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- 奇异伪辛群的Carter子群CARTER SUBGROUPS OF SINGULAR PSEUDO-SYMPLECTIC GROUPS
- 有限群的Carter子群The Carter Subgroups of Finite Groups
- 研究了Carter子群的若干性质和子群成为Carter子群的一个充分条件.Some properties of Carter subgroups are obtained,and a sufficient condition of a subgroup H to be a Carter subgroup of G is given.
- 有限群的弱s-置换子群Weakly s-permutable subgroups of finite groups
- 本文确定了交错群A_n的Carter子群。The present paper has determined Carter subgroups in alternative groups A_n.
- 文章研究了具有某种性质的自同构的有限群，得出了这种群为Abelian群的一个充要条件。ThePurpose of this note is to get a characteristic of finite Abelian group.
- 有限群的截口section of a finite group
- 主要结果是:若这种群包含二维保向欧几里德群,则必为三维保向欧几里德群的子群.The main result is:if such a group contains the orientation-preserving Euclidean group in R~2,then it is a subgroup of the orientation-preserving Euclidean goup in R~3.
- 有限群的直和direct sum of finite groups
- 有限群的指数exponent of a finite group
- 研究了局部环R=KG上酉群U2nR的C arter子群的存在性及结构.The existence and the structure of Carter subgroups of unitary groups U_(2n)R over local rings R=KG are studied.
- 有限群的特征理论Character theory of finite groups
- 摘要利用舒尔引理，很容易证明有限群的不可约表示满足正交关系。It is easy to prove that the irreducible representation of finite group satisfies orthogonal relation through the usage of Schur Lemma.
- 关于规范群中含有Abel子群和有Higgs场的情况下重正化前后规范群的同构ON THE ISOMORPHISM BETWEEN GAUGE GROUPS BEFORE AND AFTER RENORMALIZATION, IN THE PRESENCE OF ABEL SUBGROUPS AND HIGGS FIELDS
- 本文中心,是将有限群论中关于完全群的一个定理推广到无限Abel群。The present thesis essentially aims at generalizing one theorem about the complete group in the finite group theory up to the infinite abelian group.
- 关于极小非幂零群的正规Sylow子群的换位子群的生成元集On a Set of Generate Elements of the Commuatator Subgroup of the Normal Sylow Subgroup of a Minimal Non-nilpotent Group
- 有限群的直径与宽直径的研究On Diameter and w-Wide Diameter of the Finite Group
- 群的极大子群The Maximal Subgroup of a Group
- 具有给定指数的有限群的p-长The p-length of Finite Groups with Given Indices
- 本文给出了Abel群之子群的纯化子概念及之相关的几个结论。The concept of purifier of subgroup of Abelian group and some conclusions related to it are given in this paper.
