Image Denoising Diffusion Model Combining Gaussian Curvature and LMS Algorithm in Wave Domain
In this paper,on the basis of fully studying the anisotropic diffusion model(PM model),ai-ming at the shortcomings of the traditional model in fuzzy edge details and other information,the geometric properties of the image are firstly used to introduce the Gaussian curvature into the diffusion model as the detec-tion operator,and it is used as the diffusion coefficient to protect the edge control diffusion,so as to establish the image denoising model based on Gaussian curvature.Considering that noise and important features of the image are concentrated in the high frequency part of the image,the wavelet transform is used for wavelet de-composition to extract the high frequency part of the image,and the least mean square error algorithm(LMS al-gorithm)is used in the wavelet domain to de-sign an adaptive threshold to further control the diffusion intensity of the new diffusion model and improve the denoising effect.A PM model of wavelet domain denoising based on Gaussian curvature and least mean square error algorithm is established.Finally,the low frequency part and the high frequency part processed by the new model are reconstructed by wavelet,and the final denoising image is obtained.Experimental results show that the new method can not only effectively remove image noise,but also improve the protection of important information.
image denoisingPM diffusion modelwavelet transformGaussian curvatureleast mean square