Image-Guided Filtering Method Constrained by Anisotropic Gaussian Side Window Kernel
An anisotropic, image-guided technology, applied in the field of image processing, can solve the problems of limited rectangular window width and small edge resolution, and achieve the effects of reduced complexity, clear edges, and simple filtering methods.
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Embodiment 1
[0065] exist figure 1 Among them, the image-guided filtering method constrained by the anisotropic Gaussian side window kernel of the present embodiment consists of the following steps:
[0066] (1) Construct an anisotropic Gaussian kernel
[0067] Construct the anisotropic Gaussian kernel g as follows σ,ρ,θ (n):
[0068]
[0069]
[0070] Where n is the local pixel position in the filter window, θ is the rotation angle based on the y-axis, θ∈(0,π], σ is the Gaussian scale, σ∈(1,6], the value of σ in this embodiment is 3, ρ is the anisotropy factor, ρ∈(1,12], the value of ρ in this embodiment is 6, R θ is the rotation matrix with direction θ.
[0071] (2) Determine the anisotropic Gaussian side window kernel
[0072] Determine the anisotropic Gaussian side window kernel N according to formula (3) θ :
[0073] N θ ={n|xcosθ+ysinθ>0,g σ,ρ,θ (n)>ε,n=[x,y]} (3)
[0074] Where x and y are non-negative integers, ε is a threshold, ε∈[0.00005,0.00015], and the value of...
Embodiment 2
[0117] The image-guided filtering method constrained by the anisotropic Gaussian side window kernel of the present embodiment consists of the following steps:
[0118] (1) Construct an anisotropic Gaussian kernel
[0119] Construct the anisotropic Gaussian kernel g as follows σ,ρ,θ (n):
[0120]
[0121]
[0122] Where n is the local pixel position in the filter window, θ is the rotation angle based on the y-axis, θ∈(0,π], σ is the Gaussian scale, σ∈(1,6], the value of σ in this embodiment is 1.5, ρ is the anisotropy factor, ρ∈(1,12], the value of ρ in this embodiment is 1.5, R θ is the rotation matrix with direction θ.
[0123] (2) Determine the anisotropic Gaussian side window kernel
[0124] Determine the anisotropic Gaussian side window kernel N according to formula (3) θ :
[0125] N θ ={n|xcosθ+ysinθ>0,g σ,ρ,θ (n)>ε,n=[x,y]} (3)
[0126] Where x and y are non-negative integers, ε is a threshold, ε∈[0.00005,0.00015], and the value of ε in this embodiment is...
Embodiment 3
[0129] The image-guided filtering method constrained by the anisotropic Gaussian side window kernel of the present embodiment consists of the following steps:
[0130] (1) Construct an anisotropic Gaussian kernel
[0131] Construct the anisotropic Gaussian kernel g as follows σ,ρ,θ (n):
[0132]
[0133]
[0134] Where n is the local pixel position in the filtering window, θ is the rotation angle based on the y-axis, θ∈(0,π], σ is the Gaussian scale, σ∈(1,6], the value of σ in this embodiment is 6, ρ is the anisotropy factor, ρ∈(1,12], the value of ρ in this embodiment is 12, R θ is the rotation matrix with direction θ.
[0135] (2) Determine the anisotropic Gaussian side window kernel
[0136] Determine the anisotropic Gaussian side window kernel N according to formula (3) θ :
[0137] N θ ={n|xcosθ+ysinθ>0,g σ,ρ,θ (n)>ε,n=[x,y]} (3)
[0138] Where x and y are non-negative integers, ε is a threshold, ε∈[0.00005,0.00015], and the value of ε in this embodiment is 0...
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