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2000190052
- 迭代函数能在计算机上呈现出有趣的分形图像，本文通过探讨迭代函数的特性，进而研究分形图像的形成方法，重点研究了三个典型分形图集：分支图、茹利亚集、芒德布罗集，然后论述了混沌和分形的关系，最后还分析了分形图像的应用前景。-IFS can on the computer showing interesting fractal image, the paper by exploring Iterated Function features, which studies fractal image for
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- 递归分形树的形成，利用递归算法生成分叉树，将这个生成元在每一个层次上不断重画-Recursive fractal tree formation, the use of recursive algorithm to generate bifurcation tree, will the generator on at every level constantly re-draw
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- 生成规则：以如图8-27n＝2所示二叉树为基础，以每个分支为主树干，按照比例递归出另一个二叉树，如图8-27n＝3所示。依此类推，便形成了疏密有致的分形树，称为Caley树-Generated rules: in Figure 8-27n = 2 as shown is based on binary tree to each branch of the main trunk, in accordance with the proportion of another recursive bina
duixing
- 有关于队形控制、间距、队形等等（主要是舰船的）研究报告-(Mainly ships) study on the formation control, spacing, formation, etc.
分形理论及其发展历程
- 本文讨论分形理论产生的发展历史，分形概念的形成，分形的算法等。(This paper discusses the development history of fractal theory, the formation of fractal concept and the algorithm of fractal.)
sierpinski
- 分形结构的基础，sierpinski曲线。体现了图形形成的迭代，调整结束可以看到图形形成过程(The basis of fractal structure, Sierpinski curve. It reflects the iteration of graphics formation. The process of graphics formation can be seen at the end of adjustment.)