期刊文献+

一种基于小波子带各向异性扩散方程的图像平滑方法 被引量:2

Smoothing Method Using Anisotropic Diffusion Equations Based on Wavelet Subbands
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摘要 根据小波变换对图象的多分辨率表示的同时将不同边缘归结到不同的小波子带,文章提出了将改进的退化扩散方程结合图象的不同小波子带的图象平滑方法。这样,对高频子带,扩散方向由子带方向确定,扩散速度由梯度幅值和二阶导数决定; 而在灰度变化不大的低频子带,采用传导系数为常数的热方程进行平滑。实验证明,该方法在对图象进行平滑的同时,较好地保留了图象的线条边缘特征和角点特征,同时算法复杂性大为降低。 : Considering different edges in an image can be classified into different wavelet subbands when using multiple resolution representation with wavelet transform,this paper proposes a smoothing method combined wavelet subband with anisotropic diffusion equations.At the higher frequency subbands,both the gradient and second order directional derivative are used to control the diffusion velocity,while the diffusion direction dominated by the subband.At the low frequency subband,the smoothing is excuted by the heat equation whose conduction coefficient is constant.The experiments shows this method is good at the image smoothing and preserves the features,while saving the complexity of algorithm.
出处 《计算机工程与应用》 CSCD 北大核心 2001年第18期36-39,共4页 Computer Engineering and Applications
基金 江苏省自然科学基金项目(编号:BK-99069)
关键词 上波变换 异性扩散方程 图像平滑 边缘保持 图像预处理 计算机 : Wavelet,Anisotropic Diffusion Equations,Image smoothing,Edge preserving
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参考文献3

  • 1Gan Xiaochao,计算机研究与发展,2001年,38卷,3期
  • 2Du Xiaoxiao,上海大学学报,2001年,35卷,2期
  • 3Liu Guizhong,小波分析及其应用,1992年

同被引文献14

  • 1吴亚东,孙世新.基于二维小波收缩与非线性扩散的混合图像去噪算法[J].电子学报,2006,34(1):163-166. 被引量:34
  • 2Donoho D L, Johnstone I M. Ideal spatial adaption by wavelet shrinkage[J]. Biometr-ica, 1994, 81 (3) :425 - 455.
  • 3Donoho D L. Denoising by soft thresholding[J]. IEEE Trans on Information Theory, 1995, 41(3) : 613 - 627.
  • 4Zhang L, Bao P, Pan Q. Threshold analysisin wavelet-based denoising[J]. IEEE El-ectronics Letters, 2001, 37 ( 24 ):1485 - 1486.
  • 5Perona P, Malik J. Scale-space and edge detection using anisotropic diffusion[J]. IEEE Trans. on Pattern Anal Machine Intell, 1990, 12(7):629-639.
  • 6Weickert J. Theoretical foundations of anisotropic diffusion in image processing[J]. Computing, 1996,11 : 221 - 236.
  • 7Gilboa G, Sochen N, Zeevi Y. Forward and backward diffusion processes for adaptive image enhancement and denosing [J]. IEEE. Trans. on Image Processing, 2002, 11(7) :689 -703.
  • 8Jansen M, Malfait M, Buhheel A. Generali-zed cross validation for wavelet Thresh-olding[J]. Signal Processing, 1997,56 (1) 33 - 44.
  • 9Donoho,Johnstone.Ideal spatial adaption by wavelet shrinkage,Biiometrika[J]. 1994; 81 (3): 425~455
  • 10Antonin Chamboll,De Vore R A et al. Nonlinear wavelet image processing: variational problems, compression, and noise removal throughwavelet shrinkage[J].IEEE Trans image processing, 1998 ;7 (3): 319~335

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