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自适应扩散系数优化的图像降噪算法 被引量:1

An Adaptive Diffusion Coefficient Optimization Algorithm for Image Denoising
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摘要 非线性扩散图像在降噪时纹理和细节通常会被削弱,为了解决这一问题,提出一种自适应扩散系数优化的图像降噪算法。利用经典的PM模型处理图像,利用扩散系数基于梯度幅值结合残差局部能量,可精确获取图像的纹理区域;利用绝对差值排序算子,进一步区分纹理部分及其存在的噪声;将图像梯度信息,残差能量及绝对差值排序算子融合到模型中,在去噪的同时很好地保留图像边缘、纹理等细节信息。实验结果表明,所提算法的SNR值为18.4714,RMSE值为15.8373,UQI值为0.8193,在降噪的同时较好地保留图像的纹理和细节,在视觉质量方面具有优越性能。 In order to solve this problem,an image denoising algorithm based on adaptive diffusion coefficient optimization is proposed.The classical PM model is used to process the image,and the diffusion coefficient based on gradient amplitude combined with residual local energy can accurately obtain the texture region of the image;The absolute difference sorting operator is used to further distinguish the texture part and its noise;The image gradient information,residual energy and absolute difference sorting operator are fused into the model to preserve the image edge,texture and other details while denoising.The experimental results show that the SNR value of the proposed algorithm is 18.4714,the RMSE value is 15.8373 and the uqi value is 0.8193.It can reduce noise while retaining the texture and detail of the image,and has superior performance in visual quality.
作者 郑香香 刘艳莉 ZHENG Xiang-xiang;LIU Yan-li(Department of Respiratory and Critical Medicine Beijing Jiangong Hospital,Beijing 100054,China;College of Information and Communication Engineering,North University of China,Taiyuan Shanxi 030051,China)
出处 《计算机仿真》 北大核心 2022年第3期470-475,共6页 Computer Simulation
关键词 图像降噪 各向异性扩散模型 扩散系数 残差局部能量 绝对差值排序 Image denoising Anisotropic diffusion model Diffusion coefficient Residual local power Rank-ordered absolute differences
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  • 1朱立新,欧阳晓丽,夏德深.基于伪线性方向扩散方程的指纹图像增强[J].模式识别与人工智能,2006,19(6):806-811. 被引量:5
  • 2Perona P, Malik J. Scale-Space and Edge Detection Using Aoiso- tropic Diffusion. IEEE Trans on Pattern Analysis and Machine Intel- ligence, 1990, 12(7): 629-639.
  • 3Black M J, Sapiro G, Marimont D H. Robust Anisotropic Diffusion. IEEE Trans on Image Processing, 1998, 7 (3) : 421-432.
  • 4Chao S M, Tsai D M. Astronomical Image Restoration Using an Improved Anisotropic Diffusion. Pattern Recognition Letters, 2006, 27 ( 5 ) : 335-344.
  • 5Chao S M, Tsai D M. Anisotropic Diffusion with Generalized Diffu- sion Coefficient Function for Defect Detection in Low-Contrast Sur- face Images. Pattern Recognition, 2010, 43 (5) : 1917-1931.
  • 6Alvarez L, Lion P L, Morel J M. Image Selective Smoothing and Edge Detection by Nonlinear Diffusion 11. SIAM Journal on Numeri- cal Analysis, 1992, 29(3): 845-866.
  • 7Catte F, Lion P L, Morel J M, et al. Image Selective Smoothing and Edge Detection by Nonlinear Diffusion. SlAM Journal on Numerical Analysis, 1992, 29(1): 182-193.
  • 8Weickert J. Anisotropic Diffusion in Image Processing. Stuttgart, Germany: Teubner-Verlag, 1998.
  • 9Gilboa G, Soehen N, Zeevi Y. Forward-and-Backward Diffusion Processes for Adaptive Image Enhancement and Denoising. IEEE Trans on Image Process, 2002, 11 ( 7 ) : 689-703.
  • 10Chao S M, Tsai D M. An Improved Anisotropic Diffusion Model for Detail-and Edge-Preserving Smoothing. Pattern Recognition Let- ters, 2010, 31 (13): 2012-2023.

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