李双代数的英文

• lie bialgebra

• "李"英文翻译    plum plum a surname
• "双"英文翻译    two; twin; both; dual
• "代数"英文翻译    K理论 algebraic K-theory
• "李双" 英文翻译 :    leessang
• "双代" 英文翻译 :    sodai
• "李双成" 英文翻译 :    shuang-cheng li
• "李双江" 英文翻译 :    li shuang jiang; li shuangjiang
• "李双良" 英文翻译 :    li shangliang
• "李双临" 英文翻译 :    li shuanglin
• "李双双" 英文翻译 :    li shuangshuang
• "李双顺" 英文翻译 :    li s
• "者 李双元" 英文翻译 :    shuang-yuan li
• "代数" 英文翻译 :    [数学] algebra◇代数闭域 algebraic closed field; 代数编码 algebraic coding; 代数变换 algebraic transformation; 代数表达式 algebraic expression; 代数簇 algebraic variety; 代数等价 algebraic equivalence; 代数对数 algebraic logarithm; 代数对应 algebraic correspondence; 代数方法 algebraic method; 代数方程(式) algebraic equation; 代数分析 algebraic analysis; 代数符号 algebraic sign; algebraic symbol; algebraic digit; 代数根 algebraic root; 代数函数 algebraic function; 代数函数域 algebraic function field; 代数和 algebraic sum; algebraic addition; 代数恒等式 algebraic identity; 代数化 algebraization; 代数基本定理 fundamental theorem of algebra; 代数积 algebraic product; 代数积分 algebraic integral; 代数集合 algebraic set; 代数几何(学) algebraic geometry; 代数解 algebraic solution; 代数解法 algebraic method; 代数解析 algebraic analysis; 代数空间 algebraic space; 代数扩张 algebraic extension; 代数 k理论 algebraic k-theory; 代数逻辑 algebraic logic; 代数平均法 method of algebraic; 代数平均误差 algebraic average error; 代数曲线 algebraic curve; 代数群 algebraic group; 代数式 algebraic expression; 代数数 algebraic number; 代数数论 algebraic number theory; theory of algebraic numbers; 代数数域 algebraic numbers field; 代数同构 isomorphism of algebra; 代数同伦 algebraic homotopy; 代数同态 algebra homomorphism; 代数拓扑(学) algebraic topology; 代数微分方程 algebraic differential equation; 代数无关 algebraic independence; 代数项 algebraic term; 代数学 algebra; 代数循环 algebraic cycle; 代数语言 algebraic language; 代数语言学 algebraic linguistics; 代数语义学 algebraic semantics; 代数学家 algebraist; 代数运算 algebraic operation; 代数整数 algebraic integer; 代数值 algebraic value
• "双代号图" 英文翻译 :    aoa
• "双代森锰" 英文翻译 :    trimanoc
• "双代森锌" 英文翻译 :    trizinoc; zinoc
• "双代号网络图" 英文翻译 :    aoa activity-on-arrow
• "双代号网络图法" 英文翻译 :    activity-on-arrow， aoa
• "代数的代数" 英文翻译 :    algebraic algebra
• "代数李代数" 英文翻译 :    algebraic lie algebra
• "代数学,代数" 英文翻译 :    algebra
• "ccr代数" 英文翻译 :    ccr algebra
• "gerstenhaber代数" 英文翻译 :    antibracket algebra; gerstenhaber algebra
• "hecke代数" 英文翻译 :    hecke algebra
• "heyting代数" 英文翻译 :    heyting algebra

• In chapter one we introduce lie bialgebriod and related conception , and special situation do detailedly
  本文的第一章介绍了李双代数胚及其相关的概念，并对一些特殊情形做了详尽的说明。
• Considered the relationship between the dirac structures of poisson - nijenhuis manifold and the basic vector field , we proof that the basic vector field can keep the dirac structures of poisson - nijenhuis manifold which discussed before
  考虑了基本向量场与dirac结构的关系，在前三节的基础上证明了基本向量场可以保持上述李双代数胚上的dirac结构。
• The content in chapter three is main of this paper . at the first all we try to discuss the lie algebroid morphism and lie bialgbroicl morphism whose operations are analyzed and discussed . on the basis of this we discuss pullback dirac structure for lie bialgebroid clearly
  第三章是本文的主体部分，首先引入了李代数胚态射和李双代数胚态射的概念，对其运算进行了分析和讨论，在此基础上对李双代数胚上的拉回dirac结构做了详细的讨论。
• The dirac stracture for lie bialgebroid ( a , a * ) is a subbundle l c a + a * , which is maximally isotropic with respect to symmetric bilinear form ( , ) + , whose section is closed under the bracket [ , ] . the dual characteristic pairs of maximal isotropic subbundle is an important conception which is used to describe maximal isotropic subbundle
  李双代数胚上的dirac结构是指在对称配对( ， ) _ +下极大迷向，在[ ， ]下可积的子丛，对偶特征对是描述极大迷向子丛的重要概念。
• With the if and only if condition of the condition when a maximally isotropic subbundle is a dirac structure , we particularly discuss some lie bialgebroids and its dirac structures in the section three . moreover , we get the similar conclusions and theorems . from these , we know more properties of poisson - nijenhuis manifold
  利用极大迷向子丛是dirac结构的充要条件，第三节详细讨论了poisson - nijenhuis流形上的几种李双代数胚及其上的dirac结构，并由此得到了一些poisson - nijenhuis流形上dirac结构的特殊性质。
• In this paper , we introduce the definition of lie bialgebroid and its dirac structures firstly . then we particularly discuss the tangent lie bialgebroid , based on the conclusion and thorems given by a . weinstein , z - j . , liu . in section two , we study the nijenhuis tensor , which causes the deformation of poisson tensor . view poisson - nijenhuis manifold as a special case of bihamiltonian manifold , we will show some special anduseful properties of poisson - nijenhuis manifold
  将poisson - nijenhuis流形作为双hamilton流形的一个特例，得到poisson - nijenhuis流形上一些比较特殊和有用的性质；并给出了poisson - nijenhuis流形上的形变李代数胚和形变李双代数胚。