1)p-nilpotentp-幂零
1.On p-nilpotent Groups and Metabelian Groups;关于p-幂零群和亚循环群
2.Weakly C-normal Subgroups and p-nilpotent Groups;弱C-正规子群与p-幂零群
3.In this paper, we study the structure of finite group G by using of the quasinormality of subgroups, condition and obtain some sufficient conditions for a group belonging to p-nilpotent groups and p-superslovable groups.对任意有限群G,我们利用子群的S-拟正规性刻划群G的结构,给出G为p-幂零群和p-超可解群的若干充分条件。
英文短句/例句
1.F-S-Supplement of the Mininal Subgroups and p-nilpotentcy of Finite Groups极小子群的F-S-补与有限群p-幂零性
2.The p～＊-Nilpotency and θ-Pairs for Subgroups on Finite Groups;有限群的p～＊-幂零性和子群的θ-子群偶
3.Relationship of P-radical and Nil-radical of Finite-dimensional Restricted Lie Algebra有限维限制李代数P-根基和幂零根基的关系
4.And element X=A is nilpotent.元素X＝A是幂零的。
5.An algebraic quantity that when raised to a certain power equals zero.幂零一个代数值，其若干次幂等于零
6.The Finite Group that the Order of Maximal Nilpotence Subgroups are Prime Power极大幂零子群的阶为素数幂的有限群
7.proper nilpotent element真幂零元素，根元素
8.equal to zero when raised to a certain power.其若干次幂等于零的。
9.The highest power of x which occurs in p is called the degree of P.出现在P中的X的最高次幂叫做P的次数。
10.Cohomology and Nullcones of Jacobson-Witt Algebras;Jacobson-Witt代数的上同调与幂零锥
11.Primitiveness of Character Triples and X-Nilpotent Group;特征标三元组的本原性和X-幂零群
12.Using Ⅱ-Jordan Nilpotent Matrices over Finite Fields to Construct Cartesian Authentication Codes;利用Ⅱ-Jordan型幂零矩阵构造Cartesian认证码
13.Some Results on the Weak Nilpotent Element of N（2，2，0）Algebra;关于N(2,2,0)代数的弱幂零元的若干结果
14.Polynomial Maps with Additive-nilpotent Jacobian Matrix带有可加幂零Jacobi矩阵的多项式映射
15.Finite Nilpotent Groups with Automorphism Group of Order 4p~3具有4p~3阶自同构群的有限幂零群
16.Finite nilpotent groups with automorphism group of order 4p~2q具有4p~2q阶自同构群的有限幂零群
17.Maximal n-Nilpotent Lie Ideals of Nest Algebras套代数中的极大的n-幂零Lie理想
18.The Derivation Algebras of Some Leibniz Algebras and Their Properties;一些幂零Leibniz代数的导子代数及相关性质
相关短句/例句
p-nilpotencyp-幂零
1.The thesis focuses on the S-qusinormality, C-normality, completely C*-permutability and S-semipermutability of subgroups of prime power of a finite group and aims at studying their influences on the structure of a finite group, such as supersolvability, p-nilpotency, and p-solvability, etc.本文主要研究素数幂阶子群的S-拟正规，C-正规，完全C~*置换、S-半置换等正规性对有限群结构(超可解性、p-幂零性、p-超可解性)的影响，得到了一些有意义的结果。
3)p-nilpotent groupp-幂零群
1.C-supplement subgroups are used to study the p-nilpotency of finite group and obtain two sufficient conditions of p-nilpotent group of finite group.利用子群的c-补性定义讨论了有限群的p-幂零性,得到了有限群为p-幂零群的两个充分条件。
2.2,we consider some abelian subgroups whose centralizers are equal to its normalizers,so we obtain some sufficient conditions of p-nilpotent groups and p-closed group.2，通过考虑某些交换子群的中心化子—致于正规化子，得到了p-幂零群和p-闭群的若干充分条件。
3.By use of the s-conditonal permutability of certain 2-maximal subgroups of Sylow subgroups,the sufficient conditions which enable a finite group to be ap-nilpotent group are obtained;some of the known theorems are further generalized.利用某些2-极大子群的s-条件置换性,得到了有限群是p-幂零群的充分条件;并推广了一些已知结果。
4)p-nilpotent groupsP-幂零群
1.In this paper,it is obtained that some necessary and sufficient conditions for p-nilpotent groups by means of the quasi-c-normality of some subgroups of a group G.利用拟c-正规的概念给出了p-幂零群的几个充要条件。
2.This paper assumes that every non-cyclic Sylow subgroup P of G has a subgroup D such that 1<|D|<|P| and all subgroups H of P with order |H|=|D| and with 2|D|(if P is a non-abelian 2-group and |P:D|>2) are normally embedded in G,and some sufficient conditions are obtained on G to be p-nilpotent groups and supersolvable groups.假设对于G的每个非循环Sylow子群P有一个子群D,使得1<|D|<|P|,且P的所有阶为|D|和2|D|(若P是非交换2-群且|P:D|>2)的子群H是G的正规嵌入子群,得到G为p-幂零群以及超可解群的一些充分条件,部分结果被推广到群系。
5)p-nilpotentp-幂零群
1.Some Sufficient Conditions of p-nilpotent Groups and p-closed Groups;p-幂零群和p-闭群的若干充分条件
6)nilpotent p-group幂零p-群
1.Let G be a nilpotent p-group with finite rank, a andβbe two p-auto-morphisms of G, and write I = <(αβ(g))(βα(g))-1)|g∈G>, then (i) In case I is a finite cyclic group, a andβgenerate a finite p-group.设G是一个有限秩的幂零p-群,α和β是G的两个p-自同构,记I= ((αβ(g))(βα(g))-1)|g∈G),则(i)当I是有限循环群时,α和β生成一个有限P-群; (ii)当I是拟循环p-群时,α和β生成一个可解的剩余有限P-群,它是有限生成的无挠幂零群被有限p-群的扩张。
延伸阅读
幂零Lie代数幂零Lie代数Lie algebra, nilpotent 幂零lie代数【liealgebI’a.浦训t即t;瓜朋~。代Hm明盯e6Pal 域k上满足下列等价条件之一的代数(司罗bla)g: l)有g的理想的有限降链{9.}。“、。，使得g。=g，g。={o}，且对o簇i
