Chinese translation for "李双"

leessang

Example Sentences:

	1.	Professor lee shuang yuan put forward the conception " the similary of law 一体化的背景下，李双元教授率先提出了法律趋同化这一理念。
	2.	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。
	3.	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。
	4.	Then extent to the public law / " but professer lee do n ' t say anything about the chinese private law ' s betterment under this situation , and the thesis with in nation of this kind is also not very much . so the articles main goal is to deal with this problem 但李双元教授对于如何在法律趋同化大背景下进一步完善中国国际私法的立法与司法问题，没有论及，而国内对此进行研究的文章也不多，因此，本文想就此问题作一专题，系统的论述。
	5.	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。
	6.	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。
	7.	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。
	8.	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。

Similar Words：

"李树元" Chinese translation, "李树楠" Chinese translation, "李庶民" Chinese translation, "李恕权" Chinese translation, "李拴纣" Chinese translation, "李双成" Chinese translation, "李双代数" Chinese translation, "李双江" Chinese translation, "李双良" Chinese translation, "李双临" Chinese translation