最优分形图像编码

Deng Cai, M. Hirobe
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引用次数: 1

摘要

基于分形或迭代函数系统(IFS)理论的图像压缩技术在过去几年中得到了发展,并且可能承诺更好的压缩性能。分形图像压缩技术之所以得到发展,是因为人们认识到分形比传统几何形状更能描述自然场景。这些事实是合理的,因为现实世界的图像往往由许多复杂的图案组成,这些图案以不同的大小反复出现,即分形。应该有办法把图片转化成分形方程。这样编码的图像需要更少的数据,因此需要更少的磁盘空间来存储和传输。此外,图像是分辨率无关的。本文讨论了一种使拉格朗日代价函数J(分割)=失真(分割)+/spl λ /率(分割)最小的最优分形图像编码方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Optimal fractal image coding
Image compression techniques based on fractals or the iterated function systems (IFS) theory have been developed in the last few years, and may promise better compression performance. Fractal image compression techniques are being developed due to the recognition that fractals can describe natural scenes better than shapes of traditional geometry. These facts are reasoned that because images of the real world tend to consist of many complex patterns that recur at various sizes, i.e. fractals. There should be a way to translate pictures into fractal equations. Images so coded would require less data and thus less disk space to store and less time to transmit. In addition, the images are resolution-independent. In the present report, we discuss an optimal fractal image coding minimizing the Lagrangian cost function J(partition)=Distortion(partition)+/spl lambda/Rate(partition).
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