semigroup 中文意思是什麼

semigroup 解釋
半群
  1. Fuzzy ideals and fuzzy congruence relations on a semigroup

    半群的模糊理想和模糊同余
  2. Group congruences on an eventually regular semigroup

    逆半群上的一類特殊同余
  3. Fuzzy congruence pairs of the completely regular semigroup

    完全正則半群的模糊同余對
  4. Then a + qc generates a contractive c - regularized semigroup

    上生成一個壓縮c一正則半群。
  5. Then a + b generates a contractive c - regularized semigroup

    則a + b是一個壓縮c -正則半群的生成元。
  6. In the third section, we give the concept of a p - disjunctive regular * - semigroup and discuss some characteristions of a p - disjunctive regular * - semigroup

    首先引入正則~ * -半群是p -析取的概念,然後研究其若干等價刻畫。
  7. After giving some basic conceptions and preparations. we discuss the problem about the characteristic set in p - rugular semigroup. in [ 3 ]. perich have given out an open problenrsutdying ^ - disjunctive inverse semigroup

    本文在給出一些基本的概念和必要的預備知識之後,就有關p -正則半群特徵集的問題展開討論。
  8. Definition 1 let s be an e - inversive semigroup and e ( s ) the set of idem - potent of s. let p c e ( s )

    反之,設p是s上的強同余, a是p的核則a是s的核正規系且屍。
  9. In the fourth part. let s be an e - inversive e - conjugate semigroup

    反之,如果,為s上的一個強同余,那麼(丞, 。
  10. In the third part, firstly we introduce a new class of semigroup s ( p ) called e - inversive p - scmigronp

    巨之, s的任一核正規系,可以決定s上的一個強同余
  11. In this paper. cm the basis of the concept, of regular semigroup. we study e - inversive semigroups. the paper is divided into four parts

    本文在正則半群的基礎上研究e -反演半群。全文共分四節。
  12. In this thesis. we give some characterizations of two special e - inversive semigroups and characterize strong congruences on both of them. in the first part. lets be an. e - invcrsivc - semigroup. we define a strong congruence on s. then describe it in terms of its kernels and traces

    全文共分五節:在第一節中,給出e -反演e -半群s的概念,定義s上的強同余,用「核跡方法」給以刻畫。
  13. P ) is called an e - inversive p - semigroup if it satisfies the following main result 2 let be a normal partition of p. then x s ( p ) : for any a ? / then there exist and b " ? u " ( 6 ) such that a ' paa. b ' pab c p3 and apaa "

    接著用「核跡」方法研究s仔)上的強p同余,即證明s屍)上的任一強p同余,可以決定s屍)的一個強p同余對,反之s的任一強p同余對,可以決定s ( p )上的一個強p同余
  14. Definition 1 let s be e - inversive semigroup. then s is called a weak r - uuipotent e - iiiversivc semigroup if it satisfies t he following definition 2 let p he a congruence on s ( r ). thei ) p is a r - congruence if it satisfies the following main result 3 then t is the maximum idempotent separating r - congruence on a weak r -

    接著給出s田)上的最大的冪等元分離r同余的一個刻畫,介紹r正則、 r正規子集的概念最後給出s叮)上的冪等元分離r同余格的一個刻畫
  15. We describe the strong congruences on s in terms of their kernels and traces. a semigroup 5 is called an e - inversive e - congruate semigroup, if s is e - inversive semigroup and for each c ? s. c " ? w ( c ). ce ( s ) c '. c ' e ( s ) c c e ( s ). a congruence on 5 is called a strong congruence, if ( i ) va. be s. apb = > vg " ? v ( a ). vb " ? v ( b }

    ,叫為s的一個強同余對,且t二h ( ; r , 11e , , ) ?在第五節中,引入了e一反演e共軛半群s的核正規系的概念,用核正規系的方法刻畫s上的強同余
  16. The relation between monomial orderings on polynomial algebra and semigroup algebra

    多項式代數與半群代數中單項式序之間的關系
  17. Bounded multiplicative semigroup

    有界乘法半群
  18. The invariant ( v ( a ), [ 1a ] ) that we used for unital case is the semigroup of murry - von neumann equivalence classes of projections in matrices over c * - algebras together with the class of the unit

    我們用來分類的不變量( v ( a ) , [ 1 _ a ] ) (有單位元的情況)是a的矩陣代數中所有投影的murry - vonneumann等價類所成的半群及單位元所在的等價類。
  19. We also describe the group congruence class by the subset tu, and we show that tvp = ropot, where p is a congruence and r is a group congruence of s. we describe some properties of a unitary and dense e - semigroup

    還指出:半群s的任意同余p與它的群同余,的並, v廠一n嚴認文章還使某些結論在酉的稠密e半群中得到體現並進一步簡化
  20. Gomes described the r - unipotent congruence on a regular semigroup s by means of its kernal and hyper - trace. in this paper, we describe the r - semiprime r - unipotent congruence and the r - semiprime e - left normal congruence on a strong - regular semigroup

    Gomes利用同余的核與超跡描述了正則半群上的r -冪同余,但在更廣義的半群上還沒有這方面的討論。
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