1) general reduced ring
广义reduced环
1.
A general reduced ring(with or without identity) and a general M-Armendariz ring(with or without identity) are defined and two maximal general M-Armendariz sub-rings of matrix rings are identified.
定义了广义reduced环(有或没有单位元)和广义M-Armendariz环(有或没有单位元),给出了矩阵环Mn(R)的两个极大的广义M-Armendariz子环。
2) reduced ring
reduced环
1.
Every reduced ring is semicommutative.
称环R是reduced环,如果它没有非零的幂零元。
2.
Suppose R is Reduced ring,α1,α2 is R s consistent endomorphism, T(R;α,β)is special matrix sub-ring determined byα1 andα2.
设R是Reduced环,α1,α2是R的相容自同态,T(R;α,β)是由α1和α2决定的一类特殊的R上的三阶矩阵子环。
3.
We show that a special subring of upper triangular matrix ring over a reduced ring is semicommutative.
我们证明了reduced环上的上三角矩阵环的一类特殊子环是半交换环。
3) Reduced weakly regular ring
Reduced弱正则环
4) generalized quotient rings
广义商环
1.
The purpose of this paper is to investigate the so-called multiplicatively directed families of ideals and their generalized quotient rings.
出了乘法正向理想族的概念 ,研究了广义商环QJ(R)的结构和性质。
5) generalized Hopfian ring
广义Hopf环
1.
It is given in this paper that the polynomial rings on R are sufficient conditions of generalized Hopfian,and an example of generalized Hopfian ring of direct product R×S is also constructed.
给出了环R上的多项式环是广义Hopf环的一些充分条件;构造了两个环R和S的直积环R×S是广义Hopf环的例子。
6) M-Armendariz ring
广义-MArmendariz环
补充资料：reduced pressure distillation
分子式：
CAS号：
性质：在减低压力下进行的蒸馏。此法一般应用于分离高沸点组分，因为在常压下加热它易于分解。减压蒸馏俗称真空蒸馏，其实并非真空，而是降低外压产生一定的合适的真空度。
CAS号：
性质：在减低压力下进行的蒸馏。此法一般应用于分离高沸点组分，因为在常压下加热它易于分解。减压蒸馏俗称真空蒸馏，其实并非真空，而是降低外压产生一定的合适的真空度。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条