纽结理论

现在，她想开始下一课：纽结理论（knottheory）。

Now she wanted to forge ahead with the next lesson , in knot theory .

纽结理论中的Alexander多项式

Alexander polynomial in knot theory

介绍了研究纽结理论的有力工具&琼斯多项式及其构造；

We introduced the useful instrument of Knot Theory Jones polynomial and its formation .

另外，对化工以及纽结理论的教学，也有很好的促进作用。

It is also good for chemical industry and can be used for educational purpose .

纽结理论与量子混沌

Knot Theory and Quantum Chaos

纽结理论是数学中的一个分支，研究绳圈（或多个绳圈）在连续变形下保持不变的特性。

Knot theory is a branch of mathematics , which studies the properties in the continuous transformation of one or more strings .

讨论了纽结理论对量子混沌的应用，并揭示了量子系统中混沌解的拓扑结构。

This paper discusses the application of knot theory to quantum chaos , reveals the topological structure of the chaotic solution of quantum systems .

关于这些曲面的介绍可以在纽结理论的资料上查阅到，但是想要真正了解这些曲面的形状和结构，仍然是非常困难的。

The introduction of these surfaces is shown in every text book on knot theory , but from these it is hard to understand their shape and structure .

基于图论中反转中间图的方法和纽结理论中的缠绕理论，我们提出了构建对偶链环的新方法。

A new method for understanding the construction of dual links has been developed on the basis of medial graph in graph theory and tangle in knot theory .

多面体链环是将古老的凸多面体结构和重要的纽结理论相结合，在解决近年来实验室中发现的病毒结构和合成的超分子结构的理论研究中，得到的理论成果。

Polyhedral links are new theoretical results , some interlocked structures on the basis of old convex polyhedra and knot theory , which derived from the theoretical research for viral capsid structure and supermolecule structure .