHTSF[Lakflyr7.†ä “˜›× Ó§þ²ÓÃÊÒÖÜ     â³çÏí«ñ6ü;,µ3½:‘JåJ2KgK›K#LªLùLHM–MÌMAN N!OˆOËOP|P¼PÿP8Q†Q R”RSESdS4X¡deF^óõùþ     !$(+148<ACEJSVY]abdfgiloqstwxyz{|~€‚„…‡ˆ‰Š‹ŒŽ‘’“”•—˜›K.1DLah~`›»W×®í»p?„LÕNöP^STeô /@O^enu}†–ÿÿUnknownPhysical OceanographyÐßé24Wsu§ÃÅßûý24s’³ÏÒòKgj«®Ìèëû.JMo‹ŽÉÌê       #?BZvy¬¯Ïëî*-D`cƒŸ¢¾ÚÝúSor–²µÒîñ36Gcfy•˜Ôðó         "     X     t     w     ¦     Â     Å     ö     

.
J
M
g
ƒ
†
È
ä
ç
!?[^’®±Ãßâ03Gcfx”—²ÎÑü

i
…
ˆ
Õ
ñ
ô
4PS–²µä,/<X[]ÆÚÜ-/‰ŸØ&ì&î&!'3'5'='Q'S'‰'›''¡'µ'·'ü'(((((*(p(‚(„(ˆ(œ(ž(Æ(Ø(Ú(å(ù(û(1)C)E)™))¯)Ø)ì)î)4*F*H*Ô*è*ê*.+@+B+L+`+b+„+˜+š+,,,.,…-™-›-ß-ó-õ-4.F.H.S.g.i.l.€.‚.….™.›.ž.².´.00!0å2ù2û24#4%414E4G4Š4ž4 4R5f5h527B7D7b7r7t7z7Ž77ö7
88G8[8]8m88ƒ88£8¥8ì8ü8þ8œ9°9²9ñ9::ó:; ;¨;¼;¾;==Q=S=â=ö=ø=ù=
>>">6>8>9>M>O>‰>>Ÿ> >´>¶>ê>þ>?M?a?c?à?ô?ö?2@F@H@‹@Ÿ@¡@¤@¸@º@½@Ñ@Ó@Ö@ê@ì@»AÏAÑABBBEEE<EPEREãE÷EùEF2F4F½HÑHÓH‹LŸL¡LMNaNcNjN~N€NO O"O´OÈOÊO›P¯P±P®RÂRÄRøRSS‡S›SST.T0T²TÆTÈTæUöUøU*V>V@VûVWWOWcWeWjX~X€XŸX³XµXºXÎXÐXáXõX÷XY0Y2Y:YNYPY¢Y¶Y¸YÄYÔYÖYòYZZZ(Z*ZÂZÖZØZðZ[[•[©[«[.\B\D\S\g\i\Ó\ç\é\]]]T]h]j]Ö]ê]ì]^£^¥^ø^___£_¥_`#`%`€`”`–`Ø`ì`î`a£a¥a€b”b–bb±b³bhc|c~c±cÅcÇcÚcîcðcôcd
dd(d*dOdcdedêgþgh
h!h#h†hšhœhßhóhõhûhiiÒiæièi*j>j@j„j˜jšjßjójõjk1k3k k´k¶kñkll$m8m:m=mQmSm\mpmrmxmŒmŽmznŽnnÊnÞnànænúnün@oToVo¾pÒpÔpqqq<qPqRqr2r4rsr‡r‰rËrßrárçrûrýrÕwéwëwxxx:xNxPx˜x¬x®x7{K{M{n{‚{„{º{Î{Ð{
|!|#|å|ù|û|Â}Ö}Ø}s~‡~‰~G€[€]€b€v€x€B‚V‚X‚^‚r‚t‚ƒƒƒ%ƒ9ƒ;ƒKƒ_ƒaƒbƒvƒxƒ}ƒ‘ƒ“ƒ¯ƒÃƒÅƒW…k…m…}…‘…“…ê†þ†‡%‡9‡;‡d‡x‡z‡°ˆÌˆÎˆ¾‹Ò‹Ô‹ŒŒŒ6JLmƒÁÕ×!57BVX‡›-/Pdf{‘µÉË‚‘–‘˜‘Ç‘Û‘Ý‘’0’2’t“ˆ“Š“%”9”;”ˆ”œ”ž”â”ö”ø”º•Î•Ð•Õ•é•ë•ú•––Z–n–p–u–‰–‹–`—t—v—0˜D˜F˜X˜l˜n˜<šPšRš½šÑšÓšVœjœlœ§œ»œ½œÝœñœóœWkm{¢¢‘¢[§o§q§~§’§”§É§Ý§ß§¨¨¨#¨7¨9¨W¨k¨m¨¤©¸©º©Ð©ä©æ©Îªâªäª§¬»¬½¬ÿ¬Maci}½ÑÓ ®®®ž±²±´±o²ƒ²…²ë²ÿ²³>³R³T³\³p³r³Ë³ß³á³´´´#´7´9´Ã´×´Ù´=µQµSµÌµàµâµf¶z¶|¶¶“¶•¶···½¸Ñ¸Ó¸¹¹!¹I¹]¹_¹ˆ¹œ¹ž¹¿¹Ó¹Õ¹ä¹ø¹ú¹+º?ºAº‹ºŸº¡ºX»l»n»q»…»‡»»¡»£»¼#¼%¼Ï¼ã¼å¼Ð½ä½æ½¾+¾-¾À%À'ÀñÃÄÄ)Ä=Ä?ÄHÄ\Ä^ÄÅÅÅ&Å:Å<ÅeÅyÅ{ÅèÅüÅþÅªÆ¾ÆÀÆoÇƒÇ…Ç«Ê¿ÊÁÊpË„Ë†ËÅËÙËÛË,Ì@ÌBÌxÌŒÌŽÌóÍÎ     ÎÎ&Î(ÎyÎÎÎ—Î«ÎÎëÎÿÎÏÏ"Ï$ÏfÏzÏ|Ï}Ï‘Ï“Ï
ÑÑ Ñ£Ñ·Ñ¹ÑÆÑÚÑÜÑÒ-Ò/Ò?ÓSÓUÓÇÓ×ÓÙÓÞÓîÓðÓöÓÔÔ&Ô:Ô<ÔfÔvÔxÔ%Õ9Õ;ÕâEýEÿETa
”ÿ%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À%”ÿ•À•Œ:ÿ„:ÿ„:ÿ€:ÿ€”ÿ•€:ÿ„”ÿ•€:ÿ„”ÿ•€:ÿ€”ÿ•€:ÿ„”ÿ•€:ÿ„”ÿ•€:ÿ„:ÿ„”ÿ•€:ÿ„”ÿ•€:ÿ„:ÿ„:”ÿ•€:ÿ€:ÿ€”ÿ•€:ÿ„:ÿ„:ÿ€:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ€:ÿ„:ÿ€:ÿ€:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ€:ÿ„:ÿ€:ÿ„:ÿ€:ÿ„:ÿ€:ÿ€:ÿ€:ÿ€:ÿ„:ÿ„:ÿ€:ÿ€:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:”ÿ•€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:”ÿ•€:ÿ„:”ÿ•€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:”ÿ•€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ€:”ÿ•€:ÿ„:ÿ€:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ€:ÿ„:ÿ„:ÿ€:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ€:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„:ÿ„”ÿ•€!%,/3:<@GJNUW[beipt{~…!•!”ÿ•€!Ôÿ•€!Ôÿ•€!Ôÿ•€!Ôÿ•€!”ÿ•€!”ÿ•€!!ÿ€%9;´ÈÊ    s:ÿ€:ÿ„:ÿ€46<:”ÿ•€:”ÿ•Œð˜ð
/ðX2ð$êˆDõ“§-“77¹Ë}oÿÏØ<2ð$8´…÷PÎN/¼ÉæÓ7ÿ®§\@ñÿÿÿ€€€÷ð0ð        
ðÎð(   ð
ðð<
ð
#ð¿?ðððTB
ð
cð$ÑÒÓÔÕ?ðððTB
ð@
cð$ÑÒÓÔÕ?ððð<
ð
#ð¿?ðððTB
ð   @
cð$ÑÒÓÔÕ?ðððTB
ð

cð$ÑÒÓÔÕ?ðððH²
ð
CðA?ÿðððN²
ð
SðŠ
A?ÿðððB
ðSð¿Ëÿ       ?ðmbµb¶bpg/‚w‚x‚ÜTa¨Mé>t
È
DéE     t        ¨DÉ
E     t˜LÕ40ÏqÀtÂÓ
tÒ
“t
ÿÿÿnûÿÿ‰%·.4ÿÿä
_Toc407078231
_Toc407078218
_Toc407169603
_Toc407090372
_Toc407090575
_Toc407169604
_Toc407078219
_Toc407090373
_Toc407090576
_Toc407169605
_Toc407078220
_Toc407090374
_Toc407090577
_Toc407169606
_Ref382795878
_Ref382795966
_Ref382795976
_Toc407078221
_Toc407090375
_Toc407090578
_Toc407169607
_Toc407078222
_Toc407090376
_Toc407090579
_Toc407169608
_Toc407078223
_Toc407090377
_Toc407090580
_Toc407169609
_Toc407078224
_Toc407090378
_Toc407090581
_Toc407169610
_Toc407078225
_Toc407090379
_Toc407090582
_Toc407169611
_Toc407078226
_Toc407090380
_Toc407090583
_Toc407169612
_Toc407078227
_Toc407090381
_Toc407090584
_Toc407169613
_Toc407078228
_Toc407090382
_Toc407090585
_Toc407169614
_Toc407078229
_Toc407090383
_Toc407090586
_Toc407169615
_Toc407078230
_Toc407090384
_Toc407090587
_Toc407169616
_Hlt406563553
_Toc407090385
_Toc407090588
_Toc407169617
_Toc407078232
_Toc407090386
_Toc407090589
_Toc407169618
_Toc407078233
_Toc407090387
_Toc407090590
_Toc407169619
_919624913
_919625430
_919625551
_919625620
_919625675
_919625787
_919625882
_919669414
_919669514
_Toc407078234
_Toc407090388
_Toc407090591
_Toc407169620
_Toc407078235
_Toc407090389
_Toc407090592
_Toc407169621
_Toc407078236
_Toc407090390
_Toc407090593
_Toc407169622
_Toc407078237
_Toc407090391
_Toc407090594
_Toc407169623
_Toc407078238
_Toc407090392
_Toc407090595
_Toc407169624
_Toc407078239
_Toc407090393
_Toc407090596
_Toc407169625
_Toc407078240
_Toc407090394
_Toc407090597
