节点文献
分形在信息处理中的应用
Applications of Fractal in Information Processing
【摘要】 分形是一门新兴的信息数学理论,具有广泛的应用价值。文中对分形原理及其实现算法做了分析和研究,阐述了其迭代函数系,总结了分形在信息处理中的一些应用。并利用分形吸引子对一些图形、数据等信息进行了处理。仿真实验表明,运用分形方法来处理信息可以有效地获得原始信息的纹理特征。
【Abstract】 Fractal theory is a new branch of information mathematics,and has a broad application.The principle and implementation algorithms of fractal theory are analyzed and studied,and Iterated Function System(IFS) is discussed in this paper.Some applications of fractal in information processing are summed up.The graphics and data as well as other information are processed by using fractal attractor.The experimentation results show that the texture character of original information can be effectively obtained by using fractal method.
【关键词】 迭代函数系;
分形插值;
吸引子;
纹理特征;
【Key words】 Iterated Function System(IFS); fractal interpolation; attractor; texture character;
【Key words】 Iterated Function System(IFS); fractal interpolation; attractor; texture character;
【基金】 国家自然科学基金项目(60472103)。
- 【文献出处】 通信技术 ,Communications Technology , 编辑部邮箱 ,2009年02期
- 【分类号】TP391.41
- 【被引频次】4
- 【下载频次】237