abelian 中文意思是什麼

abelian 解釋
adj. 形容詞 【數學】能成立可換定律的。
an A-group 【數學】可換群。

  1. Limit cycles ; differential systems ; abelian integrals

    極限環微分系abel積分
  2. He could not understand riemann's work on abelian functions nor roch's contributions in his dissertation.

    他不能理解Riemann在Abel函數方面的工作,也不懂Roch論文中的論著。
  3. Some public key cryptosystem extended to abelian group

    一些公鑰密碼體制在阿貝爾群上的擴展
  4. On the structure of the gr - abelian regular rings

    正則環的結構
  5. Category of abelian groups

    阿貝耳群的范疇
  6. Linear estimation of the number of zeros of abelian integrals for cubic isochronous centers

    對某些三維等時中心abel積分零點個數的線形估計
  7. Theorem 4. 5 if locally soluble group g is c * ( w ) - group, then the chief factor of g is elementary abelian

    5若局部可解群g是c卜群,則g的主因子是初等阿貝爾的
  8. He could not understand riemann ' s work on abelian functions nor roch ' s contributions in his dissertation

    他不能理解riemann在abel函數方面的工作,也不懂roch論文中的論著。
  9. Theorem 3. 3 if g is c ( p ) - group and p is an odd prime, then the derived subgroup of g is elementary abelian p - group

    定理3 3若g是…群且屍是奇素數,則g 』是初等阿貝爾p群
  10. Theorem 3. 9 if g is locally finite p - group and c * ( p ) - group, then the nilpotent class of g is at most 3 and the derived subgroup of g is elementary abelian p - group

    定理39若局部有限屍群g是c 「卜群,則g的類最多為3且g 』是初等阿貝爾p群
  11. Theorem 2. 4 let g be a non - abelian inner - finite group, each non - trivial proper subgroup of g is prime order cyclic group if and only if g is a simple group ; each proper subgroup of g is nilpotent ; and each non - trivial subgroup of g is self - normalizer

    4設g是非阿貝爾的內有限群,則g的每個非平凡真子群都是素數階循環群的充分必要條件是g是單群, g的每個真子群冪零且g的每個非平凡的真子群自正規化定理2
  12. Because of the non - abelian feature of strong interaction theory, it can not describe non - perturbative effect, so phenomenological models provide the main study method for relativistic nucleon - nucleon collisions

    由於強相互作用理論的非abelian性,它不能定量描述非微擾效)許,所以唯象理論模型是目前研究相對論性核一核碰撞的主要斤法之。
  13. In some finiteness conditions, we prove that there exists a natural abelian group homomorphism from the grothendieck group of r to the grothendieck group of a. in particular, the homomorphism is splitting if p is quasi - n - tilting

    在適當的有限性條件下,我們證明了一個從r的grothendieck群到a的orothendieck群的自然的阿貝爾群同態。
  14. The first part deals with the construction of semisymmetric graphs and the second part classifies the edge - transitive regular coverings of the cube, whose covering transformation groups are iso - morphic to the elementary abelian p - groups

    第一部分是關於半對稱圖的分類,第二部分是關于立方體邊傳遞的正則覆蓋圖的分類,其覆蓋變換群同構于初等交換p -群。
  15. With this method, in the present thesis, we will classify all the connected regular covering graphs of the cube satisfying the following two properties : ( 1 ) the covering transformation group is isomorphic to the elementary abelian p - group ; ( 2 ) the group of fibre - preserving automorphisms acts edge - transitively

    本文中,我們用同一種方法分類立方體的正則連通覆蓋圖,並且滿足兩個條件,覆蓋變換群同構于初等交換p -群且保纖維自同構群是邊傳遞的。
  16. Theorem 2. 5 let g be an infinite simple group that satisfies maximal condition. g is an inner - finite group and each non - trivial proper subgroup of g is abelian if and only if for each x in g, cg ( x ) is the only maximal subgroup that contain x. s * ( a *, c * ) - groups can be regarded as a generalizations of dedekind groups, since all of dedekind groups are s * ( a *, c * ) - groups

    5設g是滿足極大條件的無限單群,則g是內有限群,而且g的每個非平凡真子群是阿貝爾群的充分必要條件是對g的任意非平凡元x ,有c _ g ( x )是g的含x的唯一極大子群且c _ g ( x )是有限的。
  17. In terms of sub - shifts of finite type determined by an irreducible matrix, affine maps of compacted connected metric abelian group and continuous maps of tree, the two concepts of topologically ergodic map and topologically transitive map are identical

    指出對于由不可約方陣所決定的符號空間有限型子轉移而言,或緊致交換群的仿射變換及樹上連續自映射而言,拓撲遍歷與拓撲可遷這兩個概念是一致的。
  18. In this paper, at first we study the inner - finite core - finite group in section 2. by investigating the inner - finite infinite simple groups, we have proved : theorem 2. 2 let g be a non - abelian inner - finite group and g = < a, b >. if one of a and b is an involution, then g is not a simple group

    2設g是由a和b兩元生成的非阿貝爾的內有限群,若a和b兩元中有對合,則z ( g )含對合,因而g非單群;而且g不是內阿貝爾的。
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