1) φ-kernel normal system
φ-核正规系统
2) kernel normal system
核正规系
1.
In this paper,we describe congruences on V-regular semigroups and V-orthodox semigroups by kernel normal systems approach and kernel-trace ap-proach, and study eventually regular congruences on E-inversive semigroups by kernel normal systems approach.
本文利用核正规系法和核迹法刻画V-正则半群和V-纯正半群上的同余,并利用核正规系法研究E-反演半群上的毕竟正则同余。
3) group kernel normal system
群核正规系
1.
Then we study the idempotent-separating congruences on the orthogroups with group kernel normal systems and give it a simple rep.
利用群核正规系讨论了纯正群的幂等元分离同余。
4) P-kernel normal system
P-核正规系
1.
We prove that any regular P-congruence on S(P) can present a P-kernel normal system.
令S(P)为P-反演半群,本文借助于P-核正规系来刻画S(P)上的强P-同余,证明了S(P)上的任一正则P-同余可以决定S(P)的一个P-核正规系;反之,S(P)的任一P-核正规系可以决定S(P)上的一个正则P-同余。
5) normal subsystem
正规子系统
6) partial kernel normal system
部分核正规系
1.
This paper first introduces the concepts of regular P-congruences and partial kernel normal system on S(P),then gives the regular P-congruences on S(P)an abstract characterization by means of the partial kernel normal system and a necessary and sufficient condition for a set B={B_i∶i∈I}of pairwise disjoint subsets of S(P)which is a partial kernel normal system in S(P)with P∩B_i as its C-set.
首先介绍了S(P)上的正则P-同余和部分核正规系的概念。
补充资料：Post正规系统
Post正规系统
'Post nonnal system
P峨杖正规系统11、成翻的n目叮stan;noeTa，opM幼‘-“明e“eTeMa」，正规演算(加确al ealculus) R减典范系统(PostcanonicalsysteTn)的一种重要特殊情况.c.幻.Mac二，撰杜小杨译
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