primitive idempotent

Lounesto has given a method for constructing primitive idempotents in real Clifford algebras but that this does not yield all such idempotents associated with a given Clifford algebra.

Ｌｏｕｎｅｓｔｏ曾给出一个构造实Ｃｌｉｆｆｏｒｄ代数的本原幂等元的方法，但其方法不能给出给定的实Ｃｌｉｆｆｏｒｄ代数的所有本原幂等元。

Then the E-quasi-closed regular semigroup with a primitive idempotent is discused.

引进了“E-拟闭半群”的概念,给出了E-拟闭半群的若干特征性质,讨论了带本原幂等元的E-拟闭正则半群。

Letθbe a nontrivial eigenvalue ofΓ, and E = |X|~((-1))(?) which is primitive idempotent with respect toθ.

令θ是Γ的非平凡特征值,(?)是关于θ的本原幂等元,则下面(1)-(3)等价:(1)θ=-(?)。

Speciality of idempotent element on finite semigroups;

有限半群周期元和幂等元的特征

The properties of idempotents that have not zero column in Sn;

S_n中不含零列的幂等元的性质

A subsemigroup generated by the idempotents of T_E(X) ZOU Ding-yu,PEI Hui-sheng,WANG Shi-fei;

T_E(X)的由幂等元生成的子半群

Idempotents and primitive idempotents have very important station in the ring.

幂等元与本原幂等元在环中有非常重要的地位与作用。

In the case of(Char(F_q),|G|)=1, we provide a method that writing down directly all the primitive idempotents of related polynomial ring,and hence that of all the minimum cyclic codes.

当有限域的特征不整除群的阶时,给出了直接写出相应的多项式环的本原幂等元的方法,从而可以直接写出所有的极小循环码。

The idempotent elements in the sandwich semigroup of generalized circulant Boolean matrices;

广义循环布尔矩阵三明治半群中的幂等元

A ring R is called a normal ring if every idempotent element of R is a centre element.

环Ｒ称为正规环，如果Ｒ的每个幂等元均是中心元。

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。

The Rings which Idempotents Lift Strongly Module J(R)

一类幂等元模J(R)可强提升的环

A Type of Idempotent-separating Extensions of Inverse Semigroups

一种逆半群幂等元分离扩张(英文)

IDEMPTENTS OF ENVELOPING SEMIGROUP IN A KIND OF SUBSTITUTION MINIMAL SYSTEM

一类代换极小系统中包络半群的幂等元

CONGRUENCES ON INVERSE SEMIGROUP THE CLOSURE OF WHOSE SET OF IDEMPOTENTS IS A CLIFFORD SEMIGROUP

一类幂等元集闭包是Clifford半群的逆半群上的同余

And element X=A is nilpotent.

元素X＝A是幂零的。

proper nilpotent element

真幂零元素，根元素

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

the second, third, fourth, etc power of x x

的二次、 三次、 四次等幂

equal to zero when raised to a certain power.

其若干次幂等于零的。

On Idempotent-Hermite Matrices;

关于幂等Hermite矩阵的研究

Idempotent Fuzzy Semi-groups and Quasi-fuzzy Factor Groups;

幂等Fuzzy半群与拟Fuzzy商群

Purely Idempotent Latin Squares and Purely Symmetric Idempotent Latin Squares;

纯的幂等拉丁方和纯的对称幂等拉丁方

Some results on idempotency and tripotency of linear combinations of matrices

矩阵线性组合幂等性及立方幂等性的一些结论

Tripotency of Linear Combinations of Tripotent Matrices

三次幂等矩阵的线性组合的三次幂等性

On Characteristics of(m,l)Rank-idempotent Matrix and(m,l)Idempotent Matrix

(m,/)秩幂等矩阵和(m,/)幂等矩阵的特性研究

the second,third,fourth,etc power of x(x2,x3,x4,etc)

x的二次、三次、四次等幂（x2,x3,x4等）

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。

Power Integral Bases of Cyclotomic Field Q(ζ_(20));

分圆域Q（ζ_（20））的幂元整基