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- The decomposition of symplectic transformation about symplectic transvection over local rings by theory of defective number and residue number is discussed. 研究了局部环上辛变换的辛平延,利用亏失数、剩余数的理论,讨论了局部环上辛变换关于辛平延的分解。
- The symplectic transvection commutate over field 域上的辛平延的换位子
- DECOMPOSITION OF SYMPLECTIC TRANSFORMATION ABOUT SYMPLECTIC TRANSVECTION OVER LOCAL RINGS 局部环上辛变换关于辛平延的分解
- symplectic transvection 辛平延
- The symplectic method provides a way for solving other problems. 这种辛方法也为求解其他问题提供了一条路径。
- The characteristic of conservative system is symplectic conservation. 在物理与力学中有大量保守体系的分析。
- The symplectic method can provide a new idea for researching others problem. 这种方法也为研究其他问题提供了一条路径。
- In this paper. we study the Lagrange bisection at the symplectic groupoids. 摘要本文研究了辛群胚上的拉格朗日双截面。
- Yao Weian and Zhong Wanxie, Symplectic Elasticity, Beijing, Higher Education Press, 2002. 168姚伟岸、钟万勰,辛弹性力学,北京:高等教育出版社,2002
- 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。
- Meanwhile, an effective method for end conditions was given in the symplectic space. 同时给出了一种辛空间中处理端部条件问题的有效方法。
- 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。
- In this paper,we study the application of the 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。
- And a numerical algorithm for constructing a random symplectic orthogonal matrix is put forward. 研究了现有两种构造随机正交辛矩阵算法的特点;
- 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。
- Two-dimensional problems of thermo-viscoelasticity in the symplectic system were described. 摘要在辛体系下描述了二维热粘弹性力学问题。
- This catastrophe, but also that赫里布symplectic Forever nailed on the historical pillar of shame. 这一浩劫,也使辛那赫里布永远被钉在历史的耻辱柱上。
- We've also proposed a new discrete symplectic algorithm inspired by the finit 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。
- In the symplectic method, the axisymmetric and non-axisymmetric buckling modes can be obtained directly. 这种辛方法克服了传统振型函数方法的局限性,并可直接得到轴对称和非轴对称的屈曲模态。
- At last symplectic schemes of Hamiltonian system for nonlinear Schrodinger equation have been extended to higher dimension. 最后,把非线性Schr(?) dinger方程的辛格式推广到了高维,并给出了一种特殊的非线性Schr(?)