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基于对偶树复小波变换的纹理特征提取及分割 被引量:4

Feature Extraction and Segmentation for Texture Based on Dual-tree Complex Wavelet Transform
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摘要 对偶树复小波变换具有良好的方向选择性和平移不变性。该文在分析对偶树复小波分解后的6个高频子带所对应的模值子带直方图的基础上,提取一种新的纹理特征——Gamma分布参数与Lognormal分布参数的组合特征。基于该特征进行纹理图像分割,分割过程中使用了边缘保持平滑技术对特征进行平滑,并使用K均值聚类实现无监督分割。实验表明,文中所使用的特征提取方法新颖,分割结果的边缘准确性与区域一致性具有抗噪性,是一种有效的纹理分割方法。 Dual-Tree Complex Wavelet Transform(DT-CWT) can provide shift invariance and directional selectivity. In this paper, the histograms of the magnitude sub-bands produced by the DT-CWT six high-frequency sub-bands are analyzed. A novel texture feature based on the Gamma and Lognormal probability density is proposed, the Gamma and Lognormal parameters as the feature vector are chosen and the features using the technique of Edge Preserving Noise Smoothing Quadrant(EPNSQ) is smoothed. Furthermore, a texture segmentation algorithm is implemented by K-means clustering using the smoothed features. The experiments demonstrate the novelty and effectiveness of the proposed feature and segmentation algorithm with better boundary precision and region consistency.
出处 《计算机工程》 CAS CSCD 北大核心 2008年第15期214-216,共3页 Computer Engineering
基金 国家自然科学基金资助项目(40671133)
关键词 纹理图像分割 对偶树复小波变换 特征提取 GAMMA分布 Lognormal分布 textured image segmentation Dual-Tree Complex Wavelet Transform(DT-CWT) feature extraction Gamma distribution Lognormal distribution
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参考文献6

  • 1Kingsbury N G. The Dual-tree Complex Wavelet Transform: A New Technique for Shift Invariance and Directional Filters[C]//Proc. of the 8th IEEE DSP Workshop. Bryce Canyon, UT, USA: [s. n.], 1998 86-89.
  • 2Do M N, Vetterli M. Wavelet-based Texture Retrieval Using Generalized Gaussian Density and Kullback-Leibler Distance[J]. IEEE Transactions on Image Processing, 2002, 11(2): 146-158.
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  • 6吴高洪,章毓晋,林行刚.利用小波变换和特征加权进行纹理分割[J].中国图象图形学报(A辑),2001,6(4):333-337. 被引量:55

二级参考文献5

  • 1Salari E,Ling Z.Texture segmentation using hierarchical wavelet decomposition[].Pattern Recognition.1995
  • 2Daubechies I.Orthogonal bases of compactly supported wavelets[].Communications in Pure Applied Mathematics.1988
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共引文献54

同被引文献30

引证文献4

二级引证文献8

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