Image sharpening method based on non-causal fractional order subdifferential
A fractional order, image sharpening technology, applied in the field of image processing, to achieve the effect of keeping the phase characteristics unchanged, reducing noise, and strong noise suppression ability
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Embodiment 1
[0061] see figure 1 , this embodiment mainly implements non-causal fractional order differentiation in the X direction and Y direction to obtain a sharpened image, and the specific steps are:
[0062] (1) Read an image f(x,y) to be sharpened;
[0063] (2) Carry out α-order causal differential filtering and anti-causal differential filtering for each pixel point along the X direction; among them, the causal fractional order differential is realized by mask convolution, and the causal mask in the X direction is as follows:
[0064] x causal =[a m …a k …a 1 a 0 0...0...0]
[0065] The anti-causal fractional order differentiation is realized by mask convolution, and the anti-causal mask in the X direction is as follows:
[0066] x anticausal =[0...0...0a 0 a 1 …a k …a m ]
[0067] In the above formula,
[0068] a k = ( - 1 ) k ...
Embodiment 2
[0087] see figure 2 , an image sharpening method based on non-causal fractional order differentiation in this embodiment is basically the same as in embodiment 1, the difference is that: this embodiment performs non-causal fractional order differential filtering in the X direction and the Y direction On the basis of , the non-causal fractional order differential filtering is further carried out in the two diagonal directions, that is, the causal fractional order differential image g in the Y direction is obtained 2 After (x,y), for g 2 (x, y) Each pixel point along the 45° direction performs μ-order causal differential filtering and anti-causal differential filtering respectively;
[0088] 45° direction differential mask (X 45° Middle 45° means rotate X by 45°).
[0089] Add the μ-order causal differential and anti-causal differential results in the 45° direction to get the non-causal fractional differential image g 3 (x,y); then add the result g 3 (x, y) Each point al...
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