📄 main.m
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% MAIN
% ====
% Load original picture :
%load text;
A=imread('Fig2.22(a).jpg');
% Bluring KERNEL :
kernel=ones(3)./9;
% Regularization kernel LAPLASIAN :
laplasian=[0 -.25 0 ; -.25 1 -.25 ; 0 -.25 0 ];
% Create N warped , blured and undersampled images :
% ( Comment to skip CREATE_DATA )
N=input(' => Enter number of images :');
ratio=input(' => Enter sampling ratio :');
ImSize=create_data(A,N,kernel,ratio);
%**************************************************************************
%*****
% By now we have N images and their warping coefficients, saved in files (Y1.mat , Y2.mat .... )
% Creating the initial (guess) SuperResolution image ( 2 options )
load Y1
% X0=interpolate(TEMP,ratio,[ImSize,ImSize]);
X0=initial_interpolate(TEMP,ratio,[ImSize,ImSize]); %将低分辨率像素的值赋给高分辨率图像中的每个像素
% X0=zeros(ImSize);
K=input(' => Enter number of iterations :');
Lambda=input(' => Enter Regularization coeffitient (LAMBDA) :');
EPS = [];
count=[];
% Performong the Restoration procedure :
% ------------------------------------
[P0,R0]=mask( N,ratio,size(X0) );
%[P0,R0]=mask_new( N,ratio,size(X0));
for j=1:K
Xtemp=blur(X0,kernel); % Now Xtemp is blured X0
eps = Xtemp;
Xtemp=Xtemp.*R0 - P0 ;
Xtemp=blur(Xtemp,kernel); % Now Xtemp = H'*( R0*H*X0 - P0 )
Xtemp=Xtemp + Lambda*( blur( blur(X0,laplasian),laplasian) );
% Calculating new Mu :
Mu=new_nsd(R0,Xtemp,kernel,Lambda,laplasian);
% Old and Wrong Epsilon :
%eps=norm(Xtemp,1)+ Lambda*norm( blur( blur(X0,laplasian),laplasian),1);
eps=(-2)*sum(sum(eps.*P0))+sum(sum( (eps.^2).*R0))+Lambda*sum(sum( blur( blur(X0,laplasian),laplasian) ));
X0=X0-Mu.*Xtemp;
% Another Old and WRONG eps :
% eps = epsilon_calc(X0,N,kernel,ratio,Lambda,laplasian);
% Show the current result ( of the current iteration )
figure;
imshow(X0,[0,255]);
fprintf(' ==> Iteration No %d :> eps= %d Mu= %d\n',j,eps,Mu);
EPS=[EPS,eps];
count=[count,j];
end
%figure;
plot(count,EPS);
xlabel('Iterations');
ylabel('Epsilon^2');
%figure; % Show the LAST image - the RESULT
%imshow(X0,[0,255]);
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