Bilateral regression filter method for grayscale and colored images
A color image, bilateral technology, applied in image enhancement, image analysis, image data processing, etc., can solve the problems of image edge blur, bilateral filter denoising effect needs to be strengthened, bilateral filter local weighted average failure, etc. strong noise effect
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Embodiment 1
[0027] A bilateral regression filtering method that can be used for grayscale and color images. For grayscale images, the implementation process of the method includes the following steps:
[0028] (1) This filtering method can be expressed by formula (1) (including one-dimensional bilateral regression filter and two-dimensional bilateral regression filter),
[0029] (1)
[0030] In formula (1) h ( ) represents the spatial weight of the spatial domain kernel function, δ ( ) represents the range weight function (rangeweight), I Indicates the gray level of the input image, S Represent a point p neighborhood, I q express q the gray value of the pixel, I p express p the gray value of the pixel, X p Indicates that the bilateral regression filter at the point p the output value of X q Indicates that the bilateral regression filter at the point q The output value of || q - p || represents a pixel q and pixels p The Euler distance, is a real number, 0≤ ≤1...
Embodiment 2
[0039] The specific implementation process includes the following steps:
[0040] use h ( ) represents the spatial weight of the kernel function (spatial weight), with δ (·) represents the value range kernel function (rangeweight), then the bilateral regression filter (including one-dimensional bilateral regression filter and two-dimensional bilateral regression filter) is shown in formula (2),
[0041] (2)
[0042] In formula (2) I Indicates the gray level of the image, S Represent a point p neighborhood, I q express q the gray value of the pixel, I p express p the gray value of the pixel, X p Indicates that the bilateral regression filter at the point p the output value of X q Indicates that the bilateral regression filter at the point q The output value of || q - p || represents a pixel q and pixels p Euler distance of . is a real number, 0≤ ≤1, can be used to control the performance of the filter, The closer it is to 0, the stronger the edge...
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