nilpotent element

At first,we discuss the Structure of the ring Z/(pm ),namely,the structure and amount of nilpotent elements idempotent elements, invertible elements, zero divisors and ideals in Z/ (pm).

本文先讨论了Ｚ／（ｐｍ）环的结构，如其幂零元、幂等元、可逆元、零因子和理想的结构和数量。

Rings satisfying the condition for(nilpotent element) left zorn chain;

满足(幂零元)左-Zorn链条件的环

Then we discuss the structure and the number of idempotent elements, nilpotent elements, unit element, invertible elements, zero divisors and ideals in the pq - order ring.

本文讨论了一类特殊的环-pq阶环的性质和构造,并讨论了其幂等元、幂零元、单位元、可逆元、零因子、理想的结构和数量。

Specially we identify several classes of l-rings in which the set of all nilpotent elements is an l-ideal.

研究了格序环的l-根的一些性质 ,特别给出了所有幂零元的集合是l-理想的几类格序

proper nilpotent element

真幂零元素，根元素

And element X=A is nilpotent.

元素X＝A是幂零的。

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

Primitiveness of Character Triples and X-Nilpotent Group;

特征标三元组的本原性和X-幂零群

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

A Quotient Algebra on N(2,2,0) Algebra (N(S),*,Δ,0);

由N(2,2,0)代数的幂零元集生成的一个商代数

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(英文)

We see that the element is collecting together powers of "入".

我们看到这个元素是合并‘入’的同次幂。

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

Consisting of terms of the same degree or elements of the same dimension.

齐性，均匀含有相同次幂的项或相同量的元素的

Simple ideal extension of a group of prime order by a finite commutative nilpotent semigroup on a tree

素数阶群按树上有限交换幂零半群的单纯理想扩张

equal to zero when raised to a certain power.

其若干次幂等于零的。

Analysis of Effect Facts on a Penalty Finite Element Method for the Full Plastic Fractural Problems;

纯幂律全塑性裂纹有限元方法计算中影响因素分析

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.

A very satisfactory answer can be given in terms of the appropriate analytic generalization of the algebraic concept of nilpotence.

将代数学中的幂零元概念作适当的解析学上的推广，可以绘出一个很满意回答。

Cohomology and Nullcones of Jacobson-Witt Algebras;

Jacobson-Witt代数的上同调与幂零锥

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

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