_Toc407169626
_Toc407078241
_Toc407090395
_Toc407090598
_Toc407169627
_Toc407078242
_Toc407090396
_Toc407090599
_Toc407169628
_Toc407078243
_Toc407090397
_Toc407090600
_Toc407169629
_Toc407078244
_Toc407090398
_Toc407090601
_Toc407169630
_Toc407169631
_Toc407090399
_Toc407090602
_Toc407169632
_Toc407078245
_Toc407090400
_Toc407090603
_Toc407169633
_Toc407078246
_Toc407090401
_Toc407090604
_Toc407169634
_Toc407078247
_Toc407090402
_Toc407090605
_Toc407169635
_Toc407090403
_Toc407090606
_Toc407169636
_Toc407078252
_Toc407090404
_Toc407090607
_Toc407169637
_Toc407078253
_Toc407090405
_Toc407090608
_Toc407169638
_Toc407078254
_Toc407090406
_Toc407090609
_Toc407169639
_Toc407078255
_Toc407090407
_Toc407090610
_Toc407169640
_Toc407078256
_Toc407090408
_Toc407090611
_Toc407169641
_Toc407078257
_Toc407090409
_Toc407090612
_Toc407169642
_Toc407078258
_Toc407090410
_Toc407090613
_Toc407169643
_Toc407078259
_Toc407090411
_Toc407090614
_Toc407169644
_Toc407078260
_Toc407090412
_Toc407090615
_Toc407169645
_Toc407078261
_Toc407090413
_Toc407090616
_Toc407169646
_Toc407078262
_Toc407090414
_Toc407090617
_Toc407169647
_Toc407078263
_Toc407090415
_Toc407090618
_Toc407169648
_Toc407078264
_Toc407090416
_Toc407090619
_Toc407169649
_Toc407078265
_Toc407090417
_Toc407090620
_Toc407169650
_Toc407078266
_Toc407090418
_Toc407090621
_Toc407169651
_Toc407078267
_Toc407090419
_Toc407090622
_Toc407169652
_Toc407078268
_Toc407090420
_Toc407090623
_Toc407169653
_Toc407078269
_Toc407090421
_Toc407090624
_Toc407169654
_Toc407078270
_Toc407090422
_Toc407090625
_Toc407169655
_Toc407078271
_Toc407090423
_Toc407090626
_Toc407169656
_Toc407078272
_Toc407090424
_Toc407090627
_Toc407169657
_Toc407090425
_Toc407090628
_Toc407169658Æbbb%%%%<%<%<%<%Ø&Ø&6'½1½1½1½1¯:¯:¯:¯:ÈBÈBÈBÈB×K×K×K×K÷K÷K÷K÷KwUwUwUwUéaéaéaéaEgEgEgEgagagagagnnnn‘ntttjzjzjzjzüƒüƒüƒüƒÌˆÌˆÌˆÌˆÌˆÌˆÌˆÌˆÌˆ9Š9Š9Š9Š\’\’\’\’˜—˜—˜—˜—ã™ã™ã™ã™ð›ð›ð›ð›¶¶¶¶1¡1¡1¡1¡¹£¹£¹£¹£Q¥Q¥Q¥Q¥d¾d¾d¾d¾í×í×í×í×;ÚñÜñÜñÜÝÝÝÝ'Ý'Ý'Ý'Ý;ì;ì;ì;ìÊìÊìÊì«í«í«í«íbîbîbîbî î î î î©ô©ô©ô©ôúúúúúúúú4þ4þ4þ4þ™™™™åååå8888####ø'ø'ø'ø')()()()(õ)õ)õ)õ)>,>,>,>,D6D6D6D6½6½6½6½6$;$;$;$;~?~?~?~?dCdCdCdCxExExExEhOhOhOhO‡O‡O‡OUa9 

 !"#$%&'()*+,-./012345678:;<=>?@ABCDE@F@G@H@I@J@K@L@M@NOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuzvwxy{|}~€‚ƒ„…†‡ˆ‰Š‹ŒŽ‘’“”•–—˜™š›œžŸ ¡¢£¤¥¦§¨©ª«¬®¯°±²³´µ¶·¸¹º»¼½¾¿ÀÁÂÃÄÅÆÇÈÉÊËÌÍÎÏÐÑÒÓÔÕÖ×ØÙÚÛÜàÝÞßáâãÎnnnn9%9%9%9%k%k%k%k%6';';'Ô1Ô1Ô1Ô1Å:Å:Å:Å:CCCCõKõKõKõKLLLL®U®U®U®Ubbbb`g`g`g`gngngngngnnnn‘n9t9t9t9t†z†z†z†z„„„„ÌˆÌˆÌˆÌˆÌˆÌˆÌˆÌˆÌˆPŠPŠPŠPŠq’q’q’q’¬—¬—¬—¬—šššš
œ
œ
œ
œÊÊÊÊN¡N¡N¡N¡Ò£Ò£Ò£Ò£k¥k¥k¥k¥›¾›¾›¾›¾ØØØUÚÝÝÝÝ%Ý%Ý%Ý%Ý7Ý7Ý7Ý7ÝAìAìAìtì×ì×ì×ìÞíÞíÞíÞíŽîŽîŽîŽîÎîÎîÎîÎî¿ô¿ô¿ô¿ôûûûûsþsþsþsþ±±±±iiii####'('('('(:(:(:(:(****V,V,V,V,l6l6l6l67777n;n;n;n;»?»?»?»?¤C¤C¤C¤C¤E¤E¤E¤ErOrOrO‘O‘O‘O‘OUaU[iqryIOCI3=‚ˆ±¹S]cm‹‘ž¤
Þæio—ž(c!r!™#Ÿ#N$X$‰&“&´*Ã*ª+³+µ+½+Õ+à+¨,ª,¯,±,Æ,Ñ,--Ð.Û.e2r2z3ƒ3ß4ê4 5"5¾5Å5²6¾6Ë7Ö7\;f;Ÿ<¡<
==c=k=±=»=¢B¥B§B¯BçFîF0G3GIIoIrIäJéJ—K›KK¥KuLƒL}Q…QvS€SX X|Y~YqZtZ¡]£]¨aªaAeDeFeNe=gAg%i/iUn^ncnmnzo„osq}q¨q¯qs·satlt&u,u†uŒuv!v²xÀx÷yûyOzUzwz…zøz{|±|{}„}*2Þì„„”
”B”E”ž—¦—ò—ú—ß˜ç˜Â™Ê™Ë™Ò™Ù›à›œœ$žž„žŠžŸŸDŸOŸˆŸŸL T ¡¡m£v£â¨å¨©©©©y©|©=ªCª¶ªÀª8«:«_¬b¬P®S®¯¯“¯œ¯‰´‹´ëµìµ(¹+¹O½]½¥½³½Y¿d¿x¿‡¿¤ÀÀÕÁäÁIÃWÃ•Ã—Ã³Ä´Ä›ÅžÅ£Å¦Å•È£ÈÜÈëÈÉÉÑÎßÎBÏPÏ‡Ð•ÐÐÐÓÐÛÒÞÒ¶ÔºÔ…Ö“ÖÎÚÏÚhàtàXá`áïáøáOâ]ââ™âðâþâ¢å¤å¥å§å'æ)æ*æ,æªæ¬ææ¯æÕçÝçèè&é.ébéké[êgê„ïŒïáïéïTñ\ñIòKòMòRòkósóÎóÙóžô£ôéôëôíôïôñôóôõõ?õGõeõgõiõkõmõoõœõ¥õö
öCöEönöwöÇöËöÐöÖöýö÷q÷w÷†÷Ž÷±÷¼÷øøøø+ø0øùù±û´û¹û»ûÁûÆûËûÎûJüYü ü¦ü´ü¹üÜüìüñüúüýýý(ýŠþ˜þÐþÞþ%ÿ3ÿ :H_o#fvyŠ®·2=þdlÆÖ¹ÁÿVf—šëû~Ž’ ¦¶ÌÚL    T     ’     Ÿ     ½     Æ     Û     ã     î     ó     x
…
‘
—
Ÿ
¤
ƒ”®³Öà%
3
e
o
Ÿ
§
ˆ—,8:HMX'ÐÚ~†äò=\‡‘ý
 %¢¯´¶¿ÅÊ‚‰‹’²¾íó@J·Å?EGMïø,»ÇÉÕ°³¸½
ŽÑÚþcp„ŒÙâŒŽ›íø]hÇÒ$^i5?‘ ¢±äî ! Ø ã å ð )"3"T"h"¹"Ã"##*#4#2$:$„$$$–$›$Ÿ$Ç&Ñ&''q'z'¶(¿(à(è(X)`)B*J*Ç-Ì-B.G.}.‚.V/`/Ô/Ö/ê/í/
0060D0²0´0é0ì0B1L1N2X2ó2ý2¨3¯3X4b45$55•5›5 546@6L7O77–7P9Y9Ù9ã9V:Y:ª:¶:;;'>5>?>I>å>ï>ü?@øABPCZC0E7E8ECERE`EF°F²F´FµF·FæFïFñFúFýFG GG=GAGBGHGIGOGQGTGhGnGÍG×GH"H$H3H4H7H9H;H=HBHDHGHIHOHVH[HËHÙHúH
I(I9IWIbIqIyI—I§IÑIÞIàIéIìIòIõIûIJJDJUJ J®JÜJëJ;KGKHKVKWKbK‹K›K¹KÃKáKéKLLjLqLrLyL‡L“L¯L¹LäLêLëLñL,M/M4M7M<M?M@MGMNMZMxM…M£M°MÞMëM     NNeNtN¯NºNO)O8O@OJOOO”O›OPP:Q@Q²Q¸QÎQÖQ:RARlRqR{R‚R“R›RzS}S¡SªST$T´T¼TçTïTùTU1U?USUZUUˆU˜U UªU°UÝUãU$V+V’VšV£V¬V¹VÂVWW&W+W5W:WªW²WÕWÜWWX_XpXxX°X¼XÖXÜX%Y¶[½[Ò]Õ]^"^‘_œ_º_È_–`aUaÛå +ZÁ ²!º!è$ê$`%k%¸%À%6';'Þ(ã(I)K)Ð)Õ)L*N*F+K+›+¥+å,æ,M.R.-/6/Æ/È/§1©122;3@3ã3ï3"5$5¥5¯5×7ß7A8F8ë9ð9.;/;==U=X=ä>é>…@Š@[ClC6E;EôFõFéJëJ·N¼NàNóN¯O²OñRöRGWLWìYñYj\p\M]R]£]¥]4`6`Ñ`Ö`ªa¬a˜bbñbcidÊddhihÙhÞh‘i—i$j)jÙjÞjukzkëkðkzlmÄnÉnqqÅrÊr|sŒst9t¡v©vÊvÒvnz†z_€a€{€€€Y‚^‚ ‚Á‚Éƒúƒ„„H„m„ÕˆØˆŒŒ!Œ$ŒœŒîŒglõaŽ<A £«°™‘‘±”¶”6•9•Œ––´–À–ú–—y—€—R˜W˜ÖšÛšæ›è›‹œŽœØœÝœ¹£Á£)¤7¤Ü¤3¥Ã§È§½©Â©qªvªb¬d¬ù¬þ¬þ®’°•°ª°f²h²8³=³‹´´‘µ˜µåµêµ±¶»¶··c·r·Ö¹Ú¹T»Œ»Û»ã»hÀkÀäÁåÁúÂûÂ—Ã™ÃBÄGÄÅ$Å?ÅAÅ~Å€Å›ÅžÅÆ©ÆõÆýÆ±ÇµÇ7È<ÈËÈçÉRÊWÊÄÊÉÊlË‹ËÎÎ'Ï-Ï¼Ñ¾ÑcÓlÓÚÓÞÓ=ÔAÔ{Ô~Ô‚Õ‡ÕGÖNÖwÖê×7Ú8Ú?ÚUÚÐÚÒÚùÜÝÄÝäÝÞJÞgÞ”Þ¼ÞâÞß<ßpßß»ßÎßKàdà‘à§à4áWáá§áÄáëáâ@âeâŒâµâáâãRãkã–ã¸ã     ä&äRä‚ä§äÒäååKålå˜åÄåÜåñåæIæaævæ æ»æýæç=çbç‡ç¤çÅçëç
