混沌图算子及其基本群的折叠

M. Saleem
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摘要

本章的目的是介绍一种新的混沌图运算,即识别拓扑下的混沌连通边图。从代数和几何的角度讨论了混沌边图上的混沌折叠的概念。导出了混沌连通边图上的混沌同胚与混沌折叠及其基群之间的关系。在混沌上的极限混沌链的基本群。实现了许多类型的混沌折叠。得到了支配这些关系的定理。我们还讨论了一些在化学和生物学上的应用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Folding on the Chaotic Graph Operations and Their Fundamental Group
Our aim in the present chapter is to introduce a new type of operations on the chaotic graph, namely, chaotic connected edge graphs under the identification topology. The concept of chaotic foldings on the chaotic edge graph will be discussed from the viewpoint of algebra and geometry. The relation between the chaotic homeomorphisms and chaotic foldings on the chaotic connected edge graphs and their fundamental group is deduced. The fundamental group of the limit chaotic chain of foldings on chaotic. Many types of chaotic foldings are achieved. Theorems governing these relations are achieved. We also discuss some applications in chemistry and biology.
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