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两种整数可逆双正交小波变换的渐进性无损图象压缩性能的比较研究

Comparative Research of Two kinds of Integer Biorthogonal Wavelet Transform for Progressively and Lossless Image Compression
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摘要 整数CDF(2,2)、CDF(2,4)可逆双正交小波变换可以由加法和移位完成,运算速度快,便于硬件实现。CDF(2,2)结合SPIHT编码的无损图象压缩比与ARJ,JPEGLS,整数Haar变换结合DPCM相比分别平均提高了40%,30%,15%左右。而CDF(2,4)与CDF(2,2)的对比研究结果表明,CDF(2,4)的渐进性直至无损图象压缩性能好于CDF(2,2)。 Integer CDF(2,2),CDF(2,4)biorthogonal wavelet transform may be completed by add and shift operation,fast,easy to implemented by hardware.Losless encoding of CDF(2,2)combine with SPIHT comparison whit ARJ ,JPEGLS and integer Haar wavelet transform with DPCM,improved compression rate by40%,30%,15%respectively.Contrastive research result indicated CDF(2,4)is better then CDF(2,2)for progressively and lossless image compression.
出处 《计算机工程与应用》 CSCD 北大核心 2002年第24期58-59,73,共3页 Computer Engineering and Applications
基金 中国科学院知识创新工程青年基金资助项目(编号:Q01H01)
关键词 无损图象压缩性能 整数双正交小波变换 渐进性 图象编码 哈尔曼编码 Integer biorthogonal wavelet transform,Progressively Image,Compression
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  • 1马维祯.利用子波变换的图象压缩编码技术[J].信号处理,1995,11(3):129-138. 被引量:23
  • 2[1]Wei D,Tian J,Well R et al. A new class of biorthogonal wavelet sy stems for image transform coding. IEEE Trans. Image Processing,1998,7(7):1000~10 13.
  • 3[2]Kim H, Li C C. Lossless and lossy image compression using biorthogonal wavele t transforms with multipierlss operations. IEEE Trans. Circuit and Systems II:An alog and Digital Signal Processing, 1998,45(8):1113~1118.
  • 4[3]Said A,Pearlman W A. A new,fast,and efficient image codec based on set partit ioning in hierar-chical trees. IEEE Trans. Circuit and System for Video Technol ogy,1996,6(3):243~249.
  • 5[4]Shapiro J M. Embedded image coding using zerotree of wavelet coefficients. IE EE Trans. on Signal Processing, 1993,41(12):3445~3462.
  • 6李国通.小波变换及其在图象压缩强词夺理中的应用[硕士论文],电子技术学院.
  • 7Wim Sweldens.Wavelet,Signal compression and image processing.ACM SIGGRAPH'94.
  • 8Mallat Stephance G.A theory for multiresolution signal decomposition:the wavelet representation.IEEE Trans,on Patt.Anal.Machine Intell.1989.11(7):675-692.
  • 9Daubechiesl I.Orithonormal Basis of Compression and compactly/supported wavelets.Pure Applied Math.1988.41:909-996.
  • 10Vetterli M.Herley C,Wavelets and filter banks.IEEE Trans.Signal Process.1992.40:2207-2232.

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