/[MITgcm]/MITgcm_contrib/dgoldberg/streamice/streamice_init_phi.F
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Contents of /MITgcm_contrib/dgoldberg/streamice/streamice_init_phi.F

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Revision 1.1 - (show annotations) (download)
Thu Mar 29 15:59:21 2012 UTC (13 years, 3 months ago) by heimbach
Branch: MAIN
Initial check-in of Dan Goldberg's streamice package

1 #include "STREAMICE_OPTIONS.h"
2
3 C---+----1----+----2----+----3----+----4----+----5----+----6----+----7-|--+----|
4 CBOP 0
5 C !ROUTINE: STREAMICE_INIT_FIXED
6
7 C !INTERFACE:
8 SUBROUTINE STREAMICE_INIT_PHI( myThid )
9
10 C !DESCRIPTION:
11 C Initialize STREAMICE nodal basis gradients for FEM solver
12
13 C !USES:
14 IMPLICIT NONE
15 #include "EEPARAMS.h"
16 #include "SIZE.h"
17 #include "PARAMS.h"
18 #include "STREAMICE.h"
19 #include "STREAMICE_CG.h"
20 #include "GRID.h"
21
22 C myThid :: my Thread Id number
23 INTEGER myThid
24 CEOP
25
26 C !LOCAL VARIABLES:
27 C === Local variables ===
28 INTEGER bi, bj, i, j, xnode, ynode, xq, yq, m, n, p, kx, ky
29 REAL gradx(2), grady(2) ! gradients at quadrature points
30
31 C here the terms used to calculate matrix terms in the
32 C velocity solve are initialized
33 C
34 C this is a quasi-finite element method; the gradient
35 C of the basis functions are approximated based on knowledge
36 C of the grid
37 C
38 C Dphi (i,j,bi,bj,m,n,p):
39 C gradient (in p-direction) of nodal basis function in
40 C cell (i,j) on thread (bi,bj) which is centered on node m,
41 C at quadrature point n
42 C
43 C % 3 - 4
44 C % | |
45 C % 1 - 2
46 C
47 C NOTE 2x2 quadrature is hardcoded - might make it specifiable through CPP
48 C
49 C this will not be updated in overlap cells - so we extend it as far as we can
50
51 DO bj = myByLo(myThid), myByHi(myThid)
52 DO bi = myBxLo(myThid), myBxHi(myThid)
53 DO j=1-Oly,sNy+Oly-1
54 DO i=1-Olx,sNx+Olx-1
55
56 DO xq = 1,2
57 gradx(xq) = Xquad(3-xq) * recip_dxG (i,j,bi,bj) +
58 & Xquad(xq) * recip_dxG (i+1,j,bi,bj)
59 grady(xq) = Xquad(3-xq) * recip_dyG (i,j,bi,bj) +
60 & Xquad(xq) * recip_dyG (i,j+1,bi,bj)
61 ENDDO
62
63 DO n = 1,4
64
65 xq = 2 - mod(n,2)
66 yq = floor ((n+1)/2.0)
67
68 DO m = 1,4
69
70 xnode = 2 - mod(m,2)
71 ynode = floor ((m+1)/2.0)
72
73 kx = 1 ; ky = 1
74 if (xq.eq.xnode) kx = 2
75 if (yq.eq.ynode) ky = 2
76
77
78 Dphi (i,j,bi,bj,m,n,1) =
79 & (2*xnode-3) * Xquad(ky) * gradx(yq)
80 Dphi (i,j,bi,bj,m,n,2) =
81 & (2*ynode-3) * Xquad(kx) * grady(xq)
82
83 ENDDO
84
85 grid_jacq_streamice (i,j,bi,bj,n) =
86 & (Xquad(3-xq)*dyG(i,j,bi,bj) + Xquad(xq)*dyG(i+1,j,bi,bj)) *
87 & (Xquad(3-yq)*dxG(i,j,bi,bj) + Xquad(yq)*dxG(i,j+1,bi,bj))
88
89 ENDDO
90 ENDDO
91 ENDDO
92 ENDDO
93 ENDDO
94
95 RETURN
96 END

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