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1)  Family of normal congeruence pairs
正规同余对族
2)  normal congruence
正规同余
1.
Minimal normal congruence of DI-C_ω-Semigroup generating by comgruence pair;
双C_ω—半群由同余对生成的最小正规同余
2.
By defining normal congruences and normal subsemigroup,the rectangular congruence pair is constructed to investigate the rectangular group congruences on E-inversive semigroup.
研究同余是研究半群的一种最常用的方法,以下主要通过定义正规同余和正规子半群来构造矩形同余对,从而研究E-逆半群上的矩形群同余。
3)  orthodox congruence pairs
纯正同余对
4)  minimal normal congruence
最小正规同余
1.
Congruence-class of minimal normal congruence of di-Cω-semigroup generating by congruence pair can deduce two conditions:τ1 and τ2,so we can make minimal normal congruence graph of di-Cω-semigroup.
双Cω—半群中由同余对生成的最小的正规同余的同余类可以归纳为两种情况:τ1和τ2,由此可得双Cω—半群的最小正规同余图。
5)  fuzzy normal congruence
模糊正规同余
6)  regular congruence
正则同余
1.
The results that the strongly ordered congruences are the strongly regular congruences and that the converses are not true are proved.
设S是有向序半群,本文给出了S上的一类正则同余,称为强序同余的定义及性质。
2.
What subsets of an ordered semigroup S can serve as a congruence class of certain regular congruence on S is still an open problem to be solved.
什么样的子集可以作为一个序半群的正则同余的同余类仍是一个公开问题。
补充资料:正规
符合正式规定或公认标准的:正规战|正规程序。
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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