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1)  fuzzy fully invariant subgroup
模糊全不变子群
2)  Fuzzy Normal Subgroup
模糊不变子群
1.
The Upper and Lower Approximations Based on a Fuzzy Normal Subgroup;
基于模糊不变子群的上、下近似
3)  fully invariant subgroup
全不变子群
1.
It comes to a conclusion that the product and meet of fully invariant subgroups of a group are also fully invariant subgroups,and several decisions are given for the invariant subgroup of a finite group being a fully invariant subgroup.
得到了群的全不变子群的积和交仍是全不变子群,给出了有限群的正规子群是全不变子群的几个判定。
4)  full invariant submodule
全不变子模
1.
For example,every full invariant submodule of FI-C_(11)-modules was also a FI-C_(11)-module;any direct sum of FI-C_(11)-modlus was also a FI-C_(11)-module.
作为FI-扩张模和C11-模的推广,引入了FI-C11-模(如果M的任意全不变子模存在一个补是M的直和因子),讨论了该模的基本性质。
5)  fuzzy subgroups
模糊子群
1.
A note on fuzzy relations and fuzzy subgroups;
关于模糊关系与模糊子群的注记
2.
we give definition of normal α+β-fuzzy subgroups and discuss some properties of α+β-fuzzy subgroups.
引入了一种称之为α+β—模糊子群的定义。
3.
In this paper,we give two kinds of neighborhoods between a fuzzy point and a fuzzy set and define the (∈′,∈′∨q′) fuzzy subgroups basing on the new neithborhoods which are different from (α,β) fuzzy subgroups defined by S.
给出了模糊点与模糊集的两种新的邻属关系,基于这种新的邻属关系,我们给出了(∈′,∈′∨q′)-型模糊子群的定义,它是不同于S。
6)  sub-fuzzy-group
子模糊群
1.
Furthermore,some properties of fuzzy group,sub-fuzzy-group and fuzzy coset are discussed.
给出了像经典群的定义那样规范的模糊群的定义,及其等价定义,提出了交换模糊群的概念,并继续讨论了模糊群和子模糊群及其模糊陪集的一些性质。
补充资料:不变子群


不变子群
invariant subgroup

不变子群tin栩喊叨t,魄帅IP;.朋pll~.n叭印抑.a] 与正规子群(nontol sub脚uP)同义,即G的子群H,它在G的任意内自同构(盆叮犯r auto伽rp恤m)下变到自身.石生明译许以超校
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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