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function [FLD]=calc_MeridionalTransport(fldU,fldV,varargin); |
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%object: compute net meridional transports of e.g. heat or fresh water |
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%inputs: fldU and fldV are the fields of grid point transport |
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%optional: doScaleWithArea, if 1 then multiply fldU by |
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% dyg.*drf and accordingly for fldV. |
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% If 0 (default) then it is assumed that those factors |
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% have already been included (e.g. by pkg/diagnostics). |
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%output: FLD is the integrated transport vector (one point per latitude). |
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% |
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%notes: mygrid.LATS_MASKS is the set of quasi longitudinal lines along which |
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% transports will integrated, as computed in gcmfaces_lines_zonal |
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|
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gcmfaces_global; |
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|
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if nargin==3; doScaleWithArea=varargin{1}; else; doScaleWithArea=0; end; |
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|
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%check that LATS_MASKS has already been defined: |
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if ~isfield(mygrid,'LATS_MASKS'); |
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fprintf('one-time initialization of gcmfaces_lines_zonal: begin\n'); |
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gcmfaces_lines_zonal; |
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fprintf('one-time initialization of gcmfaces_lines_zonal: end\n'); |
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end; |
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|
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%initialize output: |
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n3=max(size(fldU.f1,3),1); n4=max(size(fldV.f1,4),1); |
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FLD=NaN*squeeze(zeros(length(mygrid.LATS_MASKS),n4)); |
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|
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%prepare fldU/fldV: |
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fldU(isnan(fldU))=0; fldV(isnan(fldV))=0; |
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|
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if doScaleWithArea; |
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dxg=mk3D(mygrid.DXG,fldU); dyg=mk3D(mygrid.DYG,fldU); drf=mk3D(mygrid.DRF,fldU); |
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for k4=1:n4; |
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fldU(:,:,:,k4)=fldU(:,:,:,k4).*dyg.*drf; |
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fldV(:,:,:,k4)=fldV(:,:,:,k4).*dxg.*drf; |
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end; |
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end; |
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|
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%use array format to speed up computation below: |
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fldU=convert2array(fldU); fldV=convert2array(fldV); |
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|
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for iy=1:length(mygrid.LATS_MASKS); |
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|
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%get list ofpoints that form a zonal band: |
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mskW=mygrid.LATS_MASKS(iy).mskWedge; |
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vecW=gcmfaces_subset(mskW,fldU); |
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mskS=mygrid.LATS_MASKS(iy).mskSedge; |
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vecS=gcmfaces_subset(mskS,fldV); |
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|
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%store vertically integrated transport: |
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FLD(iy,:)=nansum(nansum(vecW,1)+nansum(vecS,1),2); |
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|
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end; |
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