期刊文献+

基于相对梯度的自适应图像分形压缩并行算法 被引量:3

The Parallel Algorithm of Relative Gradient-Based Adaptive Image Fractal Compression
下载PDF
导出
摘要 介绍了基于IFS(Iterated Function System)的图像分形压缩技术的基本理论,利用原图像及其相对梯度图自相似的特点,采用自适应四叉树分割方法,提出了基于相对梯度的自适应图像分形压缩并行算法。算法复杂性分析表明该方法提高了图像分形的压缩比,计算量少,效率较高。 This paper introduced the image fractal compression technical basic theories based on Iterated function system. It makes use of self-similarity feature from an original image and its relative gradient image. The method of adaptive quad-tree partitioning is adopted. We give a parallel algorithm of relative gradient-based adaptive image fractal compression.The algorithmic complexity analyzed indicates that the method raised compression ratio of image fractal compression, compute quantity is little, and the efficiency is higher.
出处 《微电子学与计算机》 CSCD 北大核心 2007年第10期115-117,共3页 Microelectronics & Computer
基金 广西教育厅基金项目(0626120) 广西师范学院基金项目(0604A005)
关键词 迭代函数系统 相对梯度 自适应 分形压缩 并行算法 iterated function system relative gradient adaptive partitioning fractal compression parallel algorithm
  • 相关文献

参考文献3

  • 1Jacquin A E.A Fractal theory of iterated markov operatos with qpplications to digital Image coding[D].PhD thesis,Georgia Institute of Technology,1989
  • 2Jacobs E W,Fisher Y,Boss R D.Image compression:a study of the iterated transformmethod[J].Signal Processing 29,1992:251-263
  • 3肖立国,钟诚.一种改进的图像分形压缩算法及其复杂性分析[J].广西大学学报(自然科学版),2002,27(4):330-333. 被引量:2

二级参考文献3

  • 1Polvere M,Nappi M.Speed-up methods in fractal image coding:comparison of methods[J].IEEE Trans. on Image Processing,2000,9(6):1002-1009.
  • 2Julyan H E Cartwright. Newton maps:fractals from Newton's method for the circle map[J],Computer & Graphics,1999, 23:607-612.
  • 3钟诚.Valiant并行归并及排序时间复杂性的分析研究[J].广西大学学报(自然科学版),1997,22(4):285-288. 被引量:3

共引文献1

同被引文献22

  • 1何传江,杨静.基于形态特征的快速分形图像编码[J].中国图象图形学报(A辑),2005,10(4):410-414. 被引量:23
  • 2田勇,丁学君.数字图像压缩技术的研究及进展[J].装备制造技术,2007(4):72-75. 被引量:14
  • 3Wohlberg B, Jager G. A review of the fractal image coding literature[J]. IEEE Transactions on Image Processing, 1998,8(12) : 1716 - 1729.
  • 4He C J, Jiang H J, Huang X Y. Fasting fractal image encoding based on mean deviation - ordered [J ]. Journal of Image and Graphics, 2004,9(9): 1130- 1134.
  • 5Jeng J H, Truong T K, Sheu J R. Fast fraetal image compression using the hadamard transform[J]. IEEE Proceedings -Vision, Image & Signal Processing, 2000, 147 (6) : 571 - 573.
  • 6Hartenstein H, Saupe D. Lossless acceleration of fractal image encoding via the fast fourier transform [J]. Signal Processing Image Communication, 2000, 16 (4) : 383 - 394.
  • 7周一鸣,张超,张曾科.基于局部方差和DCT变换的混合分形图像编码算法[J].计算机科学,2007,34(10):241-243. 被引量:3
  • 8Barnsley M F. Fractal everywhere [M]. New York: Academic Press, 1988.
  • 9Jacquin A E. Image coding based on a fractal theory of contractive lmage transformation [J]. IEEE TrarL Im- age Processing. 1992, 1(1): 18-30.
  • 10Fisher Y. Fractal image compression: theory and ap- plication [M]. berlin: Springer Verlag , 1995.

引证文献3

二级引证文献5

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部