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 affecting image quality, blurring image edges, and coefficient killing, and achieves the effect of great flexibility
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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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