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一种自适应的方向提升小波压缩算法 被引量:2

Image Compression Algorithm Based on Direction-Adaptive Wavelet Lifting
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摘要 提出一种自适应方向提升小波变换算法。该算法将压缩的图像分成许多大小相等的子块,对每个子块,根据图像的统计特性(瞬时方差系数),自适应地选择提升方向和提升小波的类型。对方向信息较少的块,直接采用普通的水平和垂直提升。对方向信息较多的块,采用方向提升小波。实验结果表明:同DA-DWT算法相比,该算法能够显著降低方向小波变换的时间,同时在低码率下,PSNR有所提高。 A novel direction-adaptive wavelet lifting image compression algorithm is proposed. The image is partitioned into many nonoverlapping blocks using the algorithm. For each block the lifting wavelet is adaptively selected based on the image statistics (the instantaneous coeffi- cient of variation). The normally horizontal and vertical lifting wavelet is used to transform blocks with little direction information, thus it reduces the computational complexity and the number of bits needed to code the direction information. The other blocks use directional lifting transform for increasing the prediction accuracy. Experimental results show that the proposed algorithm can dramatically reduce the computational time compared with the DA-DWT method, and the PSNR on standard test images is a little bit better than DA-DWT at very low bit rate.
出处 《数据采集与处理》 CSCD 北大核心 2009年第5期600-604,共5页 Journal of Data Acquisition and Processing
基金 教育部留学归国人员启动基金(20050466)资助项目 重庆市自然科学基金(CSTC 2009BB2358)资助项目
关键词 图像压缩 自适应方向提升 瞬时方差系数 image compression direction-adaptive lifting instantaneous coefficient of variation
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  • 1焦李成,孙强.多尺度变换域图像的感知与识别:进展和展望[J].计算机学报,2006,29(2):177-193. 被引量:45
  • 2Candes E J, Donoho D L. Curvelets: a surprisingly effective nonadaptive representation for objects with edges[C] // Curve and Surface Fitting. Saint-Malo: Vanderbilt University Press, 1999:123-143.
  • 3Do M N, Vetterli M. The contourlet transform: an efficient directional multiresolution image represen- tation[J]. IEEE Trans on Image Processing, 2005, 14(12) : 2091-2106.
  • 4Donoho D L. Wedgelets: nearly minimax estimation of edges[J]. Ann Statist, 1999,27(3) : 859-897.
  • 5Pennec E L, Mallat S. Sparse geometric image representation with bandelets[J]. IEEE Trans on Image Processing, 2005, 14(4) :423-438.
  • 6Peyre G, Mallat S. Surface compression with geometric bandelets [ J ]. ACM Trans on Graphics, 2005, 24(3) :601-608.
  • 7Taubman D. Adaptive, non-separable lifting transforms for image compression [C]// IEEE Int Conf Image Processing. Kobe, Japan .. [s. n. ],1999,3 : 772- 776.
  • 8Boulgouris N V,Tzovaras D, Strintzis M G. Lossless image compression based on optimal prediction, adaptive lifting and conditional arithmetic coding[J]. IEEE Trans on Image Process, 2001, 10(1):1-14.
  • 9Gerek O N, Cetin A E. A 2-D orientation-adaptive prediction filter in lifting structures for image coding [J ]. IEEE Trans on Image Process, 2006,15 ( 1 ) : 106- 111.
  • 10Ding W, Wu F, Li S. Lifting-based wavelet transform with directionally spatial prediction [C]//Proc Picture Coding Symposium. San Francisco,CA:[s. n. ],2004: 483-488.

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  • 1张贤达,保铮.盲信号分离[J].电子学报,2001,29(z1):1766-1771. 被引量:212
  • 2Amari S, Cichocki A, Yang H H. A new learning algorithm for blind signal separation [J]. Advances in Neural Information Processing Systems, 1996, 5: 757-763.
  • 3Cardoso J F, Laheld B H. Equivariant adaptive source separation [J]. IEEE Transactions Signal Processing, 1996,44 (12) : 3017-3030.
  • 4Amari S. Natural gradient works efficiently in learning[J]. Neural Computation, 1998,10: 251-276.
  • 5Amari S, Chen T P, Cichocki A. Non-holonomic orthogonal learning algorithms for blind source separation[J]. Neural Computation, 2000, 12 (6): 1463- 1484.
  • 6Comon P. Independent component analysis, a new concept? [J]. Signal Processing, 1994, 36 (3): 287- 314.
  • 7Vidyadhar Gupta and Krishna Raj. An efficient modified lifting based 2-D discrete wavelet transform architecture[C]. Proceedings of the 2012 1st International Conference on Recent Advances in Information Technology, India, 2012: 832-837.
  • 8Ding Wen-peng, Wu Feng, Wu Xiao-lin, et al.. Adaptive directional lifting-based wavelet transform for image coding[J]. IEEE Transactions on Image Processing, 2007, 16(2): 416-426.
  • 9Hou X, Jiang G, et al.. Directional lifting wavelet and universal trellis-coded quantisation-based image coding algorithm and objective quality evaluation[J]. IET Image Processing, 2011, 5(8): 693-702.
  • 10Liu Guo-jin, Zeng Xiao-ping, et al.. A novel direction- adaptive wavelet based image compression[J]. International Journal of Electronics and Communications, 2010, 64(6): 531-539.

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