è(è\èlè•èºèÙèõèé<é[éyééáéÿé#êRê‚ê–ê®êæêë.ëBëtë ëÎëùë'ì~íƒíáíëíî•îíôïôiõkõ·øñøúøùªû°û;ÿCÿ(21;<O×ß‹“>F×àmujt¾ÇÈË<
B
•µ·4
<
˜ ãíƒ‹™¤˜£óüT]ÓÜÞáŸ§(CJ¥‰Ž³»& + ò ú œ!¢!y%Ù%Ç&Ñ&''q'z'<(E(9*@*Þ*á*+#+,,%-*-K.S.,101z1~1Æ1Ê1w223 3Z3h3v5~5H6R6E8I8½9Ç92;7;þ;<@@@@@—@9A:A_BdBqCvCqEwE-F5FÚHáHâHèHéHðHñHøHIIIIII I&I:I@IAIGIHINIOIUIiIoIzI€II‡IˆIŽII•I¨I¯I°I·I¸I¿IVJ\J]JcJdJjJkJqJ¯J¶J·J¾JìJòJK
KKK(K.KcKiKjKpKqKwKœK¢K£K©KªK°K±K·KÄKÊKËKÑKÒKØKÙKßKLLLL L&L'L-L”L›LœL£L¤L«L[MaMbMhMiMoMpMvM†MŒMM“M”MšM›M¡MìMòMóMùMúMNNNuN|N}N„N…N‹NŒN“N»NÂNÃNÉNåNìNíNóN0O6O§O°OP²PÕPâP2QAQBQUQ¯Q¹QºQÌQBRGRiR‘RISdS$T&T¼T¾T
UUPU[U\UqU!V,V-VBV²W´WÃWÉWgXyXzXX¦X¯XY#Y%YšY«YZŠ[8\Á]Õ]×]a^d^–`aUaþÿà…ŸòùOh«‘+'³Ù0œ˜¸Ääð      $0
LXd
p|„Œ”äDISCRETE FORMULATION8ISCPhysical Oceanography8hysNormal.dotePhysical Oceanography819sMicrosoft Word 8.0h@f0@ð°¥½@%w“    ½@ú_½8í1—Templates °&C,@ê:i¢Ø+00/CþÿÕÍÕœ.“—+,ù®DÕÍÕœ.“—+,ù®@ühp|„Œ”œ¤¬´
¼ÝäMIT_‘]³
DISCRETE FORMULATIONTitle˜ 6>
_PID_GUIDäAN{CC1DC881-755C-11D1-96E4-0060971BA06B}lates °&C,@ê:i¢Ø+00/CÿÿPhysical Oceanography0C:\WINDOWS\TEMP\AutoRecovery save of Fulldoc.asdPhysical Oceanography0C:\WINDOWS\TEMP\AutoRecovery save of Fulldoc.asdPhysical OceanographyC:\HOME\Daniel\Doc\FulldocPhysical OceanographyC:\HOME\Daniel\Doc\FulldocPhysical OceanographyC:\HOME\Daniel\Doc\Fulldoc.docPhysical OceanographyC:\HOME\Daniel\Doc\Fulldoc.docPhysical OceanographyC:\HOME\Daniel\Doc\Fulldoc.docPhysical Oceanography0C:\WINDOWS\TEMP\AutoRecovery save of Fulldoc.asdPhysical OceanographyC:\HOME\Daniel\Doc\Fulldoc.docPhysical OceanographyC:\HOME\Daniel\Doc\Fulldoc.doc,|ÿÿÿlÅrÏÿÿÿÿÿÿÿÿÿ}ÿÿÿ¤¯Øsÿÿÿÿÿÿÿÿÿ~ÿÿÿ;
ÿÿÿÿÿÿÿÿÿÿÿÿÊ×À+ÿÿÿÿÿÿÿÿÿ€ÿÿÿ&]†ÿÿÿÿÿÿÿÿÿÿÿÿÒúøøÿÿÿÿÿÿÿÿÿ‚ÿÿÿö^Æÿÿÿÿÿÿÿÿÿƒÿÿÿž\<ÿÿÿÿÿÿÿÿÿˆÿÿÿÞßž
ÿÿÿÿÿÿÿÿÿ‰ÿÿÿÈ4”ÿÿÿÿÿÿÿÿÿg
ŠX ¢ÿÿÿÿÿÿÿÿÿÌ
      ÿ2Ö‰Š¼ÿÿÿÿÿÿÿÿÿL\Ž ÿk#Æ     ÿæzQ‰R1ÿÿÿÿÿÿÿÿÿ%0þ ÿôˆH\ÿÿÿÿÿÿÿÿÿØ!4 ’ÓJFÿÿÿÿÿÿÿÿÿ-r#Ð›ÚIÿ01$Ð›ÚIÿ¢%              ÿð´&ÖŸD¸ÿüM4*          ÿa~*     ÿ(Ë7     ÿi-];¤/¶©ÿÿÿÿÿÿÿÿÿ.` = ÿ=tþA     ÿÅ  RB             ÿÆ9JCÞÌ–Jÿÿÿÿÿÿÿÿÿñf¸TJ†øµÿÿÿÿÿÿÿÿÿÖ\³VÐ›ÚIÿÉ4+X ÿÎ[„Y              ÿda«c              ÿ¨tVdÐ›ÚIÿÃ-rdÖŸD¸ÿ
oéiÚiô(ÿÿÿÿÿÿÿÿÿ]Fj       ÿ.gk     ÿÉZ pd¾@ÿÿÿÿÿÿÿÿÿÉ2¶x ÿÖZ“y`;´ùÿÿÿÿÿÿÿÿÿ„„˜þÆ.„ „˜þÆ .„8„˜þÆ8.„Ð„˜þÆÐ.„„˜þÆOJQJo(·ð„ „˜þÆ OJQJo(·ð„8„˜þÆ8OJQJo(·ð„Ð„˜þÆÐOJQJo(·ð„h„˜þÆh.„h„˜þÆhOJQJo(·ð„•„kþÆ•o(„Ð„0ýÆÐo(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...        „ „`úÆ o(    ....   „ „`úÆ o(.....  
„„øøÆo(
......   
„„øøÆo(.......    
„p„÷Æpo(........„h„˜þÆh.„
„óýÆ
o(„
„óýÆ
o(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...       „8„ÈûÆ8o(    ....   „ „`úÆ o(.....  
„ „`úÆ o(
......   
„„øøÆo(.......    
„„øøÆo(........„h„˜þÆho()„h„˜þÆhOJQJo(·ð„
„óýÆ
o(„
„óýÆ
o(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...       „8„ÈûÆ8o(    ....   „ „`úÆ o(.....  
„ „`úÆ o(
......   
„„øøÆo(.......    
„„øøÆo(........„h„˜þÆhOJQJo(·ð„†„zþÆ†o(„î„zþÆîo(.„ „0ýÆ o(..„p„ÈûÆpo(... „Ø    „ÈûÆØ      o(    ....   „¨„`úÆ¨o(.....  
„„`úÆo(
......   
„à„øøÆào(.......    
„H„øøÆHo(........„
„óýÆ
o(„
„óýÆ
o(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...       „8„ÈûÆ8o(    ....   „ „`úÆ o(.....  
„ „`úÆ o(
......   
„„øøÆo(.......    
„„øøÆo(........„h„˜þÆhOJQJo(-„h„˜þÆhOJQJo(-„h„˜þÆhOJQJo(vð„ „0ýÆ o(()„h„˜þÆhOJQJo(vð„h„˜þÆhOJQJo(·ð„h„˜þÆhOJQJo(·ð„
„óýÆ
o(„
„óýÆ
o(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...       „8„ÈûÆ8o(    ....   „ „`úÆ o(.....  
„ „`úÆ o(
......   
„„øøÆo(.......    
„„øøÆo(........„h„˜þÆho()„h„˜þÆh.„h„˜þÆhOJQJo(vð„•„kþÆ•o(„Ð„0ýÆÐo(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...  „ „`úÆ o(    ....   „ „`úÆ o(.....  
„„øøÆo(
......   
„„øøÆo(.......    
„p„÷Æpo(........„
„óýÆ
o(„
„óýÆ
o(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...       „8„ÈûÆ8o(    ....   „ „`úÆ o(.....  
„ „`úÆ o(
......   
„„øøÆo(.......    
„„øøÆo(........„h„˜þÆhOJQJo(-„h„˜þÆhOJQJo(·ð„h„˜þÆhOJQJo(vð„h„˜þÆhOJQJo(vð„h„˜þÆhOJQJo(-„ „0ýÆ o(()„Ñ„/þÆÑo(„¡„/þÆ¡o(.„p„0ýÆpo(..„@„0ýÆ@o(...      „x„ÈûÆxo(    ....   „H„ÈûÆHo(.....  
„€„`úÆ€o(
......   
„P„`úÆPo(.......    
„ˆ„øøÆˆo(........„h„˜þÆhOJQJo(·ð„h„˜þÆh.„
„óýÆ
OJQJo(„
„óýÆ
OJQJo(.„Ð„0ýÆÐOJQJo(..„8„ÈûÆ8OJQJo(...       „8„ÈûÆ8OJQJo(    ....   „ „`úÆ OJQJo(.....  
„ „`úÆ OJQJo(
......   
„„øøÆOJQJo(.......    
„„øøÆOJQJo(........„h„˜þÆh.„•„kþÆ•o(„Ð„0ýÆÐo(.„Ð„0ýÆÐo(..„8„ÈûÆ8o(...  „ „`úÆ o(    ....   „ „`úÆ o(.....  
„„øøÆo(
......   
„„øøÆo(.......    
