about fourier transform
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what is the best reconstruction in term of quality of the image when using fft2 and ifft2 without pre and post processing.
2 comentarios
Sean de Wolski
el 22 de Mzo. de 2011
What do you mean "What is the best reconstruction?" Explain your question and you'll get better answers.
si kijang
el 28 de Mzo. de 2011
Respuestas (2)
Walter Roberson
el 22 de Mzo. de 2011
0 votos
Are you asking: "If I have an image and I fft2() the image, and I ifft2() the result of that, then what is the maximum difference I should expect for any one pixel compared between the original and reconstructed image" ?
1 comentario
si kijang
el 28 de Mzo. de 2011
David Young
el 28 de Mzo. de 2011
The Discrete Fourier Transform has no parameters to manipulate. The difference between the original and the reconstructed images will always be very small, though non-zero because of rounding errors.
You could explore this experimentally with test code similar to this:
imsize = 100 + ceil(1000*rand);
img = rand(imsize);
ft = fft2(img);
recon = ifft2(ft);
max(abs(img(:)-recon(:)))
which typically produces a result of order 1e-15 on my system.
1 comentario
Walter Roberson
el 12 de Abr. de 2011
From one point of view at least, the parameter for fft would be the number of fft bins to use, and the best would be the same as the number of points along that dimension.
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