transitive group 中文意思是什麼

transitive group 解釋
可遷群
  • transitive : adj. 傳遞的,可轉移的;【語法】及物的;【物理學】過渡的。n. 及物動詞 (opp. intransitive)。adv. -ly ,-ness n.
  • group : n 1 群;批,簇。2 集團,團體,小組。3 【化學】基,團,組;(周期表的)屬,族。4 (雕塑等的)群像...
  1. So for block transitive 2 - ( v, 5. 1 ) designs, we need to study the case in which the given block transitive group of automorphisms is unsolvable

    在第3章我們討論自同構群為非可解群的區傳遞2 - ( v , 5 , 1 )設計。
  2. A simple undirect graph x is said to vertex - transitive, edge - transitive, and arc - transitive, if its automorphism group acts transitively on the vertices, edges and arcs, respectively

    如果一個簡單的無向圖的自同構群分別傳遞的作用在它的點集,邊集和弧集上,那麼分別稱這個圖是點傳遞的,邊傳遞的和弧傳遞的。
  3. The first chapter of this article consists of the following contents. suppose that are positive integers., then the bergman kernel function for the second type of hua domain where determined by the following recursion formula : and where is determined by the following recursion formula : it is inappropriate to use holomorphic transitive group to compute the bergman kernel function of hen because he11 is not a homogeneous domain, and we can not obtain the bergman kernel function of hen by obtaining the sum of an infinite series as we compute the bergman kernel function of reinhardt domain. we firstly give some holomorphic automorphisms such that for any he there exists a holomorphic automorphism satisfying next, we introduce the concept of semi reinhardt domain and get its complete orthonormal system

    結合上述兩種方法就可獲得he _的bergman核函數的顯表達式,對于兩類廣義例外華羅庚域,還要用到jordantriplesystem的理論,才能求出其bergman核函數的顯表達式: 2當是正整數,時,廣義例外華羅庚域的bergman核函數其中滿足如下的等式:於是,可從等式得到所有的a _ j , ry u dstu thalca000ereereereforfortheerethettithen其中廣; k由下歹遞推公式決定: 。
  4. 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。
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