Lunette local Wiener filtering method based on second generation Curvelet transformation
An arc-shaped window and arc-shaped technology, which is applied in image data processing, instruments, calculations, etc., can solve problems such as coefficient strangling, affecting image quality, and blurring image edges
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[0039] refer to figure 1 , the specific implementation steps of the present invention are as follows:
[0040] Step 1: Select the test object and add Gaussian noise to obtain a noise image. The mathematical expression of the noise image is:
[0041] f=g+n
[0042]where g={g(i, j)|i, j=1, 2,...N} represents the original image, n={n(i, j)|i, j=1, 2,...N } means zero mean and variance equal to σ 2 Gaussian noise of , the noisy image is recorded as f={f(i, j)|i, j=1, 2,...N}, and N represents the size of the image.
[0043] Step 2: Carry out the second-generation Curvelet transformation on the noise image to be processed, and obtain the Curvelet coefficient at the kth sub-band position (i, j) of the noisy image in the l layer:
[0044] C(l,k,i,j)=s(l,k,i,j)+ε(l,k,i,j)
[0045] where s(l, k, i, j) and ε(l, k, i, j) are the Curvelet coefficients of the original image and noise at the kth sub-band position (i, j) of layer l, respectively.
[0046] Step 3: Perform noise variance ...
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