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半单代数

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Let g be a finite dimensional complex semisimple Lie algebra with the Cartan subalgebra h.

令g为一个有限维的复半单李代数,而h是g的Cartan子李代数。

In this paper, we mainly use complex semisimple algebras knowledge. First, we give the structure formula of C. Second, we show that any n x n symmetric matrix A is congruent under the symplectic group to the direct sum of a identity matrix and a tridiagonal matrix.

记正交代数和辛代数的交集构成的李代数为L,本文主要是运用复半单李代数的知识,首先给出了L的结构公式,然后给出了任一n×n对称矩阵A辛合同于一个单位矩阵和一个三对角矩阵的直和。

In particular, for a finite dimensional...

特别地,对于有限维半单Hopf代数,给出了Killing型的根的刻划。

Let G be semisimple matrix group with Lie algebra g, T a fixed maximal abelian subalgebra of g, T the orthogonal complement of T with respect to the Killing form of g, and a, b 6 T a fixed regular elements.

设G为半单矩阵群,g为其Lie代数,T(来源:ABC论文91网www.abclunwen.com)为g的极大交换子代数,T~⊥为T关于g的Killing型的正交补,a,b∈T为固定正则元。

In this paper, we continue thestudy of Jordan multiplicative maps, Jordan triple multiplicative maps, elementarymaps, Jordan-triple elementary maps, Lie-skew multiplicative maps, Lie and Jordanderivation, 2-local isomorphism, local derivation and 2-local derivation on some operatoralgebrac.

这些算子代数包括一类非常重要的非自伴非半单非素的算子代数,即套代数。

It is proved that the set which all atoms of a BCH algebra are made up is a p semisimple BCI algebra.

证明了一个 BCH-代数的所有原子做成的集合是一个 p-半单 BCI-代数。

Symmetry group is semisimple, the system has a fine cascade decomposition that is a qasi-parallel decomposition, which is corresponding to the decomposition of linear systems under the semisimple symmetry algebra.

由于对称代数对线性系统的结构有重要作用,特别是当该代数半单时,系统可分解为多个独立的子系统,因此如何就给定的线性控制系统构造出其对称代数具有重要意义。

This result is a generalization of the Chevalley basis in case a simply-laced complex simple Lie algebra. Meanwhile, it generalizes also the corresponding Chevalley forms in case affine Lie algebras and 2- extended affine Lie algebras.

该结果是simply-laced复半单李代数情形下Chevalley基的推广,同时也是仿射李代数和2-扩大仿射李代数的相应Chevalley结构形式的推广。

The derived group series of p - semisimple BCI - algebras and the derived semigroup series of generalized a - associative BCI - algebras are given.

并给出了p-半单BCI-代数的一个导群列和广义a-结合BCI-代数的导半群列。

Using the concept of regular elements,we obtain some results on the classificationof dipolarizations in general symmetric self-dual Lie algebras.

在第六节中,我们把半单李代数的特征元的概念推广到任意带有双极化的对称自对偶李代数上〓用正则元的概念,得到了一般对称自对偶李代数上双极化的一些分类结果。

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