„p„÷Æpo(........,‰ÿÿÿƒÿÿÿ‚ÿÿÿÿÿÿ€ÿÿÿˆÿÿÿÿÿÿ~ÿÿÿ}ÿÿÿ|ÿÿÿ=tþAa~*Ì
]FjÃ-rdð´&%0þÉ4+X(Ë7k#Æ¢%É2¶x
oéiÆ9JCg
L\Ž.` =-r#01$Ö\³Vda«c¨tVdÅ  RB.gkÎ[„YüM4*ÉZ        pi-];2Ø!4 æzQñf¸TÖZ“yÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ,ÿ@€ÏÏ@â…ÏÏÐ34tuÄÅüý34’ÐÒhj¬®éëKMŒŽÊÌ  @Bwy¯ìî+-ac ¢ÛÝpr³µïñ46df–˜ñó     "     u     w     Ã     Å     

K
M
„
†
å
ç
!\^¯±àâ13df•—ÏÑ

†
ˆ
ò
ô
QS³µ-/Y[4'5'œ''((ƒ(„(Ù(Ú(D)E)G*H*A+B+G.H.þEÿE$Y%Y•`–`©`ª`aaaaRaSaTap@qV]p
@qX]ph
@qZ]pê
@q\]pŠ@q^]pú@q`]ph@qb]p$
@qf]p¤
@qj]p"@qn]pÔ@qr]p\@qv]pÖ@qz]p4@q~]pš@q‚]p@q†]p˜@qŠ]p@qŽ]p„@q’]pò@q–]p^@qš]pÜ@qž]pZ@q¢]pÆ@q¦]pD@qª]pº@q®]p2@q²]pä@q¶]pj@qº]pâ@q¾]pl@qÂ]pÌ@qÆ]p0@qÊ]pæ@qÎ]pD@qÒ]pî@qÖ]pŠ@qÚ]p*@qÞ]pš@qâ]p@qæ]pÎ@qê]pB@qî]p¼@qò]pb@qö]pÄ@qú]pf @qþ]pÌ @q^p.!@q^p¢!@q
^p6"@q^p#@q^pè#@q^p¦$@q^pj%@q^p&@q"^p^&@q&^p¶&@q*^pjV@q,^p:W@q.^p X@q0^pY@q2^p´Y@q4^pŠZ@q6^p\@q8^p„^@q:^pd@q<^pþ“@p¦Ê@pJº@p*É@p,É@q>^pTÉ@q@^p(Ê@p0Ê@p2Ê@p¤Ê@p¦Ê@GTimes New Roman5€Symbol3&Arial9Palatino;"HelveticaWTms RmnTimes New Roman;€Wingdings"qŒÐh¸{&g›¦,›¦Xí1—8‘_8!¥À´´€>0d]þEóÿÿDISCRETE FORMULATIONPhysical OceanographyPhysical Oceanographyÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿì¥ÁG  ¿TebjbjŽÙŽÙ   `ì³ì³%Yqƒ:ÿÿÿÿÿÿ]––"¸°  ° ° tŒölölölÈ¾mÄ‚p, …Àls"Ž‹¬:Œ:tŒœŒi‘À)ª$M±”Š Œ Œ Œ Œ Œ Œ $Eô9¦° Õ° á´uôi‘á´á´° ùÚ< < tŒœŒÙ*sBùÚùÚùÚá´à< RtŒ(° œŒŠ $
4X4Ô44< < á´Š ùÚ†ùÚßÒ¸tŽ "° Š œŒ®r|ÀôQv½ VZölÁÉ8, ^    

 !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefgjÿÿÿÿÿÿÿÿklmnopqrstuvwxyz{|}~€‚ƒ„…†‡ˆ‰þÿÿÿ‹ýÿÿÿýÿÿÿµ        ýÿÿÿþÿÿÿýÿÿÿýÿÿÿ”þÿÿÿ“ýÿÿÿ,ýÿÿÿéâÜ×ÑËÇŸ¿»´£«¤¦›—“ª‹†‚ýÿÿÿ®zõjf´]YT¸MIE¼>:6À/+&Ä Ç×ýÿÿÿðÎýøÒñíèÖâÞÙÓ¼ÍÏÞÈÄá¸ã‘«¦¢è™ë…ýÿÿÿîs]oiô %WSùMIDý9Root EntryÿÿÿÿÿÿÿÿL ÀFàpW:ä½ÀôQv½Ä-Data
ÿÿÿÿOÿÿÿÿ¯EWordDocumentKÿÿÿÿÿÿÿÿŠ`ObjectPoolNÿÿÿÿu ÷³ª¥½ …Á¥½‚ƒ„…†‡ˆ‰Š‹ŒŽ‘’“”•–—˜™š›ùÿÿÿÿÿÿÿÿŸ ¡¢£¤¥¦§¨©ª«¬ûÿÿÿÿ°±²³´µ¶·¸¹º»¼GÿÿÿÿýÿÿÿýÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿßÅÈÿÿÿÿ³    ÉËÿÿÿÿÍ¬     ÎÑÿÿÿÿ² ÒÓÔÖÿÿÿÿ×Úÿÿÿÿ«     ÛÜàÿÿÿÿ°     ûáãÿÿÿÿå¯ æçéÿÿÿÿêìÿÿÿÿî     ñÿÿÿÿª     òôÿÿÿÿö©     ÷ùÿÿÿÿüÿÿÿÿÿ¤ ÿÿÿÿSummaryInformation(Mÿÿÿÿ¢ÌDocumentSummaryInformation8ÿÿÿÿÿÿÿÿÿÿÿÿªØCompObjÿÿÿÿÿÿÿÿÿÿÿÿ²j0Tableÿÿÿÿÿÿÿÿÿÿÿÿýß      

 !"#$%&'()*+þÿÿÿ.e0123456789:;<=>?@ABCDEFGHIþÿÿÿKLMNOPQRSTUVWXYZ[\]^_`abcdþÿÿÿ•ÿÿÿÿÿÿÿÿijklmnopqrstuvwxyz{|}~€‚ƒ„…†‡ˆ‰Š‹ŒŽ‘’“”•–—˜™š›œþÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ¢£¤¥¦§¨©ª«¬®¯°±²³´µ¶·¸¹º»¼½¾¿ÀÁÂÃÄÅÆÇÈÉÊËÌÍÎÏÐÑÒÓÔÕÖ×ØÙÚÛÜÝÞßàáâãäåæçèéêëìíîïðñòóôõö÷øþÿÿÿúžüþÿÿÿþÿf0@ð°¥½@%w“    ½@ú_½8í1—þÿÕÍÕœ.“—+,ù®DÕÍÕœ.“—+,ù®@ühp|„Œ”œ¤¬´
¼ÝäMIT_‘]³
DISCRETE FORMULATIONTitle˜ 6>
_PID_GUIDäAN{CC1DC881-755C-11D1-96E4-0060971BA06B}þÿ
ÿÿÿÿ ÀFMicrosoft Word Document
MSWordDocWord.Document.8ô9²q71EF40-9ACF-11D0-9BAA-00A024186100}þÿà…ŸòùOh«‘+'³Ù0œ˜¸Ääð $0
LXd
p|„Œ”äDISCRETE FORMULATION8ISCPhysical Oceanography8hysNormal.dotePhysical Oceanography819sMicrosoft Word 8.0h@ÿÿÿÿÿÿÿÿ 

 !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~€Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿŠ$_919678608ÿÿÿÿÿÿÿÿEd›OÏ†êª¹)è@…IÁ¥½RÁ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ‹PRINTBDÿÿÿÿýd]ÿÿÿÿƒ„‡ÿÿÿÿ¬ˆŠÿÿÿÿ«§ÿÿÿÿ’ÿÿÿÿ”©–ÿÿÿÿ˜¨šÿÿÿÿœ§žŸ¡ÿÿÿÿ¢¥ÿÿÿÿ¥¦¨Àªÿÿÿÿ¬¤®ÿÿÿÿ¯°±³ÿÿÿÿµ¢¶·¸ºÿÿÿÿ¼¡½Áÿÿÿÿ ÝÂÄÿÿÿÿÅÈÿÿÿÿžÉÌÿÿÿÿÍÎÐÿÿÿÿÒœÓÔÖÿÿÿÿØ›ÙÛÿÿÿÿÞšößáÿÿÿÿã™äåæèÿÿÿÿêÝëíÿÿÿÿïÿÿÿÿñ²òôÿÿÿÿ÷H    þÿÿÿøúÿÿÿÿ-ÿÿÿÿÿÿÿÿþÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ7|_897308167ÿÿÿÿÿÿÿÿ#ÀFfÌÀ¥½fÌÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ=PIC
"%ÿÿÿÿ>LEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\_897308168!ÀF`u²À¥½fÌÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÿÿÿÿLOle10Nativeÿÿÿÿ÷ÄEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿû¼_897308169ÿÿÿÿÿÿÿÿÀF`šÀ¥½`u²À¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿþOle10Native ÿÿÿÿÚÄEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÞ¼_897308170ÀF yxÀ¥½`šÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿáOle10Nativeÿÿÿÿÿ¼äEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÀÜ_897308171ÿÿÿÿÿÿÿÿÀF yxÀ¥½ yxÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÄObjInfoÿÿÿÿùÿÿÿÿ£Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¤<_897308172´ìüÀF `À¥½€ØpÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¥CompObjïñÿÿÿÿ’ZObjInfoÿÿÿÿòÿÿÿÿ”Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ•\_897308173ÿÿÿÿÿÿÿÿõÀFFÀ¥½ `À¥½_897308174óåîÀFµ-À¥½FÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ†PIC
íðÿÿÿÿ‡LMETAÿÿÿÿÿÿÿÿÿÿÿÿ‰(Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿt<_897308175ÿÿÿÿÿÿÿÿçÀF`Zû¿¥½µ-À¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿuPIC
æéÿÿÿÿvLObjInfoÿÿÿÿÝÿÿÿÿ_Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ`¼_897308176(oàÀF`Zû¿¥½`Zû¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿgCompObjÓÕÿÿÿÿ2ZObjInfoÿÿÿÿÖÿÿÿÿ4Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ5<_897308177ÿÿÿÿÿÿÿÿÙÀFÀiá¿¥½`Zû¿¥½_897308178×ÉÒÀFØ¿¿¥½Àiá¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÑÔÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿhEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¼_897308179ÿÿÿÿÿÿÿÿËÀFà6¸¿¥½Ø¿¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÊÍÿÿÿÿLObjInfo¿ÁÿÿÿÿìEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿí\_897308180ÐµÄÀF`}¿¥½à6¸¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿï_897308181ÿÿÿÿÿÿÿÿ¾ÀF`}¿¥½`}¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿàPIC
½ÀÿÿÿÿáLMETAÿÿÿÿÿÿÿÿÿÿÿÿãEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¸<_897308183¼®·ÀF`u¿¥½`}¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¹PIC
¶¹ÿÿÿÿºLObjInfoÿÿÿÿÿÿÿÿ¨Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ©\_897308184ÿÿÿÿÿÿÿÿ°ÀFàYJ¿¥½`u¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ«CompObj£¥ÿÿÿÿ–ZObjInfoÿÿÿÿ¦ÿÿÿÿ˜Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ™Ü_897308185Â‹©ÀFÀ¸B¿¥½À¸B¿¥½_897308186ÿÿÿÿÿÿÿÿ¢ÀF'!¿¥½À¸B¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ…PIC
¡¤ÿÿÿÿ†LMETAÿÿÿÿÿÿÿÿÿÿÿÿˆhEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿt|_897308187 ’›ÀF@ÿ¿¥½'!¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿvPIC
šÿÿÿÿwLObjInfoÿÿÿÿ‘ÿÿÿÿbEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿc\_897308188ÿÿÿÿÿÿÿÿ”ÀF€mö¾¥½@ÿ¿¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿeCompObj‡‰ÿÿÿÿPZObjInfoÿÿÿÿŠÿÿÿÿREquation Native ÿÿÿÿÿÿÿÿÿÿÿÿS<_897308189™}ÀF`Ìî¾¥½€mö¾¥½ÿÿÿÿÿÿÿÿÏÿÿÿÿ ÿÿÿÿÊ'
ÿÿÿÿÉÿÿÿÿÈÿÿÿÿÿÿÿÿÆ!ÿÿÿÿÅ#ÿÿÿÿ$(ÿÿÿÿÃF),ÿÿÿÿÂ-0ÿÿÿÿÁ13ÿÿÿÿ5ÿÿÿÿ7¿8;ÿÿÿÿ¾<?ÿÿÿÿ½@BÿÿÿÿDÿÿÿÿG»dJÿÿÿÿºKNÿÿÿÿ¹OQÿÿÿÿRUÿÿÿÿ·VXÿÿÿÿZ¶\ÿÿÿÿ^µ_aÿÿÿÿbeÿÿÿÿŒg³iÿÿÿÿu±lmnopqrstþÿÿÿwÿÿÿÿxy{°|~ÿÿÿÿÿÿÿÿ_897308190ÿÿÿÿÿÿÿÿ†ÀF :Í¾¥½`Ìî¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿFPIC
…ˆÿÿÿÿGLMETAÿÿÿÿÿÿÿÿÿÿÿÿIˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ_897308191„vÀFàÄ¾¥½ :Í¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ.PIC
~ÿÿÿÿ/LEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿn¼_897308253ÿÿÿÿÿÿÿÿ7ÀF ÀþÀ¥½`R Á¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿqPIC
69ÿÿÿÿrLObjInfoÿÿÿÿuÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\_897308192ÿÿÿÿÿÿÿÿxÀFJ³¾¥½àÄ¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObjkmÿÿÿÿüZObjInfoÿÿÿÿnÿÿÿÿþEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÿ¼_897308193§7qÀF`ï€¾¥½J³¾¥½_897308194ÿÿÿÿÿÿÿÿjÀF`ï€¾¥½`ï€¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿëPIC
ilÿÿÿÿìLMETAÿÿÿÿÿÿÿÿÿÿÿÿîHEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿØ\_897308195hZcÀF@ä`¾¥½@Ny¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÚPIC
beÿÿÿÿÛLObjInfoÿÿÿÿYÿÿÿÿÆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÇ¼_897308196ÿÿÿÿÿÿÿÿ\ÀF€¼W¾¥½€¼W¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÊCompObjOQÿÿÿÿ±ZObjInfoÿÿÿÿRÿÿÿÿ³Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ´<_897308197aEUÀF ‰.¾¥½€¼W¾¥½_897308198ÿÿÿÿÿÿÿÿNÀFàa%¾¥½àa%¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ§PIC
MPÿÿÿÿ¨LMETAÿÿÿÿÿÿÿÿÿÿÿÿª¨Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ”<_897308199L>GÀF/ü½¥½àa%¾¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ•PIC
FIÿÿÿÿ–LObjInfoÿÿÿÿ=ÿÿÿÿ…Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ†<_897308200ÿÿÿÿÿÿÿÿ@ÀF@ó½¥½@ó½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ‡CompObj35ÿÿÿÿufObjInfoÿÿÿÿ6ÿÿÿÿwEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿx<_897308201Sÿ9ÀF€uÑ½¥½@ó½¥½_897471911ÿÿÿÿÿÿÿÿ2ÀF€uÑ½¥½€uÑ½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿkPIC
