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1)  Matrix form of wave equation
波动方程矩阵
2)  Matrix Equation
矩阵方程
1.
Iterative solution to a class of matrix equation;
一类矩阵方程的迭代解法
2.
The least-square solution of the matrix equation A~TXA=D in anti-symmetric and persymmetric matrix;
矩阵方程A~TXA=D的反对称次对称最小二乘解
3.
A study of solution existence for matrix equation AX+X~TC=B;
关于矩阵方程AX+X~TC=B的解的存在性的探讨
3)  matrix equations
矩阵方程
1.
A new method for obtaining matrix equations from operator equations: basis function expansion method;
根据算子方程得到矩阵方程的新方法-基函数展开法(英文)
2.
A necessary and sufficient condition for matrix equations and the expression of its general solutions;
矩阵方程A_(m×n)XB_(l×s)=D_(m×s)有解的一个充要条件及通解的表示
3.
The least square method is used to get the solutions to the matrix equations AX+YB=D and AX+XB=D , and a series of solutions to matrix equations are offered.
主要研究了解矩阵方程 AX+ YB=D与 AX+ XB=D的一种迭代方法 ,得到了一类矩阵方程的解
4)  motion equation of density matrix
密度矩阵运动方程
5)  matrix equations
矩阵方程组
1.
Solutions of a class matrix equations and its optimal approximation;
一类矩阵方程组的求解问题及其最佳逼近
2.
The reflexive matrix solution of the matrix equations is solved.
求矩阵方程组AiXBi+CiXDi=Fi(i=1,2)的自反矩阵解。
3.
This paper concluded a general matrix equations set from the bending momentequation of beam.
通过梁的弯矩方程推导出解等截面静不定梁的通用矩阵方程组,适用于求解各种类型的静不定梁的约束反力和弯曲变形,且易于程序化和计算机处理。
6)  Sylvester matrix equation
Sylvester矩阵方程
1.
Local perturbation analysis for generalized Sylvester matrix equation;
广义Sylvester矩阵方程的局部扰动分析(英文)
2.
The necessary and sufficient condition functional observers are first established; based on Lyapunov stability theory and generalized Sylvester matrix equations, a design algorithm of observer for a class of linear time-delay systems is then proposed; finally two numerical examples shows the simplicity and the effectiveness of the proposed approach.
基于Lyapunov稳定理论和广义Sylvester矩阵方程的完全参数化解,给出了时滞系统函数观测器设计算法。
3.
The content of this paper consists of two parts:part one is how to solve the linear systems Ax=b iteratively,which coefficient matrices are centrosymmetric matrices; part two pays attention to solving the Lyapunov matrix equations and Sylvester matrix equations in control theory by numcrical methods.
本论文主要分为两部分:一部分是考虑了系数矩阵为中心对称矩阵的线性方程组Ax=b的迭代求解;另一部分是研究了控制理论中的Lyapunov矩阵方程和Sylvester矩阵方程的数值求解。
补充资料:波动方程
      见双曲型偏微分方程。
  

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