A symplectic method is established by introducing a duality system.

通过引入对偶体系,建立了解决该类问题的辛方法.

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In this paper, we study the symplectic groupoids structure on the cotangent bundle of Lie group.

本文研究了 李群 的余切丛上的辛群胚结构.

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The essential property and developmental course of Euclidean space, symplectic space and bogus space are studied.

论述欧氏空间 、 辛空间、伪辛空间的本质属性及演变过程.

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We've also proposed a new discrete symplectic algorithm inspired by the finite element method.

反之,利用有限元离散相空间,得到一类新的算法,称为有限元-辛算法.

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The isomorphic conditions of some lattices generated sets of subspace under finite pseudo - symplectic groups are discussed.

文章讨论了伪辛群作用下子空间轨道生成的格的同构条件.

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In this sense, we say that the Hamiltonian system has a symplectic structure.

在这种意义下, 哈密顿系统具有辛结构.

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The dual equations and conditions of the corresponding boundary are obtained directly in the symplectic space.

在辛几何空间中直接描述正则方程和对应的边条件.

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In this paper Lie group , Symplectic manifolds, Groupoids are treated as fundamental research subjects.

本文主要以李群 、 辛流形及群胚等为基本研究对象.

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The connotation and denotation representations of pseudo - symplectic space about symplectic space are demonstrate.

论述过程同时给出了伪辛空间关于辛空间的内蕴和外延表示式.

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With the aid of the completeness of symplectic eigensolutions, a close method was presented.

利用辛本征解空间的完备性, 建立一套封闭的求解问题方法.

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In this paper, we study the application momentum mapping to a Possion G - space and symplectic groupoids.

本文研究了矩映射在泊松G - 空间及辛群胚中的应用.

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