14ÿÿÿÿlLMETAÿÿÿÿÿÿÿÿÿÿÿÿnˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\<_897471904"0+ÀF B¨½¥½`ÔÉ½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ]PIC
*-ÿÿÿÿ^LObjInfoÿÿÿÿ!ÿÿÿÿLEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿM\_897471894ÿÿÿÿÿÿÿÿ$ÀFàŸ½¥½ B¨½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿOCompObjÿÿÿÿ8fObjInfoÿÿÿÿÿÿÿÿ:Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ;<_897308205ÿÿÿÿÿÿÿÿÀF ‰}½¥½àŸ½¥½_897471881.‚ÀF ‰}½¥½ ‰}½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ.PIC
ÿÿÿÿ/LMETAÿÿÿÿÿÿÿÿÿÿÿÿ1ˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\_897308207ÀF`÷[½¥½èu½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÿÿÿÿLObjInfoÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ
<_897308209ÿÿÿÿÿÿÿÿÀF@VT½¥½`÷[½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObjûýÿÿÿÿûZObjInfoÿÿÿÿþÿÿÿÿýEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿþ\_897308210
òÀF e:½¥½@VT½¥½_897308212ÿÿÿÿÿÿÿÿúÀF û!½¥½ e:½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿðPIC
ùüÿÿÿÿñLMETAÿÿÿÿÿÿÿÿÿÿÿÿóèObjInfoÿÿÿÿñÿÿÿÿáEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿâ\_897308214øëôÀF@yæ¼¥½ û!½¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿäCompObjçéÿÿÿÿÏZObjInfoÿÿÿÿêÿÿÿÿÑEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÒ\_897308215ÿÿÿÿÿÿÿÿíÀF ØÞ¼¥½@yæ¼¥½_897308216ÞnæÀF ØÞ¼¥½ ØÞ¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÄPIC
åèÿÿÿÿÅLMETAÿÿÿÿÿÿÿÿÿÿÿÿÇÈEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ²<_897308217ÿÿÿÿÿÿÿÿßÀF ´¼¥½`°Õ¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ³PIC
Þáÿÿÿÿ´LObjInfoÿÿÿÿÕÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿž¼_897308218ÝÏØÀF€}¬¼¥½ ´¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¥Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ§<_943714523ÿÿÿÿÿÿÿÿwÎÀFà”m»¥½ &»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¨PIC
vyÿÿÿÿ©Lÿÿÿÿíƒ†ÿÿÿÿì‡‰ÿÿÿÿŠŒÿÿÿÿŽå“ÿÿÿÿê¬”•–˜ÿÿÿÿšé›œž ÿÿÿÿ£ÿÿÿÿç¤§ÿÿÿÿæ¨ªÿÿÿÿäË®¯°±²´ÿÿÿÿµ·ÿÿÿÿ¹Üº½ÿÿÿÿâ¾¿ÁÿÿÿÿÃÿÿÿÿÅàÇÿÿÿÿÉßÌÿÿÿÿêÎÿÿÿÿÐÛÒÿÿÿÿÔËÖÿÿÿÿØÚÙÛÿÿÿÿÜßÿÿÿÿØàãÿÿÿÿ×äæÿÿÿÿéÿÿÿÿÕë
îÿÿÿÿÔïòÿÿÿÿÓóõÿÿÿÿ÷ÿÿÿÿùÑúüÿÿÿÿþÐÿObjInfo+-ÿÿÿÿWEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿX<_897308254(0ÀF ÀþÀ¥½ ÀþÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿYCompObjËÍÿÿÿÿtfObjInfoÿÿÿÿÎÿÿÿÿvEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿw<_897308219ÿÿÿÿÿÿÿÿÑÀF ûp¼¥½€}¬¼¥½_897308220ÖºÊÀFZi¼¥½ ûp¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿjPIC
ÉÌÿÿÿÿkLMETAÿÿÿÿÿÿÿÿÿÿÿÿmˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿZ|_897308221ÿÿÿÿÿÿÿÿÃÀFZi¼¥½Zi¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ\PIC
ÂÅÿÿÿÿ]LObjInfoÿÿÿÿ¹ÿÿÿÿEEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿFœ_897308222Á³¼ÀF '@¼¥½Zi¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿICompObj¯±ÿÿÿÿ.ZObjInfoÿÿÿÿ²ÿÿÿÿ0Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ1<_897308223ÿÿÿÿÿÿÿÿµÀF '@¼¥½ '@¼¥½_897308224È®ÀF m¼¥½ '@¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ$PIC
°ÿÿÿÿ%LMETAÿÿÿÿÿÿÿÿÿÿÿÿ'ˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_897308225ÿÿÿÿÿÿÿÿ§ÀF€Ì
¼¥½ m¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
¦©ÿÿÿÿLObjInfoÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_897308226¥— ÀF ý»¥½€Ì
¼¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObj“•ÿÿÿÿóZObjInfoÿÿÿÿ–ÿÿÿÿõEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿö<_897308227ÿÿÿÿÿÿÿÿ™ÀF@Á»¥½ ý»¥½_897308229žƒ’ÀF@Á»¥½@Á»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿêPIC
‘”ÿÿÿÿëLMETAÿÿÿÿÿÿÿÿÿÿÿÿíhObjInfoÿÿÿÿ‰ÿÿÿÿÜEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÝ<_897308230ÿÿÿÿÿÿÿÿŒÀF à¹»¥½ à¹»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÞCompObjÿÿÿÿÊfObjInfoÿÿÿÿ‚ÿÿÿÿÌEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÍ¼_897308231Š|…ÀF`N˜»¥½ à¹»¥½_897308232ÿÿÿÿÿÿÿÿ~ÀF &»¥½`N˜»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿºPIC
}€ÿÿÿÿ»LMETAÿÿÿÿÿÿÿÿÿÿÿÿ½ObjInfoÿÿÿÿmÿÿÿÿ˜Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ™<_897308234¬1pÀFÀóe»¥½à”m»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿšObjInfoÿÿÿÿEÿÿÿÿ:Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ;\_943714341ÿÿÿÿuHÎÀF…Öº¥½€>»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ=_897308255ÿÿÿÿÿÿÿÿ*ÀF ÔÀ¥½ ÀþÀ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿMPIC
),ÿÿÿÿNLMETAÿÿÿÿÿÿÿÿÿÿÿÿP¨CompObjceÿÿÿÿˆZObjInfoÿÿÿÿfÿÿÿÿŠEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ‹<_897308236ÿÿÿÿÿÿÿÿiÀFbD»¥½Àóe»¥½_897308237gZbÀF@:;»¥½@:;»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ~PIC
adÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿˆObjInfoÿÿÿÿYÿÿÿÿnEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿo<_897308238ÿÿÿÿÿÿÿÿ\ÀF ß»¥½@:;»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿpMETAÿÿÿÿÿÿÿÿÿÿÿÿY¨ObjInfoPRÿÿÿÿ`Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿa<_897308241`?UÀF€>»¥½ ß»¥½Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿRÔ_897308242ÿÿÿÿÿÿÿÿOÀF€>»¥½€>»¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿVPIC
NQÿÿÿÿWLCompObj;=ÿÿÿÿ'ZObjInfoÿÿÿÿ>ÿÿÿÿ)Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ*œ_897308244M8AÀFàãÎº¥½…Öº¥½_897308245ÿÿÿÿÿÿÿÿ:ÀF@ó´º¥½àãÎº¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
9<ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿhObjInfoÿÿÿÿ
ÿÿÿÿbEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿc<_943714007åFÎÀF 'º¥½Ô7º¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿdEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿà|_897308246S3ÀF@‰œº¥½ Rº¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿâPIC
25ÿÿÿÿãLObjInfoÿÿÿÿ)ÿÿÿÿÊEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿË<_897308247ÿÿÿÿÿÿÿÿ,ÀF ˜‚º¥½€a“º¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÌCompObj!ÿÿÿÿ»ZObjInfoÿÿÿÿ"ÿÿÿÿ½Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¾<_897308248*%ÀF .jº¥½€÷zº¥½_897308249ÿÿÿÿÿÿÿÿÀF u?º¥½ .jº¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ´PIC
 ÿÿÿÿµLMETAÿÿÿÿÿÿÿÿÿÿÿÿ·ÈEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ†X_897308250#ÀF u?º¥½ u?º¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿŒPIC
ÿÿÿÿLCompObjÿÿÿÿOfObjInfoÿÿÿÿÿÿÿÿQEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿRü_897308252ÿÿÿÿ5     ÀF`yº¥½ 'º¥½_898191594ÿÿÿÿÿÿÿÿÀF`yº¥½`yº¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ9PIC
ÿÿÿÿ:LMETAÿÿÿÿÿÿÿÿÿÿÿÿ<ˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ+<_863379009ÿÿÿÿÿÿÿÿûÀF çã¹¥½`yº¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ,PIC
úýÿÿÿÿ-LCompObjïñÿÿÿÿfObjInfoÿÿÿÿòÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿp_866381503Þ¨õÀF€FÜ¹¥½ çã¹¥½ÿÿÿÿÿÿÿÿ
        ÿÿÿÿ 
ÿÿÿÿÿÿÿÿ
        )ÿÿÿÿ          ÿÿÿÿ ÿÿÿÿ ÿÿÿÿ"÷#&ÿÿÿÿ '*ÿÿÿÿE,ö.ÿÿÿÿ0ÿÿÿÿ2 36ÿÿÿÿÿ7:ÿÿÿÿþ;<=>@ÿÿÿÿACÿÿÿÿFü^HÿÿÿÿJûLÿÿÿÿNúPÿÿÿÿRÿÿÿÿTøVÿÿÿÿXòYZ\ÿÿÿÿ_õz`abceÿÿÿÿfhÿÿÿÿjóklnÿÿÿÿpñqtÿÿÿÿðuvwyÿÿÿÿ{’|}ÿÿÿÿ‚_944035454ÿÿÿÿÿÿÿÿîÎÀF }Ë¹¥½€FÜ¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿø
PIC
íðÿÿÿÿù
LMETAÿÿÿÿÿÿÿÿÿÿÿÿû
ÈEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÒ
<_943713166ÿÿÿÿÿÿÿÿçÎÀFÀ´º¹¥½ }Ë¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÓ
PIC
æéÿÿÿÿÔ
LEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ]
_943712942QËÎÀF@‘w¹¥½ Zˆ¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿb
PIC
ÊÍÿÿÿÿc
LObjInfoÿÿÿÿÝÿÿÿÿ¾
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¿
_863378325ÿÿÿÿùàÀF Ä ¹¥½À´º¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÄ
CompObjÓÕÿÿÿÿŸ
fObjInfoÿÿÿÿÖÿÿÿÿ¡
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¢
|_862739333ÿÿÿÿÿÿÿÿÙÀF#™¹¥½ Ä ¹¥½_862941207ÿÿÿÿÿÿÿÿÒÀF Zˆ¹¥½#™¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿŽ
PIC
ÑÔÿÿÿÿ
LMETAÿÿÿÿÿÿÿÿÿÿÿÿ‘
h_919627191ÿÿÿÿÿÿÿÿ~ÎÀF Ì{¸¥½à]¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
}€ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿ’hObjInfoÿÿÿÿmÿÿÿÿiEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿj<_9196271616|pÎÀF`:Z¸¥½ Ì{¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿkObjInfoÿÿÿÿÁÿÿÿÿ>
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ?
