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In the recent years, due to there being intrinsic relationships between tilting theory and quantum group, Lie algebra and other algebraic branch, tilting theory has been one of the international hot topics.

现在,由于倾斜理论与量子群,李代数等其它代数学科的本质联系,倾斜理论成为国际研究热点之一。1998年,I。

On the other hand, equivariant algebraic topology concerns the study of algebraic invariants of space with group actions. It is really a study of symmetries on spaces, and has always occupied a central role in mathematics.

在另一方面,等变代数拓扑关注于带有群作用的拓扑空间代数不变量的研究,其更深刻的本质在于对空间对称性的揭示,因此从来都在数学研究中占有重要的地位。

Many of important concepts in the theory of abstract Lie algebras come from classical theory of groups, for example, complete Lie algebras is a generalization of complete groups.

李代数的抽象理论中很多重要的概念都来源于经典群论,完备李代数便是一个例子。

In chapter 4, we retroduce monoial category and center over it. moreover, we introduce weak center over weak hopf π coalgebra. After studying of the relationship between it and Yetter-Drinfeld moduels, we could found they are isomophic.

第五章主要讨论了弱Hopf群余代数上的弱相对Hop(来源:Ab9BC论文网www.abclunwen.com)f群余模,引入了迹运算,中心等,在此基础上对弱相对Hopf群余模的研究。

First, we give the definition of Lie color superalgebras using the symmetric bicharacter on a finite commutative group, and also we introduce some fundamental notions about Lie color superalgebras.

首先根据有限交换群上对称双特征标的概念,给出着色李超代数的定义,并介绍关于着色李超代数的一些基本概念与基础知识。

This article proves that a finite cyclic group can be isomorphically represented by direct product of some cyclic groups.

摘要本文运用基础代数中有关循环群、直积、同构等理论,证明了一个循环群可以用另一组循环群的直积形式来同构表示。

Based on LML theory frame and its algebraic model, geometric model and learning axiom systems, going for further study, this paper presented orbits generated algorithm of learning subspace in LML and applied it to corresponding examples, such as classify of human, chemical composition of wine and eight data sets including Soybean-Large, etc.

本文在李群机器学习的理论框架上,以李群机器学习的代数模型、几何模型、学习的公理系统为基础作进一步研究,给出了李群机器学习的学习子空间轨道生成算法,将该算法应用于人群分类,葡萄酒化学成分分类以及大豆等八个专用数据集的分类,取得了满意的结果。

Using this method,we discussed for generalized Burger equation with variable coefficients and linear danping,obtained its symmetry group,simliar reduced equations,infinitesimal generator and Lie algebras;In chapter 6,using the Exp-function method,the generalized solutions of combined KdV-mKdV equation with variable coefficients are discussed.

首先介绍了Lie群分析法的基本思想,其次用Lie群分析法得到了带线性阻尼项的变系数广义Burgers方程的无穷小变换、无穷小算子的李代数结构,并具体求出了带线性阻尼项的变系数广义Burger方程的群不变解和约化方程。

Currently Lie group methods are of huge value and they are popular abroad and lead to the computation of matrix exponential to be a hot topic.

近年来在国外流行的李群方法,由于具有重大的科学价值,在李群算法发展的需求下,李群、李代数里的指数计算,也成为了研究的热点。

The integral group rings of finite abelian groups are of great importance in algebraic k-theory.

有限交换群的整群环是一类非常重要的环,计算它的相对K_1群在代数K-理论中具有重要的意义。

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