/[MITgcm]/MITgcm_contrib/timour_matlab/mscripts/asym1.m
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Revision 1.1 - (hide annotations) (download)
Wed Sep 3 21:22:22 2003 UTC (21 years, 10 months ago) by edhill
Branch: MAIN
CVS Tags: HEAD
initial checkin of Timour's MatLAB scripts

1 edhill 1.1 clear path
2    
3     global Nx Ny Nz
4     global lat long dz dm mdep
5     global delt_su su_its t_su delt
6     global descriptor this_path
7     global f deltaf Q beta r_expt r_heat H
8     global time rots it
9     global g Cp rho_bar alpha
10     global u v t w
11     global iterations
12    
13    
14     param_file_name = ...
15     input(' Please enter the name of the m-file with the parameters for this run : ','s') ;
16     feval(param_file_name) ;
17    
18     % compute the E-W asymmetry of the thermocline and its depth
19    
20     iterations
21    
22     itstart = input(' Please enter start iteration : ','s')
23     itend = input(' Please enter end iteration : ','s')
24    
25    
26     sizeit=size(iterations);
27     for i=1:sizeit(1)
28     iter(i)=eval(iterations(i,1:10));
29     end
30     nitstart=find(iter==eval(itstart))
31     nitend=find(iter==eval(itend))
32    
33     path = this_path
34     cmdstr=['cd ' path ];
35     eval(cmdstr);
36     path=pwd
37    
38     sumtheta=zeros(Nx,Ny,Nz);
39     counter=0;
40    
41     for i=nitstart:nitend
42     tfilename=(['T.' iterations((i),1:10) ]) ;
43     t=rdmds(tfilename,'b');
44     sumtheta=sumtheta+t;
45     counter=counter+1;
46     end
47    
48     meantheta=sumtheta/counter;
49    
50    
51    
52    
53     h=zeros(Nx,Ny);
54     hh=zeros(Nx,1);
55    
56     t0=input('Enter temperature : ')
57     % t0=20.5;
58     meantheta(:,:,Nz)=0.;
59    
60     for i=1:Nx,
61     for j=1:Ny,
62     kk=find(meantheta(i,j,:)<t0);
63     if kk(1)>1
64     h(i,j)=(kk(1)-1)*dz+dz*(meantheta(i,j,kk(1)-1)-t0)/(meantheta(i,j,kk(1)-1)-meantheta(i,j,kk(1)));
65     else
66     h(i,j)=0;
67     end
68     end
69     end
70    
71     % hmax=max(max(h))
72    
73     % [I,J]=find(h==hmax)
74     % NNN=J
75    
76    
77     %
78     NNN=Ny/2
79     %
80     hh=h(:,NNN);
81     hmax=max(hh);
82     I=find(hh==hmax);
83    
84     ii=find(h(:,NNN)>0);
85     ii1=size(ii);
86     istart=ii(1)
87     iend=ii(ii1(1))
88     x0=(I-istart)/(iend-istart)
89    
90    
91     plot(hh);

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