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    Lamda=0.6328; % um, Wavelength of the input light
DDist=200.0e+3; % um, Diffraction distance to the output plane
M=512; N=512; % Number of the sample array
dx=10.0; dy=10.0; % um, Sampling space
SWidth=4; % pixels, Width of the Slits
SDist=30; % pixels, Distance between two slits
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  DScreen=zeros(M,N); % define a M*N matrix with zero elements;
DScreen(:,(N-SDist-SWidth)/2N-SDist+SWidth)/2)=1.0; % Slit one
DScreen(:,(N+SDist-SWidth)/2N+SDist+SWidth)/2)=1.0; % Slit two
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DScreen=double(imread('DScreen1.bmp'));
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figure(1); % ¼¤»î1ºÅÏÔʾ´°¿ÚΪµ±Ç°´°¿Ú
colormap(gray);  £¥ÉèÖûҶÈͼÐÎÏÔʾ¸ñʽ
imshow(Slit); £¥ÔÚµ±Ç°Í¼Ðδ°¿ÚÏÔʾÑÜÉäÆÁº¯Êý
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    % Set coordinate of the sample array
[x,y]=meshgrid(-M*dx/2:dxM-1)*dx/2,-N*dy/2:dyN-1)*dy/2);
SphFunct=exp(i*pi*(x.^2+y.^2)/(Lamda*DDist)); % The spherical wave function
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    % Simulate the Fresnel diffraction
DScreen_F=fftshift(fft2(fftshift(DScreen))); %Fourier transform of the slit function.
SphFunct_F=fftshift(fft2(fftshift(SphFunct))); %Fourier transform of the spherical function.
FrDiffract=fftshift(ifft2(fftshift(DScreen_F.*SphFunct_F))); % Inverse Fourier transform
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    % Display the diffraction pattern
FrDiffract_I=FrDiffract.*conj(FrDiffract); % Intensity distribution
FrDiffract_I=FrDiffract_I/max(max(FrDiffract_I));
imshow(FrDiffract_I/max(max(FrDiffract_I)));
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