This thesis consists of two parts. Part I deals with the automorphism group of Heisenberg Lie algebra and Part II deals with the standard Kac-Moody algebras and the completely reducibility of integrable modules.
本文由两部分构成：第一部分：Heisenberg李代数的自同构群； 第二部分：典范Kac-Moody代数与可积模的完全可约性。
参考来源 - Heisenberg李代数的自同构群及典范Kac·2,447,543篇论文数据，部分数据来源于NoteExpress
In other words it has a large automorphism group.
换言之，它有大的自同构群。
The outer automorphism group of the free product of two cyclic groups is constructed, and two exact formulas for calculating its order are established.
具体地构造出两个有限循环群的自由积的外自同构群，并给出了其阶的计算公式。
Under this assumption, the present paper further gives a characterization for the automorphism group of C( G, S) in terms of the quotient di-graph and the kernel K.
在这个假定下，我们进一步根据商有向图及核K为C（G，S）的自同构群刻划出了一系列特性。
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