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自适应正则化项去除乘性噪声 被引量:6

Removal of Multiplicative Noise by the Adaptive Fidelity Term
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摘要 针对乘性噪声去噪算法研究,乘性噪声多出现在合成孔径雷达、超声波和激光等相干图像系统中,与标准高斯加性噪声不同,乘性噪声符合瑞利和伽马分布函数。文中通过:(1)取对数把乘性噪声模型转变成相加形模型;(2)改进正则化项成为自适应扩散模型;(3)将数学模型应用于图像处理的实践当中。在解决了阶梯效应的同时保持了图像的边缘。 Multiplicative noise, unlike the standard Gaussian additive noise, often appears in synthetic aper- ture radar and sonar and laser imaging. The muhiplicative noise agrees with Rayleigh and Gamma functions. This paper converts the multiplicative model into an additive one by taking logarithms, changes the standard TV regularizer into an adaptive fidelity term diffusion model and applies mathematical models into multiplicative imaging denoising. The model can not only remove noise but also enhance edges.
出处 《电子科技》 2011年第1期1-3,8,共4页 Electronic Science and Technology
基金 国家自然科学基金资助项目(60872138)
关键词 乘性噪声 图像恢复 总变分 自适应正则化项 multiplicative noise image restoration total variation adaptive fidelity term
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参考文献8

  • 1Aubert G, Aujol J. A Variational Approach to Remove Multiplicative Noise [J]. SIAM Journal of Applied Mathematics, 2008, 68(4): 925-946.
  • 2Shi J, Osher S. A Nonlinear Inverse Scale Space Method for a Convex Multiplicative Noise Model [J]. SIAM Imag Sci, 2008, 1(3): 294-321.
  • 3Steidl G, Teuber T. Removing Muhiplicative Noise by Douglas- Rachford Splitting Methods [J]. Math Imaging Vis, 2010, 36(2) : 168-184.
  • 4Jose M, Bioucas Diaa. Muhiplicative Noise Removal Using Variable Splitting and Onstrained Optimization [J]. Transaction on Image Processing, 2010, 3(16) : 1720 - 1730.
  • 5Strong D M, Blomgren P. Spatially Adaptive Local Feature - Driven Total Variation Minimizing Image Restoration [ C ]. San Diego, Ca: Statistical and Stochastic Methods in Image Processing II, 1997 : 222 - 233.
  • 6Catte F, Lions P L. Image Selective Smoothing and Edge Detection by Nonlinear Diffusion [ J]. SIAM Jourral of Numer. Anal, 1992, 29(1): 182-193.
  • 7Weikert J. Anisotropic Diffusion In Image Processing and Computer Vision[J]. Acta Math, 2001, 70(1): 33-55.
  • 8王正明,朱炬波.SAR图像提供分辨率技术[M].北京:科学出版社,2006.

同被引文献32

  • 1CHAMBOI.LE A, DEVORE R A, LEE N, et al, Nonlinear wavelet image processing: variational problems, compression, and noise removal through wavelet shrinkage [J]. IEEETrans. on Image Processing, 1998, 7(3): 319-335.
  • 2DAUBECHIES I, TESCHKE G. Variational image restoration by means of wavelets simultaneous decomposition, deblurring, and denoising [J]. Applied and Computational Harmonic Analysis, 2005, 19(1): 1-16.
  • 3MA J, PLONKA G. Combined curvelet shrinkage and nonlinear anisotropie diffusion [J]. IEEE Trans. on Image Processing, 2007, 16(9): 2198-2206.
  • 4ESEDOGLU S. Stability properties of the Perona Malik scheme [J]. SIAM J. Numerical Analysis, 2006, 44(3): 1297-1313.
  • 5WANG J Z. Wavelet oriented anisotropic diffusion in image enhancement [J]. Tech. Rep. , 2004, 12: 15-21.
  • 6ZHU S, MUMFORD D. Prior learning and Gibbs reaction- diffusion [J]. IEEE Trans. on Pattern Anal. Mach. Intell. , 1997, 19(11): 1236-1250.
  • 7CHANT F, OSHER S, SHEN J. The digital TV ? lter and nonlinear denoising [J]. IEEE Trans. on Image Processing, 2001, 10(2): 231-241.
  • 8PLONKA G. A digital reaction-diffusion type filter for nonlinear denoising [J]. Results Math. , 2009, 53: 371-381.
  • 9PLONKA G, MA J W. Nonlinear regularized reaction-dif fusion filters for denoising of images with textures [J]. IEEE Trans. on Image Processing, 2008, 17 ( 8 ) :1283-1294.
  • 10王海晖,彭嘉雄.基于多小波变换的图像融合研究[J].科技通报,2012,28(8):102-107.

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