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.
Primitiveness of Character Triples and X-Nilpotent Group;
特征标三元组的本原性和X-幂零群
5.
And element X=A is nilpotent.
元素X＝A是幂零的。
6.
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
7.
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
8.
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
9.
proper nilpotent element
真幂零元素，根元素
10.
equal to zero when raised to a certain power.
其若干次幂等于零的。
11.
Some Questions about ρ-Nilpotency and Supersolvability of Finite Groups;
与有限群的ρ-幂零性及超可解性相关的几个问题
12.
This paper first presents the definition of nilpotent matrix and then moves on to discuss certain properties of them.
本文先给出幂零矩阵的定义，然后讨论了它的若干性质。
13.
The Researches on the Zero Matrices and Identity Matrices for Linear Expression of Idempotent Matrices
幂等矩阵线性组合表出零矩阵和单位矩阵的研究
14.
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。
15.
We investigate some properties of theι- radical in lattice-ordered rings(ι- rings). Specially we identify several classes ofι- rings in which the set of all nilpotent elements iS anι- ideal.
研究了格序环的ι根的一些性质,特别给出了所有幂零元的集合是ι理想的几类格序环.
16.
Cohomology and Nullcones of Jacobson-Witt Algebras;
Jacobson-Witt代数的上同调与幂零锥
17.
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
18.
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