📄 toon0222.m
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% toon0222 -- 2d Wavelet Families
%
% Two-dimensional wavelets may be formed by taking the tensor
% product of two one-dimensional wavelet functions.
%
% Here we plot the four tensor products:
%
% Father(x)*Father(y)
% Mother(x)*Father(y)
% Father(x)*Mother(y)
% Mother(x)*Mother(y)
%
% for the Symmlet wavelet.
%
qmf = MakeONFilter('Symmlet',8);
n=128;
x = linspace(0,1.,n);
y = linspace(0,1.,n);
%
w = zeros(n,n);
[kx,ky] = quad2ix(2,1,1,0);
w(kx,ky)=1;
z = IWT2_PO(w,0,qmf);
tstr = 'Symmlet; j=2,k=(1,1); FxF';
subplot(221);
%
mmin = min(min(z));
mmax = max(max(z));
image(x,y,256*(z-mmin)/(mmax-mmin))
axis('image')
colormap(gray(256))
%
title(tstr);
%
w = zeros(n,n);
[kx,ky] = quad2ix(2,2,2,1);
w(kx,ky) = 1;
z = IWT2_PO(w,0,qmf);
%
subplot(222);
mmin = min(min(z));
mmax = max(max(z));
image(x,y,256*(z-mmin)/(mmax-mmin))
axis('image')
colormap(gray(256))
tstr = 'Symmlet; j=2,k=(2,2); MxF';
title(tstr);
%
w = zeros(n,n);
[kx,ky] = quad2ix(2,2,1,2);
w(kx,ky)=1;
z = IWT2_PO(w,2,qmf);
%
subplot(223);
mmin = min(min(z));
mmax = max(max(z));
image(x,y,256*(z-mmin)/(mmax-mmin))
axis('image')
colormap(gray(256))
tstr = 'Symmlet; j=2,k=(2,1); FxM';
title(tstr);
%
w = zeros(n,n);
[kx,ky] = quad2ix(2,2,1,3);
w(kx,ky)=1;
z = IWT2_PO(w,2,qmf);
%
subplot(224);
mmin = min(min(z));
mmax = max(max(z));
image(x,y,256*(z-mmin)/(mmax-mmin))
axis('image')
colormap(gray(256))
tstr = 'Symmlet; j=2,k=(2,1); MxM';
title(tstr);
%% Part of Wavelab Version 850% Built Tue Jan 3 13:20:43 EST 2006% This is Copyrighted Material% For Copying permissions see COPYING.m% Comments? e-mail wavelab@stat.stanford.edu
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