<_862939603×ÐÄÀF  ]¹¥½@‘w¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ@
CompObj·¹ÿÿÿÿ/
fObjInfoÿÿÿÿºÿÿÿÿ1
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ2
<_897303845ÿÿÿÿÿÿÿÿ½ÀFÀ×L¹¥½  ]¹¥½_897303894»
¶ÀF@´   ¹¥½À×L¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ&
PIC
µ¸ÿÿÿÿ'
LMETAÿÿÿÿÿÿÿÿÿÿÿÿ)
hEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ
<_897303768¯ú¯ÀF@´        ¹¥½@´ ¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ
PIC
®±ÿÿÿÿ
LObjInfoÿÿÿÿ¥ÿÿÿÿ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ
<_862647725Ÿ/¨ÀF ¹¥½ ¹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ     
CompObj›ÿÿÿÿôfObjInfoÿÿÿÿžÿÿÿÿöEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ÷\_862647698ÿÿÿÿÿÿÿÿ¡ÀF@Jñ¸¥½ ¹¥½_862738748ƒÂšÀF€¸Ï¸¥½@Jñ¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿçPIC
™œÿÿÿÿèLMETAÿÿÿÿÿÿÿÿÿÿÿÿêHEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿº<_862641048ÿÿÿÿÿÿÿÿ“ÀFÀÆ¸¥½ÀÆ¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ»PIC
’•ÿÿÿÿ¼Lýÿÿÿ51+!ýÿÿÿñ        
    ý     ëˆýÿÿÿC?84     - &     ýÿÿÿ÷ÿ" ñì%     âÜÔ) ÎÊÆ- .     /     ¾1 2     3     ·5 6     7     ®9 :     ;     ¦= >     ?     žA B     C     –E F     —ŽˆJ ýÿÿÿzuO     khR     `\XV RLGZ ?;7^ .*#b e     i ýÿÿÿúèãóp     ín o     ÙÔ{     ÍÈy     ¿º} ³ObjInfoÿÿÿÿ‰ÿÿÿÿªEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ«\_862044144çRŒÀFÿ¤¸¥½ÀÆ¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObjÿÿÿÿ˜fObjInfoÿÿÿÿ‚ÿÿÿÿšEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ›8_862738378ÿÿÿÿÿÿÿÿ…ÀFÿ¤¸¥½ÿ¤¸¥½Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿx_869568245ÿÿÿÿÿÿÿÿwÀF Ì{¸¥½ Ì{¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
vyÿÿÿÿ‚LCompObjceÿÿÿÿUfObjInfoÿÿÿÿfÿÿÿÿWEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿX\_863378057˜óiÀF Q¸¥½`:Z¸¥½ObjInfoÿÿÿÿ5ÿÿÿÿÎEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÏ|_919627117ÿÿÿÿÿÿÿÿ8ÎÀF€*Ã·¥½@RÌ·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÑ‚ƒ„…†h‰        Š‹Œé‘’“”•–—˜™š›œžŸ ¡¢£¤¥¦§¨©ª«¬®¯°þÿÿÿÿÿÿÿ³´µ¶·¸¹º»¼½¾¿ÀÁÂÃÄÅÆÇÈÉÊËÌÍÎÏÐÑÒÓÔÕÖ×ØÙÚÛÜÝÞßàáâãäåæçèþÿÿÿêì     íîðÿÿÿÿó ôõ÷ÿÿÿÿøùúüÿÿÿÿþ ÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿtÜ_943712126ÿÿÿÿÿÿÿÿ#ÎÀFÀ.‰·¥½ ÷™·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿxPIC
"%ÿÿÿÿyL_862641134‘¦bÀFÀI@¸¥½ Q¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ2PIC
adÿÿÿÿ3LMETAÿÿÿÿÿÿÿÿÿÿÿÿ5èEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ!\_869568084Du[ÀF¸¸¥½ÀI@¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ#PIC
Z]ÿÿÿÿ$LObjInfoÿÿÿÿQÿÿÿÿ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ|_862044148ÿÿÿÿÿÿÿÿTÀF¸¸¥½¸¸¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObjGIÿÿÿÿùfObjInfoÿÿÿÿJÿÿÿÿûEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿü<_862044151Š=MÀF …õ·¥½à¸¥½_869567943ÿÿÿÿÿÿÿÿFÀF`]ì·¥½ …õ·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿïPIC
EHÿÿÿÿðLMETAÿÿÿÿÿÿÿÿÿÿÿÿò¨Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿÝ8_862044153ÿÿÿÿÿÿÿÿ?ÀF@RÌ·¥½`]ì·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÞPIC
>AÿÿÿÿßLCompObj+-ÿÿÿÿ´fObjInfoÿÿÿÿ.ÿÿÿÿ¶Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ·<_862737564ÿÿÿÿÿÿÿÿ1ÀF a²·¥½€*Ã·¥½_862737565Ä*ÀF ÷™·¥½ a²·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ“PIC
),ÿÿÿÿ”LMETAÿÿÿÿÿÿÿÿÿÿÿÿ–HPowerPoint Document(ÿÿÿÿÿÿÿÿ²«lDocumentSummaryInformation8ÿÿÿÿÿÿÿÿÿÿÿÿP _862639879K`ÀF€·¥½€·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿYEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_919669514ÿÿÿÿÿÿÿÿd›OÏ†êª¹)è`¬M·¥½g·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ CompObjÿÿÿÿ!uÿÿÿÿÿÿÿÿ    ÿÿÿÿ
    ÿÿÿÿÿÿÿÿ ÿÿÿÿ     = !"$ÿÿÿÿ%'     )ÿÿÿÿ*,ÿÿÿÿ.     /013ÿÿÿÿ5     7ÿÿÿÿ9 ;ÿÿÿÿ>ÿÿÿÿò@     BÿÿÿÿD ‡ÿÿÿÿÿÿÿÿHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~€ObjInfoÿÿÿÿ      ÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_919626630ÿÿÿÿÿÿÿÿÎÀF@F·¥½@F·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObjÿÿÿÿÿþ
fObjInfoÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_919626635îÎÀF€y$·¥½@F·¥½ObjInfoÿÿÿÿÑÿÿÿÿ]
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ^
\_917417677üÿÿÿÿÔÎÀF`û®¶¥½@Ä¿¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿd
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿå
@_919240309ÿÿÿÿ
÷ÎÀFÀç·¥½ÀQ·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿæ
PIC
öùÿÿÿÿç
LObjInfoÿÿÿÿíÿÿÿÿÓ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿÔ
_919240264ÒõðÎÀFÀç·¥½Àç·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÙ
_898276524ÿÿÿÿÿÿÿÿþÀF€y$·¥½€y$·¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿó
PIC
ýÿÿÿÿô
LMETAÿÿÿÿÿÿÿÿÿÿÿÿö
ÈCompObjãåÿÿÿÿ®
fObjInfoÿÿÿÿæÿÿÿÿ°
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ±
¼_861779220ÿÿÿÿÿÿÿÿéÀF@.Ø¶¥½Àù¶¥½_861778238ÿÿÿÿÿÿÿÿâÀF@.Ø¶¥½@.Ø¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ™
PIC
áäÿÿÿÿš
LMETAÿÿÿÿÿÿÿÿÿÿÿÿœ
hEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿˆ
€_861778241àËÛÀF@Ä¿¶¥½@.Ø¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿŽ
PIC
ÚÝÿÿÿÿ
LCompObjÇÉÿÿÿÿ6
fObjInfoÿÿÿÿÊÿÿÿÿ8
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ9
_861778242ÿÿÿÿÿÿÿÿÍÀFàA„¶¥½`û®¶¥½_861778243ŒÆÀFÀ |¶¥½àA„¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ
PIC
ÅÈÿÿÿÿ
LMETAÿÿÿÿÿÿÿÿÿÿÿÿ 
HEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿþ Ü_870157938Y¶¿ÀFà×k¶¥½À |¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ
PIC
¾Áÿÿÿÿ
LObjInfoÿÿÿÿµÿÿÿÿà Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿá Ü_870157940ÿÿÿÿÿÿÿÿ¸ÀF FJ¶¥½ °b¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿå    ÿÿÿÿK „ÿÿÿÿ…‡ÿÿÿÿŠI     °‹ŒÿÿÿÿG ’ÿÿÿÿ”ÿÿÿÿ—ÿÿÿÿD ™ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿŸ@ ¢ÿÿÿÿÿÿÿÿ¥ÿÿÿÿÿÿÿÿ§< ªÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ±8 ÿÿÿÿÖ´ÿÿÿÿÿÿÿÿ¶ÿÿÿÿ¹4     ÿÿÿÿ¼ÿÿÿÿÿÿÿÿ¿ÿÿÿÿ0     ÁÿÿÿÿÄÿÿÿÿÿÿÿÿÇÿÿÿÿ, ÈËÿÿÿÿ+ ÍÿÿÿÿÏ* ÐÒÿÿÿÿÕÿÿÿÿ( ×îØÙÛÿÿÿÿÝ' Þßáÿÿÿÿã& äåçÿÿÿÿèéëÿÿÿÿí$ ï
òÿÿÿÿ!    óôõøÿÿÿÿ# ùûÿÿÿÿüþÿÿÿÿ Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¡ Ü_943703546V!£ÎÀFÀYöµ¥½€ë¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¥    PIC
¢¥ÿÿÿÿ¦    LCompObj«ÿÿÿÿÅ ZObjInfoÿÿÿÿ®ÿÿÿÿÇ Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿÈ \_868766814g½±ÀF Œ¶¥½ FJ¶¥½_868766702ÿÿÿÿÿÿÿÿªÀF Œ¶¥½ Œ¶¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¶    PIC
©¬ÿÿÿÿ·    LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¹ ÈObjInfoÿÿÿÿ™ÿÿÿÿ Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ‚ <_861708164“ÙœÀFÀYöµ¥½ÀYöµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿƒ    CompObj‘ÿÿÿÿp fObjInfoÿÿÿÿ’ÿÿÿÿr Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿs ü_861707464ÿÿÿÿÿÿÿÿ•ÀF iÜµ¥½2íµ¥½_861705209~šŽÀF •«µ¥½ iÜµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿT    PIC
ÿÿÿÿU    LMETAÿÿÿÿÿÿÿÿÿÿÿÿW Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ5 Ü_861705027ÿÿÿÿÿÿÿÿ‡ÀF •«µ¥½ •«µ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ9    PIC
†‰ÿÿÿÿ:    LObjInfoÿÿÿÿ}ÿÿÿÿ Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ _861704814w…€ÀF@Ìšµ¥½ •«µ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ    CompObjsuÿÿÿÿóZObjInfoÿÿÿÿvÿÿÿÿõEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿö\_861704528ÿÿÿÿÿÿÿÿyÀF€:yµ¥½@Ìšµ¥½_898096612ÿÿÿÿÿÿÿÿrÀF€:yµ¥½€:yµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿéPIC
qtÿÿÿÿêLMETAÿÿÿÿÿÿÿÿÿÿÿÿìˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿØ\_898096613pbkÀFÀ¨Wµ¥½Àpµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÚPIC
jmÿÿÿÿÛLObjInfoÿÿÿÿaÿÿÿÿÉEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÊ<_898096614ÿÿÿÿÿÿÿÿdÀFÀ¨Wµ¥½À¨Wµ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿËCompObjWYÿÿÿÿºfObjInfoÿÿÿÿZÿÿÿÿ¼Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ½8_898096615i]ÀF`&µ¥½À¨Wµ¥½ObjInfoÿÿÿÿUÿÿÿÿ·Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¸8_943435996ÿÿÿÿÿÿÿÿXÎÀF€]µ¥½€]µ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¹Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ±¬_943435965G¡SÎÀF ”ú´¥½`¼µ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ´CompObjRTÿÿÿÿµf_943435782ÿÿÿÿÿÿÿÿNÎÀF ”ú´¥½ ”ú´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObjMOÿÿÿÿ®fObjInfoÿÿÿÿPÿÿÿÿ°CompObjCEÿÿÿÿ¤fObjInfoÿÿÿÿFÿÿÿÿ¦Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ§0_943435589BLIÎÀFÀaÑ´¥½€óò´¥½ObjInfoÿÿÿÿAÿÿÿÿŸEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ À_943435527ÿÿÿÿÿÿÿÿDÎÀF ”ú´¥½ ”ú´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ£Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ›8_943435301üÉ?ÎÀF q·´¥½ÀaÑ´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿœCompObj>@ÿÿÿÿf_944035653ÿÿÿÿÿÿÿÿ:ÎÀF@>Ž´¥½ q·´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ—CompObj9;ÿÿÿÿ˜fObjInfoÿÿÿÿ<ÿÿÿÿšCompObj/1ÿÿÿÿŽfObjInfoÿÿÿÿ2ÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ‘8_944035636ÿÿÿÿ85ÎÀF@>Ž´¥½@>Ž´¥½ObjInfoÿÿÿÿ-ÿÿÿÿˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ‰ä_944035624)30ÎÀF Mt´¥½@>Ž´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ„8_944035580ìÿÿÿÿ+ÎÀF ã[´¥½ Mt´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ…CompObj*,ÿÿÿÿ†f_943433349ÿÿÿÿÿÿÿÿ&ÎÀF À´¥½ ã[´¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ€CompObj%'ÿÿÿÿfObjInfoÿÿÿÿ(ÿÿÿÿƒCompObjÿÿÿÿvfObjInfoÿÿÿÿÿÿÿÿxEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿyd_943433324$!ÎÀF@÷´¥½@÷´¥½ObjInfoÿÿÿÿÿÿÿÿrEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿsd_943433264ÿÿÿÿÿÿÿÿÎÀF€Ïþ³¥½€Ïþ³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿuEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿn@_943433200ÎÀF€Ïþ³¥½€Ïþ³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿoCompObjÿÿÿÿpf_943432534ÿÿÿÿÿÿÿÿÎÀF`.÷³¥½€Ïþ³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿjCompObjÿÿÿÿkfObjInfoÿÿÿÿÿÿÿÿmCompObj ÿÿÿÿ_fObjInfoÿÿÿÿ
ÿÿÿÿaEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿbT_943432363
ÎÀF¬»³¥½`.÷³¥½ObjInfoÿÿÿÿÿÿÿÿ\Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ]8_944035342Þ.ÎÀF¬»³¥½¬»³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ^Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿWT_943431931ÿÿÿÿÿÿÿÿÎÀFà
´³¥½¬»³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿYCompObjÿÿÿÿZf_943431855ˆþÎÀFà
´³¥½à
´³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿSCompObjýÿÿÿÿÿTfObjInfoÿÿÿÿÿÿÿÿVCompObjóõÿÿÿÿHfObjInfoÿÿÿÿöÿÿÿÿJEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿK_943431474ÿÿÿÿÿÿÿÿùÎÀF@°³¥½à
´³¥½ObjInfoÿÿÿÿñÿÿÿÿEEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿF8_944035329ÿÿÿÿÿÿÿÿôÎÀF`çp³¥½`çp³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿGEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿA8_943430851ÿÿÿÿÿÿÿÿïÎÀF€`³¥½@Fi³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿBCompObjîðÿÿÿÿCf_943430818ÙíêÎÀF€`³¥½€`³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ=CompObjéëÿÿÿÿ>fObjInfoÿÿÿÿìÿÿÿÿ@CompObjßáÿÿÿÿ1fObjInfoÿÿÿÿâÿÿÿÿ3Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ4Œ_943431059è÷åÎÀFû³¥½`}X³¥½ObjInfoÿÿÿÿÝÿÿÿÿ-Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ.D_944035311òàÎÀFû³¥½û³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ0Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ'œ_943430162<ÿÿÿÿÛÎÀFàY³¥½û³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ*CompObjÚÜÿÿÿÿ+f_943430073ÿÿÿÿÿÿÿÿ>ÎÀF`R Á¥½`R Á¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ†CompObj=?ÿÿÿÿ‡fObjInfoÿÿÿÿ@ÿÿÿÿ‰ObjInfoÿÿÿÿÑÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ|_898097440ËÔÀF` ê²¥½àY³¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObjÇÉÿÿÿÿøZObjInfoÿÿÿÿÊÿÿÿÿúEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿû¼_898097441ÿÿÿÿÿÿÿÿÍÀF` ê²¥½` ê²¥½_898097442£¨ÆÀF`6Ò²¥½` ê²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿãPIC
ÅÈÿÿÿÿäLMETAÿÿÿÿÿÿÿÿÿÿÿÿæHEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÕ¼_898097443ÿÿÿÿÿÿÿÿ¿ÀFà|§²¥½`6Ò²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿØPIC
¾ÁÿÿÿÿÙLÿÿÿÿj    ÿÿÿÿÿÿÿÿh       ÿÿÿÿg    
ÿÿÿÿf        ÿÿÿÿÿÿÿÿd 1ÿÿÿÿc      ÿÿÿÿ"ÿÿÿÿ$a %&')ÿÿÿÿ+`     ,/ÿÿÿÿ_ 02N4ÿÿÿÿ58ÿÿÿÿ]     9<ÿÿÿÿ\ =@ÿÿÿÿ[ ACÿÿÿÿDFÿÿÿÿHY IJMÿÿÿÿX     OlQÿÿÿÿSW UÿÿÿÿVYÿÿÿÿU Z]ÿÿÿÿT ^aÿÿÿÿS bdÿÿÿÿegÿÿÿÿiQ mÿÿÿÿP     ‰noqÿÿÿÿrtÿÿÿÿvN wx{ÿÿÿÿL     |}ÿÿÿÿ‚ObjInfoÿÿÿÿµÿÿÿÿºEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ»¼_898097444½¯¸ÀFà|§²¥½à|§²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¾CompObj«ÿÿÿÿŸZObjInfoÿÿÿÿ®ÿÿÿÿ¡Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¢œ_898097445ÿÿÿÿÿÿÿÿ±ÀF ë…²¥½à|§²¥½_898097446¶›ªÀFJ~²¥½J~²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿŒPIC
©¬ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿÈEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿt<_898097447ÿÿÿÿÿÿÿÿ£ÀF€S²¥½J~²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿuPIC
¢¥ÿÿÿÿvLCompObj—™ÿÿÿÿeZObjInfoÿÿÿÿšÿÿÿÿgEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿh|_898097448¡”ÀF`ïK²¥½€S²¥½_898097449ÿÿÿÿÿÿÿÿ–ÀFÀþ1²¥½`ïK²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿXPIC
•˜ÿÿÿÿYLMETAÿÿÿÿÿÿÿÿÿÿÿÿ[HEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿB<_898097450ÄqÀFà5!²¥½Àþ1²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCPIC
Ž‘ÿÿÿÿDLObjInfoÿÿÿÿ…ÿÿÿÿ2Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ3<_898097451ÿÿÿÿÿÿÿÿˆÀFàË²¥½à5!²¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ4CompObj{}ÿÿÿÿ"ZObjInfoÿÿÿÿ~ÿÿÿÿ$Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ%<_898097452†xÀF€IÍ±¥½àË²¥½_898097453ÿÿÿÿÿÿÿÿzÀF €¼±¥½ €¼±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
y|ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\_898097454csÀF €¼±¥½ €¼±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ
PIC
ruÿÿÿÿLObjInfoÿÿÿÿiÿÿÿÿóEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿô¼_898097455ÿÿÿÿÿÿÿÿlÀFàîš±¥½€ß´±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ÷CompObj_aÿÿÿÿ×ZObjInfoÿÿÿÿbÿÿÿÿÙEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÚÜ_898097457j\eÀF ]y±¥½àîš±¥½_898097458ÿÿÿÿÿÿÿÿ^ÀF ]y±¥½ ]y±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÄPIC
]`ÿÿÿÿÅLMETAÿÿÿÿÿÿÿÿÿÿÿÿÇÈEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ³<_8980974599WÀF`ËW±¥½¼q±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ´PIC
VYÿÿÿÿµLObjInfoÿÿÿÿMÿÿÿÿ¤Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¥<_898097460ÿÿÿÿÿÿÿÿPÀF@*P±¥½@*P±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¦CompObjCEÿÿÿÿ“ZObjInfoÿÿÿÿFÿÿÿÿ•Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ–|_898097461N@IÀF€˜.±¥½@*P±¥½_898097462ÿÿÿÿÿÿÿÿBÀF`÷&±¥½€˜.±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ADÿÿÿÿ‚LMETAÿÿÿÿÿÿÿÿÿÿÿÿ„ˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿi<_898097463G+;ÀFà=ü°¥½`÷&±¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿjPIC
:=ÿÿÿÿkLObjInfoÿÿÿÿ1ÿÿÿÿVEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿW<_898097464ÿÿÿÿÿÿÿÿ4ÀFà=ü°¥½à=ü°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ\METAÿÿÿÿÿÿÿÿÿÿÿÿ-ÈObjInfo(*ÿÿÿÿ5Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ6\_8980974652%-ÀFÓ°¥½Àœô°¥½Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ%<_898097466ÿÿÿÿÿÿÿÿ'ÀFÓ°¥½Ó°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ*PIC
&)ÿÿÿÿ+LObjInfoÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_898097467x ÀF`¹°¥½Ó°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObjÿÿÿÿöZObjInfoÿÿÿÿÿÿÿÿøEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿù<_898097468ÿÿÿÿÿÿÿÿÀF ˆ—°¥½`¹°¥½_898097469 ÀF€ç°¥½ ˆ—°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿìPIC
ÿÿÿÿíLMETAÿÿÿÿÿÿÿÿÿÿÿÿïˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÜ\_898097470ÿÿÿÿÿÿÿÿÀFÀUn°¥½€ç°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÞPIC


ÿÿÿÿßLObjInfoÿÿÿÿÿÿÿÿËEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÌ<_898097471ôÀFÀUn°¥½ÀUn°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÍCompObj÷ùÿÿÿÿ»ZObjInfoÿÿÿÿúÿÿÿÿ½Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¾<_898097472ÿÿÿÿÿÿÿÿýÀF`Ó2°¥½ÀUn°¥½_898097473ûíöÀF`Ó2°¥½`Ó2°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ±PIC
õøÿÿÿÿ²LMETAÿÿÿÿÿÿÿÿÿÿÿÿ´ˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÜ_898097474ÿÿÿÿÿÿÿÿïÀF@2+°¥½@2+°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¡PIC
îñÿÿÿÿ¢Lÿÿÿÿ‚ƒ„…ˆÿÿÿÿ¢‰‹‡        Žÿÿÿÿ†     ‘ÿÿÿÿ”ÿÿÿÿ„ •—ÿÿÿÿ™|     šœÿÿÿÿžƒ     Ÿ £ÿÿÿÿÁ¤¥§ÿÿÿÿ©     ª«¬¯ÿÿÿÿ °²ÿÿÿÿ´~     µ·ÿÿÿÿ¹ÿÿÿÿ»w     ½ÿÿÿÿÀÿÿÿÿz     ÂÚÄÿÿÿÿÅÇÿÿÿÿÉx     ÊÌÿÿÿÿÎv     ÏÐÑÓÿÿÿÿÕu     ÖØÿÿÿÿÛt     øÜÝßÿÿÿÿàâÿÿÿÿås ÿÿÿÿçÿÿÿÿér     ëÿÿÿÿìîq     ïñÿÿÿÿôÿÿÿÿm õöùÿÿÿÿûk     üýÿÿÿÿÿObjInfoÿÿÿÿåÿÿÿÿ|Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ}œ_898097475èÀF ×ø¯¥½@2+°¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ€CompObjÇÉÿÿÿÿ0ZObjInfoÿÿÿÿÊÿÿÿÿ2Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ3<_943340352¿eÍÎÀF}Æ¯¥½}Æ¯¥½CompObj»½ÿÿÿÿZObjInfoÿÿÿÿ¾ÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ|_943340070ÿÿÿÿÿÿÿÿÁÎÀF@ë¤¯¥½@ë¤¯¥½CompObjÛÝÿÿÿÿcZObjInfoÿÿÿÿÞÿÿÿÿeEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿf<_898097477ÿÿÿÿÿÿÿÿáÀFà¯ï¯¥½ ×ø¯¥½_898097478ßÐÚÀFà¯ï¯¥½à¯ï¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿYPIC
ÙÜÿÿÿÿZLMETAÿÿÿÿÿÿÿÿÿÿÿÿ\ˆ_898097480ÿÿÿÿÿÿÿÿÒÀF Î¯¥½à¯ï¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ9PIC
ÑÔÿÿÿÿ:LMETAÿÿÿÿÿÿÿÿÿÿÿÿ<¨_898097196ÿÿÿÿÿÿÿÿÆÀF@ë¤¯¥½}Æ¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ&PIC
ÅÈÿÿÿÿ'LMETAÿÿÿÿÿÿÿÿÿÿÿÿ)¨_898097197ÄÿÿÿÿºÀF úŠ¯¥½@ë¤¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
¹¼ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿhEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿí|_898097198¸ª³ÀFÀÇa¯¥½€Yƒ¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿïPIC
²µÿÿÿÿðLObjInfoÿÿÿÿ©ÿÿÿÿÔEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÕü_898097199ÿÿÿÿÿÿÿÿ¬ÀF X¯¥½ÀÇa¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÙ_943428542RãŠÎÀF Iì®¥½ Iì®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿnCompObj‰‹ÿÿÿÿofObjInfoÿÿÿÿŒÿÿÿÿqObjInfoÿÿÿÿÿÿÿÿÿÿÿÿ¯Ole10Native ¢ÿÿÿÿ°ÄEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ´¼_898097200±”¥ÀF6@¯¥½ X¯¥½CompObj—™ÿÿÿÿ”ZObjInfoÿÿÿÿšÿÿÿÿ–Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ—œ_898097201ÿÿÿÿÿÿÿÿÀF@7¯¥½6@¯¥½_898097202›Ò–ÀF`E&¯¥½@7¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
•˜ÿÿÿÿ‚LMETAÿÿÿÿÿÿÿÿÿÿÿÿ„èEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿr8_898097203ÿÿÿÿÿÿÿÿÀF`qõ®¥½`E&¯¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿsPIC
Ž‘ÿÿÿÿtLEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÎ _943428331ÿÿÿÿÿÿÿÿ[ÎÀF ˜M®¥½`”‡®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÑPIC
Z]ÿÿÿÿÒLObjInfoÿÿÿÿ`Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿa<_898095924)|„ÀF Iì®¥½ Iì®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿb_898095925ÿÿÿÿÿÿÿÿ~ÀFà·Ê®¥½€¨ä®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿSPIC
}€ÿÿÿÿTLMETAÿÿÿÿÿÿÿÿÿÿÿÿVhEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ?\_898095926äwÀFÀÃ®¥½à·Ê®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿAPIC
vyÿÿÿÿBLýÿÿÿ®¨‚    ˜“…     ýÿÿÿugŠˆ     r‹ _P‘     F™ ,[TJA;50' !      
