maximal subgroup造句
例句与造句
- we investigate the influence of some special subgroups ( such as minimal subgroups, maximal subgroups, sylow subgroups, maximal subgroups of sylow subgroups ) on the structure of a finite group g by combining the concept of semi-normal subgroup and c-normal subgroup, and we get some sufficient or necessary conditions for finite groups to be solvable, supersolvable, nilpotent . our theorems generalize some previously known results
本文结合有限群g的某些特殊子群(如,极小子群,极大子群,sylow子群及sylow子群的极大子群等)的“半正规或c-正规性”来讨论有限群的可解性,超可解性及幂零性,得到了有限群可解,超可解及幂零的若干充分或充要条件,同时推广了某些著名结果 - we investigate the influence of some special subgroups ( such as minimal subgroups, maximal subgroups, sylow subgroups, maximal subgroups of sylow subgroups ) on the structure of a finite group g by combining the concept of semi-normal subgroup and c-normal subgroup, and we get some sufficient or necessary conditions for finite groups to be solvable, supersolvable, nilpotent . our theorems generalize some previously known results
本文结合有限群g的某些特殊子群(如,极小子群,极大子群,sylow子群及sylow子群的极大子群等)的“半正规或c-正规性”来讨论有限群的可解性,超可解性及幂零性,得到了有限群可解,超可解及幂零的若干充分或充要条件,同时推广了某些著名结果 - let g be a group . in this paper, considering some special maximal subgroups of group g, we study the solvability, supersolvability and nipotency of the group by using theta pairs and c-normality . especially we introduce l ( g ) the set of the maximal subgroups which does n't contain g', and obtain a series of resluts . in addition, let m be a maximal group of group g, with som properties, then we obtain more new results
特别的引入l(g),不包含g的极大子群的集合,得到一系列结果。对g的一个极大子群m,利用g的一些c-正规子群来刻画群g的可解性,以及利用满足一定条件的m来刻画群的结构。 - let g be a group . in this paper, considering some special maximal subgroups of group g, we study the solvability, supersolvability and nipotency of the group by using theta pairs and c-normality . especially we introduce l ( g ) the set of the maximal subgroups which does n't contain g', and obtain a series of resluts . in addition, let m be a maximal group of group g, with som properties, then we obtain more new results
特别的引入l(g),不包含g的极大子群的集合,得到一系列结果。对g的一个极大子群m,利用g的一些c-正规子群来刻画群g的可解性,以及利用满足一定条件的m来刻画群的结构。 - theorem 2.5 let g be an infinite simple group that satisfies maximal condition . g is an inner-finite group and each non-trivial proper subgroup of g is abelian if and only if for each x in g, cg ( x ) is the only maximal subgroup that contain x . s * ( a *, c * )-groups can be regarded as a generalizations of dedekind groups, since all of dedekind groups are s * ( a *, c * )-groups
5设g是满足极大条件的无限单群,则g是内有限群,而且g的每个非平凡真子群是阿贝尔群的充分必要条件是对g的任意非平凡元x,有c_g(x)是g的含x的唯一极大子群且c_g(x)是有限的。 - It's difficult to find maximal subgroup in a sentence. 用maximal subgroup造句挺难的
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