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- Aim To study the solving methods of linear matrix equations. 摘要目的进一步研究线性矩阵方程的解法。
- And by it, we turn linear matrix equation over quaternion field into linear equations over a number field, and obtain normal solutions of this kind of equation. 得到四元数乘积的一个弱可交换律，并利用它将四元数体上线性矩阵方程转化为数域上的线性方程组，给出此类方程的一般解法。
- Based on the theory of linear matrix equation AX=B， a formula for solving the Liapunov matrix equation ATX+XA=-E is given. 以线性矩阵方程AX=B的理论为基础，给出李雅普诺夫矩阵方程ATX+XA=-E的求解公式.
- The dimension of solution space of linear matrix equations 线性矩阵方程的解空间维数问题
- On Nonsingular Solution of Linear Matrix Equation 线性矩阵方程的非奇异解
- CONSISTENCY OF A PAIR OF SIMULTANEOUS LINEAR MATRIX EQUATIONS ?A?1XB?1=D?1, A?2XB?2=D?2? WITH AN APPLICATION 线性矩阵方程组A_1XB_1=D_1,A_2XB_2=D_2的相容性及应用
- Using the general singular value decomposition of matrices, the necessary and sufficient conditions for the expressions for the centroskew symmetric solutions of the linear matrix equation A(superscript T)XA=B are established. 摘要利用矩阵的广义奇异值分解，得到了线性矩阵方程A(上标T)XA=B有中心斜对称解的充分必要条件及其通解的表达式。
- Least-square Solution of a Kind of Linear Matrix Equation 一类线性矩阵方程的最小二乘解
- Optimal Approximate Solution of a Class of Linear Matrix Equation 一类线性矩阵方程的最佳逼近解
- Linear matrix equations 线性矩阵方程
- By solving the density matrix equations, we gained the susceptibility. 通过求解密度矩阵方程,得到感生极化率。
- The Anti-Symmetric Orthogonal Anti-Symmetric Solution of a Linear Matrix Equation and its Optimal Approximation 一类矩阵方程的反对称正交反对称解及其最佳逼近
- These conditions are expressed via the linear matrix inequality(LMI). 基于线性矩阵不等式(LMI)处理方法，给出了分散控制器存在的充分条件。
- Based on elementary circuit theorems, the matrix equations for calculating layer currents are set up and some formulas are deduced. 根据电路基本定律，列出了计算各层定流的矩阵方程并推导了有关的计算公式。
- Solutions of three kinds of matrix equations with sub-matrix restrains on bi-anti-symmetric matrix set were investigated. 摘要讨论了子矩阵约束下三类矩阵方程的双反对称迭代解。
- linear matrix equation 线性矩阵方程
- A new representation formula is given for the algebraic solution of the linear matrix eqution X=EXD + F. 本文提出了一种新的关于线性矩阵方程X=EXD+F的解析算法。 该算法利于在计算机上计算。
- Based on the principle of working dimension formula,the confining dimension formulae for each working dimension and margin are established,and formed into matrix equations. 根据工艺尺寸式原理，建立所有以设计尺寸及余量为封闭段的尺寸式，并生成方程矩阵。
- The sufficient condition equals to the solvability of a kind of linear matrix inequality (LMI). 此充分条件等价于一类线性矩阵不等式(LMI)的可解性。
- The method is that the CGLS is adopted instead of the conjugate gradient method (CGM) to compute matrix equations based on the physics-based two-grid method (PBTG). 该算法是在PBTG算法的基础上，采用CGLS算法代替一般的共轭梯度法(CGM)来计算矩阵方程。
