1) widening generalized inverse matrix
拓展的矩阵广义逆
3) generalized inverse matrix
矩阵的广义逆
1.
In this paper, using the theory of singular values decomposition of matrix and generalized inverse matrix, the state feedback and pole assignment of singular linear systems of singular matrix is squareness are discussed.
利用矩阵的奇异值分解和矩阵的广义逆讨论了奇异矩阵是非方形矩阵的广义线性系统的状态反馈和极点配置问题,得到了该系统的奇异值标准形式,给出了该系统极点配置的一种方法。
4) generalized inverse of matrix
矩阵的广义逆
1.
Using singular values decomposition of matrix and generalized inverse of matrix, the singular values standard form for linear gen-eralized system has been obtained.
研究了广义线性系统的极点配置问题,利用矩阵的奇异值分解和矩阵的广义逆得到了广义线性系统的奇异值标准形,使得广义线性系统的极点配置问题转变为正常系统的极点配置问题,从而给出广义线性统极点配置的一种新方法。
2.
The singular values standard form for linear generalized system has been obtained with singular values decomposition of matrix and generalized inverse of matrix,the generalized system is changed into normal system.
主要研究了广义线性系统—Ex(t)=AX(t)+Bu(t),x(t_0)=x_0,t≥t_0,y(t)=Cx(t)+Du(t)的极点配置问题,利用矩阵的奇异值分解和矩阵的广义逆,得到了广义线性系统的奇异值标准形,使得广义线性系统的极点配置问题转变为正常系统的极点配置问题,从而给出广义线性系统极点配置的一种新方法。
5) Generalized inverse of matrices
广义逆矩阵
1.
By decreasing the higher limit of the object function step by step, applying method of the generalized inverse of matrices and Newton-Raphs.
逐次收缩目标函数上限值,运用广义逆矩阵和牛顿—拉夫逊法求解,将OPF问题转化为一系列求解非线性不定方程组的一维优化逼近过程。
2.
We introduce a generalized inverse of matrices over the Zm and investigate some matrix equations by them.
本文基于Zm上的加法和乘法运算,定义了Zm上的广义逆矩阵及有关概念,并讨论了Zm上矩阵方程AX=C+YB的通解问题。
6) generalized inverse matrix
广义逆矩阵
1.
Study on generalized inverse matrix and its application;
关于几种广义逆矩阵及其应用的探讨
2.
Research of three questions in generalized inverse matrix;
广义逆矩阵中三个问题的研究
补充资料：拓展
1.开拓扩展。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条