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具有自适应窗口的双变量模型图像去噪方法 被引量:3

BIVARIATE MODEL IMAGE DENOISING WITH ADAPTIVE WINDOWS
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摘要 针对小波域去噪方法 BiShrink-local(双变量萎缩局部方差估计)会造成图像的细节信息丢失的问题,给出一种具有自适应窗口的双变量模型图像去噪方法。该方法一方面继承原方法的优点,另一方面又利用区域生长原理,通过判断图像的小波系数值是否属于同质,从而更好地区分噪声和细节信息。通过实验表明,该方法能对含有高斯噪声的图像进行较好地去噪,同时在保持细节方面优于原来的方法。 Bivariate shrinkage with local invariance estimation——a wavelet-based denoising method will cause image detail information lost.To solve this issue,we propose a bivariate model image denoising method with adaptive windows.The proposed method utilises the principle of region growing at one hand,and inherits the advantages of BiShrink-local on the other hand,by judging whether the wavelet coefficients of image are of same properties,it can preferably differentiate the noisy signal and detailed information.Experimental results show that the method can denoise better against the image with Gaussian noisy,at the same time,it outperforms the BiShrink-local in retaining the details.
出处 《计算机应用与软件》 CSCD 北大核心 2012年第6期135-136,161,共3页 Computer Applications and Software
基金 山东省教育厅计划项目(011541808)
关键词 图像去噪 双树复小波变换 双变量模型 自适应窗口 Image denoising DT-CWT Bishrink model Adaptive windows
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参考文献9

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同被引文献39

  • 1张红英,彭启琮.全变分自适应图像去噪模型[J].光电工程,2006,33(3):50-53. 被引量:45
  • 2刘鑫,贺振华,黄德济.基于双变量收缩函数的局域自适应图像去噪[J].计算机应用,2006,26(5):1030-1031. 被引量:2
  • 3张汗灵,熊先越.基于复小波变换与层间模型的图像去噪[J].光电工程,2006,33(11):109-113. 被引量:3
  • 4李江涛,倪国强,王强.基于双树复数小波变换和双变量萎缩阈值图像降噪[J].光学技术,2007,33(5):723-727. 被引量:4
  • 5Dai Fang,Zheng Nanning,Xue Jianru.Image smoothing and sharpening based on nonlinear diffusion equation[J].Signal Processing,2008,88(11):2850-2855.
  • 6Patrick Guidotti,James V Lambers.Two new nonlinear nonlocal diffusions for noise reduction[J].Journal of Mathematical Imaging and Vision,2009,33(1).
  • 7Marian Daniel Iordache,JoséM Bioucas-Dias,Antonio Plaza.Total Variation Spatial Regularization for Sparse Hyperspectral Unmixing[J].IEEE Transactions on Geoscience and Remote Sensing,2012,50(11):4484-4502.
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  • 10Shin Min Chao,Du Ming Tsai.An improved anisotropic diffusion model fordetai l-and edge-preserving smoothing[J].Pattern Recognition Letters,2010,31(13):2012-2023.

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