1) orthocryptogroups
纯整密群
2) regular orthocryp-togroups
加法正则纯整密群半环
3) Orthodox semigroup
纯整半群
1.
This paper proved respectively that the amalgamation of two orthodox semi-groups, two generized left(right )inverse semigroups and two generized inverse semigroups canrespectively be embedded into an orthodox semigroup,a generized left(right) inverse semigroupand a generized inverse semigroup if the amalgamation core is absIoutely closed.
证明了两个纯整（ｏｒｔｈｏｄｏｘ）半群（广义左、右可逆半群、广义可逆半群）的融和，在融和核是绝对闭子半群时，可嵌入到一个纯整半群（广义左、右可逆半群，广义可逆半群）中去。
4) normal orthogroup
正规纯整群
1.
Semirings whose multiplicative reduct is normal orthogroup;
乘法半群为正规纯整群的半环
5) normal orthogroups
正规纯整群
1.
In this thesis, we devote to study two important classes of semirings, in which the additive reducts of semirings are normal orthogroups or rectangular groups.
本文主要研究了完全正则半环类的两个重要子类(?)NBG和(?)eG——它们分别是由加法半群为正规纯整群和矩形群的半环构成的半环类,讨论了这两类半环的的基本性质和结构。
2.
In this dissertation, we devote to study an important class of semirings, in which the multiplicative reducts of semirings are normal orthogroups.
本文主要研究了完全正则半环类的一个重要的子类(?)NBG——它是由乘法半群为正规纯整群的半环构成的半环类,讨论了这类半环的的基本性质和结构。
6) Orthodox Ehresmann semigroups
纯整Ehresmann半群
补充资料：整密
1.犹严谨。
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