Rhinopithecus roxellana qinlingensis image edge detection method based on gray B-type related improvement Prewitt
An image edge and detection method technology, applied in the field of image processing, can solve problems such as poor image recognition, difficulty in image top detection, and fuzzy signal edges, etc., to achieve clear calculation particle outlines, enhanced anti-interference ability, accurate and continuous sex-enhancing effect
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Embodiment 1
[0060] The image processing in this example starts with figure 1 , the original image of 200×221 pixels is taken as an example to illustrate the implementation steps of this example:
[0061] (1), a noise detection 3×3 window of a certain pixel x(i,j) in an image with a size of 200×221 is:
[0062]
[0063] Create a one-dimensional data sequence of images. Using a simple four-neighborhood one-dimensional method, respectively take the pixel x(i,j) and four adjacent pixels in the image to form a one-dimensional data sequence {x i-1,j ,x i+1,j ,x i,j ,x i,j-1 ,x i,j+1}.
[0064] (2), determine the reference sequence and comparison sequence:
[0065] Select a reference sequence as follows: x 0 ={1,1,1,1,1},x 1 = {0,0,0,0,0}, comparison sequence: x r ={x i-1,j ,x i+1,j ,x i,j ,x i,j-1 ,x i,j+1}, where r ∈ [1,200×221].
[0066] (3), sequence initialization:
[0067] x' 0 =x 0 , x′ 1 =x 1
[0068]
[0069] (4), calculate x' 0 with x' r The absolute value...
Embodiment 2
[0097] The image processing in this example starts with image 3 , the original image of 169×154 pixels is taken as an example to illustrate the implementation steps of this example:
[0098] (1), a noise detection 3×3 window of a certain pixel x(i,j) in an image with a size of 169×154 is:
[0099]
[0100] Create a one-dimensional data sequence of images. Using a simple four-neighborhood one-dimensional method, respectively take the pixel x(i,j) and four adjacent pixels in the image to form a one-dimensional data sequence {x i-1,j ,x i+1,j ,x i,j ,x i,j-1 ,x i,j+1}.
[0101] (2), determine the reference sequence: x 0 ={1,1,1,1,1},x 1 = {0,0,0,0,0}, comparison sequence: x r ={x i-1,j ,x i+1,j ,x i,j ,x i,j-1 ,x i,j+1}, where r ∈ [1,169×154].
[0102] (3), sequence initialization:
[0103] x' 0 =x 0 , x′ 1 =x 1
[0104]
[0105] (4), calculate x' 0 with x' r The absolute value difference sequence △' of the difference between the corresponding compon...
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