1) sub order homomorphism
亚序同态
1.
In this paper, we disussed the relation between order homomorphism and fuzzy homomorphism, gived the concept of sub order homomorphism, and studied the transition for each other and the related properties.
讨论Ｆｕｚｙ格上的序同态、Ｆ－同态之关系，给出了亚序同态的概念，研究了几种同态的互相转化及其有关性
2) metahomomorphism
亚同态
1.
Remarks on metahomomorphism of group;
对群上亚同态的几点注记
2.
This paper gives the definition of metahomomorphism of Lie group and it studies a few qualities of the metahomomorphism of Lie group,and a few significant results are obtained.
文章给出了李群上的亚同态的定义,并对李群上的亚同态的有关性质进行了研究,得出了一些有意义的结果。
3.
In this paper we give some examples of metahomomorphisms on groups, which indicate the generality of the concept and are useful for understanding properties of metahomomorphisms.
该文给出群上亚同态的几个不同类型的例子 ,并确定了几个低阶群的亚同态集合。
3) kernel of metahomomorphism
亚同态核
4) order homomorphism
序同态
1.
In this paper,order homomorphism on complete DeMorgan algebra(i.
定义了在完备DeMorgan代数(即具有逆合对应的完备格)上的序同态、L-拓扑空间中连续序同态,分别给出了它们的若干性质及其等价刻画。
2.
In this paper, we disussed the relation between order homomorphism and fuzzy homomorphism, gived the concept of sub order homomorphism, and studied the transition for each other and the related properties.
讨论Ｆｕｚｙ格上的序同态、Ｆ－同态之关系，给出了亚序同态的概念，研究了几种同态的互相转化及其有关性
5) GOH
序同态
1.
Image and inverse image of semitopogenous order on completely distributive lattice was defined by GOH, and their properties respectively was discussesed.
本文给出了完全分配格上半拓扑生成序在序同态下的象和逆象的定义，分别研究了象和逆象的性质，为进一步研究完全分配格上拓扑共生结构的象结构和逆象结构奠定了基础。
6) order-homomorphism
序同态
1.
Meanwhile, some applications in depicting ω- continuity of order-homomorphism and w-convergence of molecular nets and ideals are given by them.
系统地研究了ω~-基、ω~-子基、ω~-远城基和ω~-远城子基这些概念的性质以及它们之间的关系,同时给出了这些概念在刻画序同态的ω~-连续性以及分子网和理想的ω~-收敛性的若干应用。
2.
Two theorems about structures of order-homomorphisms on two Fuzzy lattices aregiven.
给出了两个常用格上序同态的结构定理。
3.
From the concepts of N-continuity, we obtain some conclusion on continuous and almost continuous order-homomorphism.
以近似良紧性为基础，在ＬＦ拓扑空间上提出了序同态的Ｎ－连续性、分子网的Ｎ－收敛性及Ｎ－闭包算子等概念。
补充资料：Frobenius自同态
Frobenius自同态
Froberius endomorphism
I加饭对璐自同态〔Fm加对旧曰吐阅翔解白n;。，o6e，。yea翎八oMo帅.3M] q个元素的有限域乓上概形(scheme)X的自同态咖domo印城m)杯X一X，使得价限制在X(气)上是恒等映射，并且结构层的映射扩:今~今是自乘到q次幂的映射(即把t映到t“).Fro坎对留自同态是纯不可分态射·且具有零微分·对于定义在巩上的仿射簇XC才，F拍b目五出自同态毋把点(x，，…，凡)映到(川，，’‘，对). 定义在巩上的X的几何点的个数等于价的不动点的个数，因此，能够利用1刀台如血公式(此反址忱fo卜m血恤)来确定这些点的个数、义在只上的万履答，.se‘浏’夕翩集合，即“定
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参考词条