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单李代数

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In Chapter 2, we will use one-parameter subgroups of the Lie group to develop a version ofNewton\'s method on an arbitrary Lie group for maps from a Lie group to its correspondingLie algebra which is independent of affine connections on the Lie group and differs fromNewton\'s method for sections on Riemannian manifolds.

在第2章中,我们主要研究关于从李群到其李代数的映射f的Newton法的收敛性。利用李群的单参数子群来给出关于映射f的Newton迭代点列,此Newton迭代与李群上的联络无关,也与第1章中研究的Newton迭代不同。

We investigate the centralizer of an arbitrary element of a Lie algebra of type L and obtain a sufficient condition for a Lie algebra of type L being semisimple.

在李代数方面,我们研究了L-型李代数中任一元素的中心化子,给出了L-型代数为半单代数的充分条件。

All real simple Malcev algebra,are classified according to whether or not they have a compatible complex structure and simultaneously we give all the invariant bilinear forms by the killing form of the real simple Malcev algebra or the killing form of it s complexification .

研究实单Malcev代数上的不变双线性型,仿照李代数的情形给出实Malcev代数上的容许复结构、实Malcev代数的复化以及Malcev代数上的不变双线性型等概念,并通过对实单Malcev代数上容许复结构的讨论,将实单Malcev代数上的不变双线性型分为两种情形。

As well as we introduce some property of Killing form. Finally, we use Killing form to decide if YD-Lie algebras are semisimple.

则称为L的Killing型,以及给出了Killing型的性质,最后用Killing型去判断半单点YD-李代数。

In particular the semi-linear transformation of a single, the study of the Lie algebra structure, and the existence of classification play an important role.

特别是半单的线性变换,对研究李代数的结构、存在与分类,起到重要作用。

Theorem B: Both so *(2 n ) and g * are not simple Lie algebra.

定理B so *(2 n )和g *都不是单李代数

Chapter 3: Take a further look at the development of the complete Lie algebra which conclude the simple Lie algebra.

第三章:展望一下包括单李代数的完备李代数的发展趋势。

For the simplest interactive system of two particles with spin 1/2,the operator of Lie algebra can only realize the transition among the triplets, however, in order to realize the transition between the triplets and the singlet, the operators of Yangian must be involved, that is ,Yangian goes beyond Lie algebra in Quantum Mechanics.

对于最简单的两个-1/2的耦合系统,李代数生成元只能实现其自旋三重态之间的跃迁,而要实现三重态和单态之间的跃迁,必须由Yangian代数中的J 算子所引起,即 J 成为量子力学中超越李代数生成元的算子。

In this paper, we mainly study representations of strong semisimple n-Lie algebras, prove that a representation of a strong semisimple n-Lie algebra is a representation of the reductive Lie algebra LP, and the relative properties.

本文主要研究了强半单的n-李代数的表示,证明了强半单的n-李代数的表示可转化为一个约化李代数Lρ的表示,并证明了不变线性形等其它相关性质。

In section 2.2,we prove that if the set of arrows in a quiver is not empty,then NQ is not semisimple.We construct the nonsovable subalgebra of NQ when there is no less than one circle whose length is bigger than one ,and there is no loop in quiver Q,thus leads to a conclusion that NQ is nonsovable .

我们还对只有一个单循环和一个单循环及若干单箭头的箭图,给出了其项链李代数的某些中心元素的具体形式,在2.2节中,我们对非平凡图,即当箭图中有箭头时,利用H中的元素证明了N_Q不是半单纯李代数。

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