导子

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导子导子
  1. 设R是一个分配素近环,如果R容纳一个非平凡导子或者自同构,则R是交换的。

    Let N be a distributive prime near - ring , if N admits a nontrivial derivation or automorphism , then R is commutative .

  2. 其次给出了W的导子代数,证明了它只有一个外导子;

    Secondly , the derivation algebra of W is determined and it is proved that W has only one outer derivation .

  3. 特征2李代数G2变形的导子代数

    Derivation Algebras of Variations of Lie Algebra G_2 in Characteristic 2

  4. n元微分算子代数的导子李代数

    Lie Algebra of Derivations of algebras of differential operators in n - variables

  5. Loop代数的有限维不可约模的导子

    The Derivations of the Finite Dimensional Irreducible Modules over the Loop Algebras

  6. 设A是域F上的有限维素代数,,是A上的导子。

    Let A be prime algebra of finite dimensions over field F.

  7. 仅有内导子的J-可换Lie代数

    J-Comm Lie Algebras with Only Inner Derivations

  8. 拟Q5-filiform李代数的导子代数

    Derivation Algebra of Quasi Q_5-filiform Lie Algebra

  9. 交换环上Cn型李代数的标准Borel子代数的导子

    Derivations of the Standard Borel Subalgebra of Lie Algebra of Type C_n over a Commutative Ring

  10. 半素环上Jordan(α,α)-导子的性质

    Properties of Jordan (α,α) - derivations on semiprime rings

  11. 自伴算子的Jordan代数上的双Jordan导子

    Bi-Jordan Derivations on Jordan Algebras of Selfadjoint Operators

  12. Banach代数上双Jordan导子的稳定性

    Stability of Bi-Jordan Derivations on Banach Algebra

  13. Banach代数上的T-模导子与T-理想

    T-Module Derivations and T-Ideals on Banach Algebras

  14. 三角代数上的广义Jordan导子

    Generalized Jordan Derivations of Triangular Algebras

  15. 一维中心的拟L5,Q5-filiform李代数的导子代数

    Derivation Algebra of Quasi L_5 , Q_5-filiform Lie Algebras with One-Dimensional Center

  16. Z2上5维3-Lie代数的内导子Lie代数

    Inner Derivation Algebras of 5-Dimensional 3-Lie Algebras over Z_2

  17. 设N是中心为Z的素近环,I是N的右理想,D是N上的非平凡导子。

    Let N be a prime near - ring with center Z , I a right ideal of N , D a non - trival derivations of N.

  18. Toeplitz矩阵环的自同构和导子

    Automorphisms and Derivations of Toeplitz Matrix Rings

  19. 阶化平移Toroidal李代数L4的导子和泛中心扩张

    The Derivations and Universal Central Extension of Gradation Shifting Toroidal Lie Algebra L_4

  20. 某些CSL代数上的2-局部φ-导子

    2-Local φ - derivations on certain CSL algebras

  21. 对于算子代数的Lie结构(如Lie理想、Lie导子、Lie同构等)的研究人们一直在进行着,这是因为它对于全面揭示各种算子代数的结构具有重要的意义。

    Many people have been studying the Lie structure ( Lie ideals , Lie derivations , Lie isomorphism ) because it is very important to reveal the structure of various operator algebras .

  22. Digraph代数上的2-局部导子

    2-Local Derivations on Digraph Algebras

  23. 第四章研究了一类CSL代数上的Jordan导子和digraph代数上的2-局部导子。

    In chapter 4 , we discuss the Jordan derivations on certain reflexive operator algebras and the 2-local derivations on digraph algebras .

  24. Virasoro代数到中间序列模的导子

    The Derivations of Modules of the Intermediate Series over the Virasoro Algebra

  25. 本文研究Z2域上一类5-维3-李代数的导子代数的结构。

    It studied the structure of derivation algebras of a class of 5 dimensional 3-Lie algebras .

  26. 本文引进Banach代数上的T-摸导子的概念,利用T-模导子构连了Banach代数的两个闭双边理想&T-理想,并得到了T-理想的一个特征性质。

    In this paper , we introduce the T-module derivation on a Banach algebra and structured T-ideal s of a Banach algebra using the T-module derivation We obtained a property for the T-ideal .

  27. 本文证明了:Banach空间上完全分配格代数间的导子都是自动连续的;

    In this paper , we prove that every derivation of completely distributive subspace lattice algebra on Banach spaces is continuous , and obtain that additive derivations of nest algebras on Banach spaces are inner .

  28. 第一节我们介绍了导子,内导子,局部导子,广义导子,2-局部导子,因子vonNeumann代数,套代数等概念。第二节主要给出一些熟知的定理。

    We give some technologies and notations , and introduce the definitions of derivations , inner derivations , local derivations , generalized derivations , 2 - local derivations , factor von Neumann algebras , nest algebras and so on .

  29. 本文推广Kadison关于局部导子的一个定理并给出十分简单的证明。

    This paper generalize a local derivation result of Kadison with a very simple proof .

  30. 本文研究以Banach代数A上的幂级数拓扑代数A[[X]]及A上的幂级数Banach代数фA为定义域的导子的自动连续性,同时也给出了有关导子的一般形式。

    The purpose of this paper is to study the automatic continuity of derivations from the topological algebra A [ [ X ] ] of power series and the Banach algebra ф _A of power series over a Banach algebra A. We also obtain the standard forms of the derivations .