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kernel normal system
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  核正规系
     The greatest strong P-congruence with P-trμN=πN on weakly P-inversive semi-groups S(P) is described and an abstract characterization of characteristic kernel normal system for S(P) is given.
     刻画了弱P-反演半群S(P)上满足P-trμN=πN的最大的强P-同余; 给出了S(P)上的特征核正规系的一种抽象刻画.
短句来源
     In Chapter 3, First, we discuss the relation between the kernel normal system and the congruence on a strong semilattice of inverse semigroups S_α and that on S_α.
     第三章,首先,讨论了逆半群S_α的强半格的核正规系和同余与各逆半群S_α的核正规系和同余之间的关系。 然后,讨论了含幺逆半群S_α的半格的核正规系和同余与各含幺逆半群S_α的核正规系和同余之间的关系。
短句来源
     We discuss the relations between the kernel normal system and congruences on a semilattice of inverse semigroups S_α and that on every inverse semigroup S_α.
     讨论了逆半群S_α的半格上的核正规系和同余与各S_α上的核正规系和同余之间的关系。
短句来源
     Meakin (1971) and Teruo Imaoka (1981) give a generalization of Preston's kernel normal system to orthodox and regular*-semigroup respectively, the P π-system of the n-regular *-semigroups is defined and proved. Finally, some kinds of* -congruences are specially discussed.
     Meakin(1971)和TeruoImaoka(1981)分别在纯整半群和正则半群上引入了Preston的核正规系,本文给出了拟正则半群上的P拟系且讨论了其上的几种同余。
短句来源
     This paper first gives a characterization or Γ-group congnence on a Γ-regular Semigroup. Then An idempotent-separating Kernel normal system or Γ-inverse semigroup is defined and it is proved that an idempotent-Separating Kernel normal system of Γ-inverse semigroup determines an idempotent-semigroup Congruences and the Kernel or an idempotent-separating congruence on Γ-inverse semigroup is an idempotent-Separating Kernel normal system. The results extends these or [1]
     本文首先给出了Γ—正则半群上的群同余刻划.然后定义了Γ—逆半群的幂等分离核正规系,证明了Γ—逆半群上的幂等分离核正规系决定一个Γ—逆半群上的幂等分离同余,及Γ—逆半群上的幂等分离同余核是一个幂等分离核正规系.拓广了[1]的纬果.
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  “kernel normal system”译为未确定词的双语例句
     Main result: Define:(A V B)a = {x ?S : (3x' e W(x))xd, x'x e Ea, (3a ?Aa)xa, ax € BQ} (A A B)a = AaC\ BThen {(-4 V B)Q : a ?7} is the kernel normal system of p V a.
     二{x E S:(]x’E H’(x))xx二x’x E E。 (]a E A。)
短句来源
     In this paper, we introduce the concept of a fuzzy kernel normal systemof г-group and prove that the kernel of a fuzzy congruence on a r-group is afuzzy kernel normal system.
     本文引入了г-群的模糊核正规系的概念,证明了г-群的模糊同余核是模糊正规系。
短句来源
  相似匹配句对
     Partial Kernel Normal Systems on P-Inversive Semigroups
     P-反演半群上的部分核正规系
短句来源
     ON NORMAL APPROXIMATION RATE OF KERNEL ESTIMATION OF REGRESSION FUNCTIONS
     关于回归函数核估计的正态逼近速度
短句来源
     Fuzzy Kernel Normal Systems on an Orthodox Semigroup
     纯正半群上的模糊核正规系
短句来源
     On Normal Education
     试论师范专科教育
短句来源
     and 6. normal.
     6.正常型。
短句来源
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  kernel normal system
Also it is shown that each regular congruence on S is uniquely determined by its kernel normal system and a description of the regular congruences on S in terms of their kernel normal systems is given.
      
We shall prove that each congruence on S is completely determined by its partial kernel normal system linking to P and give the kernel normal systems in regular semigroups an abstract characterization.
      


This paper first gives a characterization or Γ-group congnence on a Γ-regular Semigroup.Then An idempotent-separating Kernel normal system or Γ-inverse semigroup is defined and it is proved that an idempotent-Separating Kernel normal system of Γ-inverse semigroup determines an idempotent-semigroup Congruences and the Kernel or an idempotent-separating congruence on Γ-inverse semigroup is an idempotent-Separating Kernel normal system. The results extends these or [1]

本文首先给出了Γ—正则半群上的群同余刻划.然后定义了Γ—逆半群的幂等分离核正规系,证明了Γ—逆半群上的幂等分离核正规系决定一个Γ—逆半群上的幂等分离同余,及Γ—逆半群上的幂等分离同余核是一个幂等分离核正规系.拓广了[1]的纬果.

In this paper, we introduce the concept of a fuzzy kernel normal systemof г-group and prove that the kernel of a fuzzy congruence on a r-group is afuzzy kernel normal system. Finally, we show that a fuzzy kernel normal Systemdetermines a fuzzy congruence on г-group.

本文引入了г-群的模糊核正规系的概念,证明了г-群的模糊同余核是模糊正规系。而且证明了给出一个模糊核正规系,它决定了г-群的一个模糊同余。

This paper, according to regular *-semigroup, gives a special kind of π-regular semigroup. That is, π-regular*-semigroups. Furtheormore, some characteristics and structure are displayed. Since J. Meakin (1971) and Teruo Imaoka (1981) give a generalization of Preston's kernel normal system to orthodox and regular*-semigroup respectively, the P π-system of the n-regular *-semigroups is defined and proved. Finally, some kinds of* -congruences are specially discussed.

本文根据正则半群,给出了一类特殊拟正则半群,即拟正则半群,且同时得出了它的一些特征和性质。鉴于J.Meakin(1971)和TeruoImaoka(1981)分别在纯整半群和正则半群上引入了Preston的核正规系,本文给出了拟正则半群上的P拟系且讨论了其上的几种同余。

 
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