how can I implement image fusion algorithm by using curvelet transform?
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Image fusion is the process of combining two images to form only one image which should contain information of both the images.
回答 (1 件)
surya mahajan
2020 年 2 月 9 日
0 投票
clearall;
closeall;
%%
[filename filepath]=uigetfile('*.jpg','select the input chromatic image');
filedir1=strcat(filepath,'\',filename);
[filename filepath]=uigetfile('*.jpg','select the input spectral image');
filedir2=strcat(filepath,'\',filename);
im1=imresize(imread(filedir1),[512,512]);
im2=imresize(imread(filedir1),[512,512]);
figure,imshow(im2);
title('inputimage 1-chromatic');
figure,imshow(im2);
tittle('input image 2-multi spectral');
no_of_level=3;
curve_wavelet_2d=CURVELET_PROCESS(im1,1,no_of_level);
for k3=1:3
curve_wavelet_3d=CURVELET_PROCESS(im2(:,:,k3),1,no_of_level);
end
%%
fork5=1:3
curv_coeff=curve_wavelet_3d{k5};
fork6=1:lenght(curv_coeff)-2
tmp_coeff=curv_coeff{k6};
tmp_2dcoeff=curve_wavelet_2d{k6};
for k7=1:length(tmp_coeff)
coeff3d=temp_coeff{k7};
coeff2d=tmp_2dcoeff{k7};
locl=find(coeff2d<1);
coeff3d(locl)=coeff2d(locl);
res..coeff3{k7}=coeff3d;
end
res..coeff2{k6}=res_coeff3;
res_coeff3=[];
end
res_coeff2{k6+1}=curv_coeff{k6+1};
res_coeff2{k6+2}=curv_coeff{k6+2};
final..res..coeff{k5}=res_coeff2;
end
fork10=1:3
imgx=INVERSE_CURVELET_PROCESS(FINAL_RES_COEFF{K10});
imgout(:,:,k10)=imgx;
end
figure,imshow(uint8(imgout));
tittle('resultimage');
%%
resout=uint8(imgout);
for km=1:3
disp(strcat('band--',num2str(km)))
mseerroe=mean(mean(im2(:,:,km)-uint8(imgout(:,:,km))).^2));
MSE_VAL=mseerroe
PSNR_VAL=20*log10(255/mseerroe)
ENTROPY_VAL=entropy_func(double(resout(:,:,km)))
f1img=im2(:,:,km);
f2img=resout(:,:,km);
corrval=xcorr(f1img(:),f2img(:));
CROSS_CORRELATION=max(corrval)
[fx,fy]=gradient(double(resout(:,:,km)));
AVERAGE_GRADIENT_VAL=mean(mean(mean(sqrt((fx.^2+fy.^2)/2))))
UIQI=UniversalImageQualityIndex(double(im2(:,:,km)),double(resout(:,:,km)))
end
2 件のコメント
Bhakti Raul
2020 年 7 月 3 日
could find CURVELET_PROCESS and INVERSE_CURVELET_PROCESS functions anywhere
jyoti khandelwal
2021 年 8 月 3 日
defination of curvelet and inverse curvelet fuction is missing
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