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典型李代数

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Let R be an arbitrary commutative ring with identity, gl the general linear lie algebra over R consisting of all n × n matricesover R and with the bracket operation = xy -yx, t the lie subalgebraof gl consisting of all n×n upper triangular (resp., strictly upper triangular ) matrices over R and d the lie subalgebra of gl consisting of all n×n diagonal matrices over R.

在第三章中,对R是交换环的情形,讨论了典型李代数的导子代数的结构问题:设R是一个含幺交换环,gl是R上一般线性李代数。t是gl的所有n阶上三角矩阵(相应地,严格上三角矩阵)构成的子代数,d是gl的所有n阶对角阵构成的李代数。

Then we study the typical property of theirs form the starting of nature and constitute of the two types of Lie algebra, and we calculated separately their dimension, center, commutator algebra, Killing type, Cartan subalgebra, structure formula, root system, and so on.

本文主要研究了两类典型的李代数即李代数so*(2n)和g*,首先介绍了一些李代数的基本知识,并且给出了这两类李代数的组成结构,然后从这两类李代数的本质构成出发,研究它们的一些典型性质,分别讨论了它们的维数,中心,换位子代数,Killing型,Cartan子代数,结构公式,根系等。

In this paper,some properties of automorphisms of classical Lie algebras was given first and then a classification of conjugacy automorphisms using only the matrix theory was presented.

首先给出了典型李代数自同构的一些性质,接着用矩阵的形式具体给出典型李代数自同构共轭的充要条件,并计算了任意阶自同构的不动点集。

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