The symplectic integrator method is applied to time evolution of the scalar wave equation.
将辛算法运用到标量波动方程的时域模拟中。
ANALYTICAL SOLUTIONS OF THIN PLATE WITH DIFFERENT BOUNDARIES UNDER SYMPLECTIC GEOMETRY FORM
辛几何形态下不同边界条件的薄板解析解
Product of Symplectic Tranrection Representing the Symplectic Transformation over a Local Ring
局部环上辛变换表为辛平延之积
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。
And a numerical algorithm for constructing a random symplectic orthogonal matrix is put forward.
给出了一种构造完全随机得正交辛矩阵得数值实现方法。
A new integrable symplectic map is derived by means of nonlinearization of the eigenvalue problem.
通过谱问题的双非线性化，导出一个新的可积的辛映射。
Internal Implication and Expansion of Euclidean Space and Symplectic Space for Bogus Symplectic Space
欧氏空间与辛空间关于伪辛空间的内蕴和扩张
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。
The canonical transformation method is proposed for symplectic conservative perturbation approximation.
然后给出正则变换的摄动保辛方法。
Residual Error Hypercomplex Symplectic Decomposition Approach to Multispectral and Panchromatic Image Fusions
残差超复数偶对分解的多光谱和全色图像融合方法
Theoretic Solution of Rectangular Thin Plate on Foundation With Four Edges Free by Symplectic Geometry Method
弹性地基上四边自由矩形薄板的解析解
Theoretic Solution for Rectangular Thin Plate with Arbitrary Boundary Conditions By Symplectic Geometry Method
四边任意支承条件下弹性矩形薄板弯曲问题的解析解
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。
Theoretical solution for rectangular thick plate with arbitrary boundary conditions by symplectic geometry method
四边任意支承条件下弹性矩形厚板辛几何法解析解
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。
Numerical solution of differential Riccati equation with variable coefficients via symplectic conservative perturbation method.
由于该方程是二阶变系数微分方程，其解析解很难得到。
The present paper emphasizes that the symplectic conservative behavior should be considered in small parameter perturbation approximations.
本文指出小参数摄动法保辛的问题应予考虑。
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