£        ý§ ¥     õÞÐðí® äÙ±     ÌÇ´     ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿObjInfoÿÿÿÿmÿÿÿÿ*Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ+Ü_898095927ÿÿÿÿÿÿÿÿpÀF…¡®¥½ÀÃ®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ/CompObjceÿÿÿÿZObjInfoÿÿÿÿfÿÿÿÿ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿü_898095928náiÀF…¡®¥½…¡®¥½_898095959ÿÿÿÿÿÿÿÿbÀF`”‡®¥½…¡®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿìPIC
adÿÿÿÿíLMETAÿÿÿÿÿÿÿÿÿÿÿÿïObjInfoÿÿÿÿQÿÿÿÿ¸Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¹ _943428177KYTÎÀF ß"®¥½ ß"®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¼CompObjGIÿÿÿÿ£fObjInfoÿÿÿÿJÿÿÿÿ¥Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ¦8_943428160ÿÿÿÿÿÿÿÿMÎÀF@¬ù¥½ ß"®¥½_943428113Ì=FÎÀF@¬ù¥½@¬ù¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿšPIC
EHÿÿÿÿ›LMETAÿÿÿÿÿÿÿÿÿÿÿÿhEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿŒ<_943428088ÿÿÿÿÿÿÿÿ?ÎÀF€Ø¥½@¬ù¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
>AÿÿÿÿŽLCompObj+-ÿÿÿÿIZObjInfoÿÿÿÿ.ÿÿÿÿKEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿL<_943427938!=1ÎÀFa¥½ÀòÎ¥½ÿÿÿÿÿÿÿÿ¢    ÿÿÿÿ¨     ÿÿÿÿÿÿÿÿ¡     ÿÿÿÿÿÿÿÿ¦ 8ÿÿÿÿŸ      ÿÿÿÿ"ž     $ÿÿÿÿ%(ÿÿÿÿ• )+ÿÿÿÿ-œ     .1ÿÿÿÿ› 24ÿÿÿÿ6š     9ÿÿÿÿV:<” >ÿÿÿÿ@ÿÿÿÿB“ CEÿÿÿÿG˜     IÿÿÿÿK’ MÿÿÿÿNQÿÿÿÿ— RUÿÿÿÿ– WoXZÿÿÿÿ\     ^ÿÿÿÿ` acÿÿÿÿdfÿÿÿÿhŽ ijklmpÿÿÿÿ‡qsŠ     vÿÿÿÿ     wxyz{}ÿÿÿÿÿÿÿÿŒ Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_943427781ÿÿÿÿÿÿÿÿ#ÎÀF@Ï‹¥½a¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
"%ÿÿÿÿLCompObjÿÿÿÿÇZObjInfoÿÿÿÿÿÿÿÿÉEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÊ|_943427621j/ÎÀF€=j¥½ .„¥½ObjInfoÿÿÿÿ5ÿÿÿÿwEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿxx_898095963’(8ÀFÀòÎ¥½ÀòÎ¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ‚_898095965ÿÿÿÿÿÿÿÿ*ÀFa¥½a¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿBPIC
),ÿÿÿÿCLMETAÿÿÿÿÿÿÿÿÿÿÿÿEÈObjInfoÿÿÿÿÿÿÿÿûEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿü@_8980959676JÀF .„¥½@Ï‹¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ     _898095969ÿÿÿÿÿÿÿÿÀF`œb¥½€=j¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¶PIC

ÿÿÿÿ·LMETAÿÿÿÿÿÿÿÿÿÿÿÿ¹hEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_898167540ØXÀF 
A¥½`œb¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿžPIC
 ÿÿÿÿŸLCompObjëíÿÿÿÿafObjInfoÿÿÿÿîÿÿÿÿcEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿd\_943276570ÚËñÎÀF@í¬¥½àx¥½_943276295ÿÿÿÿÿÿÿÿêÎÀF@í¬¥½@í¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿUPIC
éìÿÿÿÿVLMETAÿÿÿÿÿÿÿÿÿÿÿÿX(ObjInfoÿÿÿÿÙÿÿÿÿ5Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ6|_943276545ÿÿÿÿÿÿÿÿÜÎÀF`ëÃ¬¥½ }å¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ8_943276497^ÎÎÀFÀú©¬¥½ Ãº¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÍÐÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿ(ObjInfoÿÿÿÿÿÿÿÿÈEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÉ\_943276062Aè°ÎÀF 6_¬¥½@×f¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿËObjInfoÿÿÿÿýÿÿÿÿŒEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿœ_898191138~CÀFàâ7¥½àâ7¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿObjInfoÿÿÿÿÿÿÿÿÿÿÿÿtOle10NativeôöÿÿÿÿudEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿw@_898191139ÿÿÿÿùÀFàx¥½ÀA0¥½Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿF<_898095940ÿÿÿÿÿÿÿÿãÀFàâ7¥½àâ7¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿGPIC
âåÿÿÿÿHLCompObjÏÑÿÿÿÿfObjInfoÿÿÿÿÒÿÿÿÿ!Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ"@_898095942g¼ÕÀF`ëÃ¬¥½`ëÃ¬¥½_898095946ÿÿÿÿÿÿÿÿÆÀFà1™¬¥½Àú©¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÅÈÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿ(_898095947Äµ¾ÀFàÇ€¬¥½à1™¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿîPIC
½ÀÿÿÿÿïLMETAÿÿÿÿÿÿÿÿÿÿÿÿñˆEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÚ8_898095948ÿÿÿÿÿÿÿÿ·ÀF@×f¬¥½àÇ€¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÛPIC
¶¹ÿÿÿÿÜLCompObj£¥ÿÿÿÿ´ZObjInfoÿÿÿÿ¦ÿÿÿÿ¶Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ·<_898260246ÿÿÿÿÿÿÿÿ©ÀF@mN¬¥½ 6_¬¥½_898260247þ¢ÀF |4¬¥½@mN¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ¨PIC
¡¤ÿÿÿÿ©LMETAÿÿÿÿÿÿÿÿÿÿÿÿ«Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ–|_898095949Ó5›ÀFàê¬¥½ |4¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ˜PIC
šÿÿÿÿ™LCompObj‡‰ÿÿÿÿqfObjInfoÿÿÿÿŠÿÿÿÿsEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿt8_943427294ÿÿÿÿÿÿÿÿÎÀFÀÏ<®¥½ÀÏ<®¥½_943427274q‹†ÎÀFà,®¥½¨3®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿgPIC
…ˆÿÿÿÿhLMETAÿÿÿÿÿÿÿÿÿÿÿÿj¨Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ9€_943427152ÿÿÿÿÿÿÿÿsÎÀF 5®«¥½`]·«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ;PIC
ruÿÿÿÿ<LObjInfoÿÿÿÿiÿÿÿÿ"Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ#Ä_943427134ï„lÎÀF Ë•«¥½ 5®«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ'Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ@_943425990ÿÿÿÿÿÿÿÿgÎÀF Ë•«¥½ Ë•«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿCompObjfhÿÿÿÿ fObjInfo[]ÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_919671400®`ÎÀFà9t«¥½ Ë•«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿObjInfoÿÿÿÿ‘ÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ‚8_898095958ÿÿÿÿ`”ÀFÀI¬¥½àê¬¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿƒObjInfo{}ÿÿÿÿYEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿZ<_898169192ÿÿÿÿÿÿÿÿ€ÀFà,®¥½à,®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ[_898169173æ.zÀF ß"®¥½à,®¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿOPIC
y|ÿÿÿÿPLMETAÿÿÿÿÿÿÿÿÿÿÿÿR¨_898168058QÿÿÿÿZÀFà9t«¥½à9t«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿõPIC
Y\ÿÿÿÿöLMETAÿÿÿÿÿÿÿÿÿÿÿÿø¨Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿß\_898167944ÿÿÿÿÿÿÿÿSÀF@IZ«¥½ k«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿáPIC
RUÿÿÿÿâLObjInfoÿÿÿÿ-ÿÿÿÿyEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿz|_919671148 D0ÎÀF”õª¥½ „«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ|Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ2<_919671330ÿÿÿÿÿÿÿÿÎÀF aÌª¥½ Ëäª¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ3PIC
ÿÿÿÿ4LObjInfoÿÿÿÿIÿÿÿÿÍEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿÎ<_898095970<LÀF î'«¥½ ¨R«¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿÏCompObj?Aÿÿÿÿ½ZObjInfoÿÿÿÿBÿÿÿÿ¿Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿÀ|_898259417÷§EÀF î'«¥½ î'«¥½_898095971ÿÿÿÿÿÿÿÿ>ÀF€M «¥½€M «¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ©PIC
=@ÿÿÿÿªLMETAÿÿÿÿÿÿÿÿÿÿÿÿ¬Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ€_898095972 7ÀF „«¥½€M «¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ‘PIC
69ÿÿÿÿ’LCompObj#%ÿÿÿÿbZObjInfoÿÿÿÿ&ÿÿÿÿdEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿe|_898095975ÿÿÿÿÿÿÿÿ)ÀF”õª¥½”õª¥½_898095976'["ÀF Ëäª¥½”õª¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿSPIC
!$ÿÿÿÿTLMETAÿÿÿÿÿÿÿÿÿÿÿÿVÈObjInfoÿÿÿÿÿÿÿÿEquation Native ÿÿÿÿÿÿÿÿÿÿÿÿ\_919663166nÎÀF aÌª¥½ aÌª¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿ CompObj ÿÿÿÿZObjInfoÿÿÿÿ
ÿÿÿÿ
Equation Native ÿÿÿÿÿÿÿÿÿÿÿÿ<_898096616ÿÿÿÿÿÿÿÿ
ÀF`9Ãª¥½ aÌª¥½_898096617™UÀF ÷³ª¥½ ÷³ª¥½Ole
ÿÿÿÿÿÿÿÿÿÿÿÿPIC
ÿÿÿÿLMETAÿÿÿÿÿÿÿÿÿÿÿÿÈ