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1)  normal fuzzy power monoid
正规模糊幂幺半群
1.
In this paper,fuzzy sets theory is used to power semigroups,and the concepts of fuzzy power semigroups(resp monoids) and normal fuzzy power monoids are introduced and some related properties and structures are considered systematically.
将模糊集理论运用到幂半群,给出了模糊幂半群(幺半群)和正规模糊幂幺半群的定义,进一步研究了其性质和结构。
2)  fuzzy power monoid
模糊幂幺半群
1.
In this paper,fuzzy sets theory is used to power semigroups,and the concepts of fuzzy power semigroups(resp monoids) and normal fuzzy power monoids are introduced and some related properties and structures are considered systematically.
将模糊集理论运用到幂半群,给出了模糊幂半群(幺半群)和正规模糊幂幺半群的定义,进一步研究了其性质和结构。
3)  unipotent semigroup
幂幺半群
1.
The localization of semigroups with cetral idempotents and the smallest unipotent semigroup congruences;
幂等元位于中心的半群的局部化和最小幂幺半群同余
4)  fuzzy power semigroup
模糊幂半群
1.
In this paper,fuzzy sets theory is used to power semigroups,and the concepts of fuzzy power semigroups(resp monoids) and normal fuzzy power monoids are introduced and some related properties and structures are considered systematically.
将模糊集理论运用到幂半群,给出了模糊幂半群(幺半群)和正规模糊幂幺半群的定义,进一步研究了其性质和结构。
5)  left normal typeAmonoids
左正规型A幺半群
6)  fuzzy normal sub-semigroup
模糊正规子半群
1.
On inverse semi-groups,the fuzzy normal sub-semigroup and fuzzy quotient sub-semigroup are defined via some special fuzzy relation by using fuzzy congruence relation on set.
利用集合上模糊同余关系,在逆半群上定义了模糊正规子半群和模糊商子半群,并研究了逆半群上由这几类模糊关系所定义的模糊同余关系的一些性质。
补充资料:正规子半群


正规子半群
nonnal sub-semi-group

正规子半群[仪曰司劝一胭‘一,叫p;皿opM~aano压no几yrp”扭a],半群S的 满足下述条件的子半群H:对任意满足xy‘S的x,y任S‘(记号夕见正规复形(加m司印nlp嫉”和任意h任H,关系xhy〔H与x夕任H等价.5的一个子集是正规子半群,当且仅当在S到某个带单位元的半群(阴n刀一grouP)的满同态下,它是单位元的完全反象.
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