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executable file 212 lines (177 sloc) 8.79 KB
function [scaling]=soloff_vec_reconstruction(diroutlist,caldata,pulsesep)
% This function performs the stereoreconstruction on the perviously
% processed vectors fields using the camera mapping information from the
% fitcameramodels.m function. The process is based off work by Soloff,
% Meas. Sci. Tech., 1997.
% Inputs:
% This file is part of prana, an open-source GUI-driven program for
% calculating velocity fields using PIV or PTV.
%
% Copyright (C) 2014 Virginia Polytechnic Institute and State
% University
%
% Copyright 2014. Los Alamos National Security, LLC. This material was
% produced under U.S. Government contract DE-AC52-06NA25396 for Los
% Alamos National Laboratory (LANL), which is operated by Los Alamos
% National Security, LLC for the U.S. Department of Energy. The U.S.
% Government has rights to use, reproduce, and distribute this software.
% NEITHER THE GOVERNMENT NOR LOS ALAMOS NATIONAL SECURITY, LLC MAKES ANY
% WARRANTY, EXPRESS OR IMPLIED, OR ASSUMES ANY LIABILITY FOR THE USE OF
% THIS SOFTWARE. If software is modified to produce derivative works,
% such modified software should be clearly marked, so as not to confuse
% it with the version available from LANL.
%
% prana is free software: you can redistribute it and/or modify
% it under the terms of the GNU General Public License as published by
% the Free Software Foundation, either version 3 of the License, or
% (at your option) any later version.
%
% This program is distributed in the hope that it will be useful,
% but WITHOUT ANY WARRANTY; without even the implied warranty of
% MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
% GNU General Public License for more details.
%
% You should have received a copy of the GNU General Public License
% along with this program. If not, see <http://www.gnu.org/licenses/>.
t=1/pulsesep;
dir_struct1= dir(fullfile(diroutlist.soloff2dcam1,['*.' 'mat']));
flname1={dir_struct1.name}';
dir_struct2= dir(fullfile(diroutlist.soloff2dcam2,['*.' 'mat']));
flname2={dir_struct2.name}';
nof=length(flname1);
% Finals will not ALWAYS have "pass" in the name. This could be a problem.
foutnamelist=regexp(flname1,'pass','split');
imagelist='';
% Predefining variables helps things run faster.
vectorlist = cell(nof,1);
%keyboard;
for j=1:nof
vectorlist{j}=[{fullfile(diroutlist.soloff2dcam1,flname1{j})};{fullfile(diroutlist.soloff2dcam2,flname2{j})}];
if j==1
[~,dewarp_grid,scaling]=imagedewarp(caldata,'Soloff',imagelist,vectorlist{j});
xgrid=dewarp_grid.xgrid; %reconstruction grid in world coordinates
ygrid=dewarp_grid.ygrid;
zgrid=zeros(size(xgrid));
Xgrid1=dewarp_grid.Xgrid1; %reconstruction grid in pixel-centered image coordinates
Ygrid1=dewarp_grid.Ygrid1;
Xgrid2=dewarp_grid.Xgrid2;
Ygrid2=dewarp_grid.Ygrid2;
elseif j>1 && ~strcmp(foutnamelist{j}{2}(1),foutnamelist{j-1}{2}(1))
[~,dewarp_grid,scaling]=imagedewarp(caldata,'Soloff',imagelist,vectorlist{j});
xgrid=dewarp_grid.xgrid; %reconstruction grid in world coordinates
ygrid=dewarp_grid.ygrid;
zgrid=zeros(size(xgrid));
Xgrid1=dewarp_grid.Xgrid1; %reconstruction grid in pixel-centered image coordinates
Ygrid1=dewarp_grid.Ygrid1;
Xgrid2=dewarp_grid.Xgrid2;
Ygrid2=dewarp_grid.Ygrid2;
end
vecfr1 = load(vectorlist{j}{1});
vecfr2 = load(vectorlist{j}{2});
%This gets the number of Peaks saved for each 2D correlation and also
%stores the Eval matrices for each camera 2D processing
Noofpeaks=min(size(vecfr1.U,3),size(vecfr2.U,3));
Eval1=vecfr1.Eval;
Eval2=vecfr2.Eval;
% Generalized reconstruction done for each saved correlation peaks
for p=1:Noofpeaks
%need to convert vector locations on pixel corners to pixel centers for image coordinates
x1=vecfr1.X + 0.5;
y1=vecfr1.Y + 0.5;
u1=vecfr1.U(:,:,p); %pixels displacement?
v1=vecfr1.V(:,:,p);
% clear vecfr1;
%need to convert vector locations on pixel corners to pixel centers for image coordinates
x2=vecfr2.X + 0.5;
y2=vecfr2.Y + 0.5;
u2=vecfr2.U(:,:,p); %pixels displacement?
