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📄 stompfigure15.m

📁 一种基于压缩感知技术的图像重建程序
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% Figure 15: Multiscale CS reconstrunction of a Mondrian painting - close% up of detail coefficients. %% Data Dependencies:%   DataFig14.mat (Created by GenDataFig14.m)%load DataFig14.matjj = j1-2;qmf = MakeONFilter('Symmlet',8); width = 100;start = 570;zoom = start:(start+width-1);theta = FTWT2_PO(I0, j0, qmf);theta = theta((2^jj+1):2^(jj+1),1:2^jj);thetaZ = theta(zoom);alpha = FTWT2_PO(I_BP, j0, qmf);alpha = alpha((2^jj+1):2^(jj+1),1:2^jj);alpha_BPZ = alpha(zoom);alpha = FTWT2_PO(I_FDR, j0, qmf);alpha = alpha((2^jj+1):2^(jj+1),1:2^jj);alpha_FDRZ = alpha(zoom);alpha = FTWT2_PO(I_FAR, j0, qmf);alpha = alpha((2^jj+1):2^(jj+1),1:2^jj);alpha_FARZ = alpha(zoom);figure; subplot(2,2,1); plot(thetaZ); axis([1 width -250 150]);title(['(a) Horizontal slice of ' num2str(width) ' wavelet coefficients at scale ' num2str(jj)]);  subplot(2,2,2); plot(alpha_BPZ); axis([1 width -250 150]);title(['(b) Reconstruction with BP']); subplot(2,2,3); plot(alpha_FDRZ); axis([1 width -250 150]); title(['(c) Reconstruction with CFDR']); subplot(2,2,4); plot(alpha_FARZ); axis([1 width -250 150]);title(['(d) Reconstruction with CFAR']); colormap(map);%% Copyright (c) 2006. David Donoho, Iddo Drori, and Yaakov Tsaig%  %% Part of SparseLab Version:100% Created Tuesday March 28, 2006% This is Copyrighted Material% For Copying permissions see COPYING.m% Comments? e-mail sparselab@stanford.edu%

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