v2=vecfr2.V(:,:,p);
% clear vecfr2;
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
% Perform the interpolation in the image planes
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
% keyboard
U1 = interp2(x1,y1,u1,Xgrid1,Ygrid1,'cubic',0);
V1 = interp2(x1,y1,v1,Xgrid1,Ygrid1,'cubic',0);
U2 = interp2(x2,y2,u2,Xgrid2,Ygrid2,'cubic',0);
V2 = interp2(x2,y2,v2,Xgrid2,Ygrid2,'cubic',0);
[rows,cols]=size(U1);
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
% Compute gradients of calibration functions
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
aall=[caldata.aXcam1 caldata.aYcam1 caldata.aXcam2 caldata.aYcam2];
dFdx1=zeros(rows,cols,4); % the 3rd dimention corresponds to dFdx1 for (X1,Y1,X2,Y2)
dFdx2=zeros(rows,cols,4);
dFdx3=zeros(rows,cols,4);
if caldata.modeltype==1
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
% Mapping the camera coord. to the World Coord. using 1sr order z
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
for gg=1:4
a=aall(:,gg);
dFdx1(:,:,gg) = a(2) + 2*a(5)*xgrid + a(6)*ygrid + a(8)*zgrid + 3*a(10)*xgrid.^2 + ...
2*a(11)*xgrid.*ygrid + a(12)*ygrid.^2 + 2*a(14)*xgrid.*zgrid + a(15)*ygrid.*zgrid;
dFdx2(:,:,gg) = a(3) + a(6)*xgrid + 2*a(7)*ygrid + a(9)*zgrid + a(11)*xgrid.^2 + ...
2*a(12)*xgrid.*ygrid + 3*a(13)*ygrid.^2 + a(15)*xgrid.*zgrid + 2*a(16)*ygrid.*zgrid;
dFdx3(:,:,gg) = a(4) + a(8)*xgrid + a(9)*ygrid + a(14)*xgrid.^2 + a(15)*xgrid.*ygrid + a(16)*ygrid.^2;
end
elseif caldata.modeltype==2
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
% Mapping the camera coord. to the World Coord. using 2nd order z
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
for gg=1:4
a=aall(:,gg);
dFdx1(:,:,gg) = a(2) + 2*a(5).*xgrid + a(6)*ygrid + a(8)*zgrid + 3*a(11)*xgrid.^2 + 2*a(12)*xgrid.*ygrid + ...
a(13)*ygrid.^2 + 2*a(15)*xgrid.*zgrid + a(16)*ygrid.*zgrid + a(18)*zgrid.^2;
dFdx2(:,:,gg) = a(3) + a(6)*xgrid + 2*a(7)*ygrid + a(9)*zgrid + a(12)*xgrid.^2 + 2*a(13)*xgrid.*ygrid + ...
3*a(14)*ygrid.^2 + a(16)*xgrid.*zgrid + 2*a(17)*ygrid.*zgrid + a(19)*zgrid.^2;
dFdx3(:,:,gg) = a(4) + a(8)*xgrid + a(9)*ygrid + 2*a(10)*zgrid + a(15)*xgrid.^2 + a(16)*xgrid.*ygrid + ...
a(17)*ygrid.^2 + 2*a(18)*xgrid.*zgrid + 2*a(19)*ygrid.*zgrid;
end
end
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%%% Reconstruct the vectors according to Soloff, meas. sci. tech., 1997
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
% solving using eqn 15 from Soloff's paper.
u=zeros(rows,cols);
v=zeros(rows,cols);
w=zeros(rows,cols);
for jj=1:rows
for kk=1:cols
d=[U1(jj,kk);V1(jj,kk);U2(jj,kk);V2(jj,kk)];
C=[dFdx1(jj,kk,1) dFdx2(jj,kk,1) dFdx3(jj,kk,1);...
dFdx1(jj,kk,2) dFdx2(jj,kk,2) dFdx3(jj,kk,2);...
dFdx1(jj,kk,3) dFdx2(jj,kk,3) dFdx3(jj,kk,3);...
dFdx1(jj,kk,4) dFdx2(jj,kk,4) dFdx3(jj,kk,4)];
x=C\d; % use lsqlin(C,d,...) for a constrained problem, this solves the linear system C*x=d
u(jj,kk)=x(1);
v(jj,kk)=x(2);
w(jj,kk)=x(3);
end
end
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
% output the plt file with all components
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
U(:,:,p)=u.*(t/1000);% convert from mm/frame (mm displacement) to m/sec
V(:,:,p)=v.*(t/1000);%/data.pulsesep;%*1000; % pulsesep is in microsec
W(:,:,p)=w.*(t/1000);%/data.pulsesep;%*1000;
end
clear vecfr1 vecfr2;
U=squeeze(U);
V=squeeze(V);
W=squeeze(W);
% Change from mm to m for SI output.
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
X=xgrid./1000;
Y=ygrid./1000;
Z=zgrid./1000;
%keyboard;
%foutname=regexp(flname1{j},'pass','split');
foutname=foutnamelist{j}{2};
stereo_output=fullfile(diroutlist.soloff3cfields,['piv_2d3c_cam',num2str(caldata.camnumber(1)),'cam',num2str(caldata.camnumber(2)),'_pass_',foutname]);
save(stereo_output,'X','Y','Z','U','V','W','Eval1','Eval2');
fprintf(['stereo frame_pass_',foutname,' done.\n']);
%keyboard;
clear X Y Z U V W Eval1 Eval2;
end
end