1) H 2 algebraic Riccati equation
H2代数Riccati方程
2) algebraic Riccati equation
代数Riccati方程
1.
A robust H-infinity control scheme of output feedback based on an algebraic Riccati equation was presented to stabilize the closed loop system.
基于代数Riccati方程方法,提出了H∞鲁棒输出反馈控制方法,以使系统闭环控制稳定。
2.
By means of the positive-definite solutions of algebraic Riccati equations,the robust H ∞ dynamic output feed-back controller is constructed,under which the closed-loop systems are of internal stability and reduce the H ∞ norm of the trans-fer function from the disturbance to the controlled output to a prescribed level for all admissible uncertainties and all positi.
通过代数Riccati方程的正定解,给出了全维鲁棒H∞动态输出反馈控制器的设计,使得相应的闭环系统对一切时滞和所有允许不确定参数保持内稳定,并且闭环系统从扰动受控输出之间传递函数H∞范数不大于已知给定的指标值。
3.
In a large multihop sensor network,the controllers and the plants usually communicate via unreliable wireless channels,and the algebraic Riccati equation is modified because of the random packet losses.
在传感器网络中,控制器与被控对象通过不可靠无线网络通信,因此代数Riccati方程由于通信链路的随机丢包产生了新的参数。
3) Riccati algebraic equation
Riccati代数方程
4) algebraic Riccati equations
代数Riccati方程
1.
The solution to local controllers is carried out merely by iteratively solving a set of local algebraic Riccati equations.
局部控制器的求解只需递推地利用一系列局部代数Riccati方程 。
5) classical Riccati algebraic equations
常规Riccati代数方程
6) matrix algebra Riccati equation
矩阵代数Riccati方程
1.
The existence condition and upper and lower bounds estimation of the solution to the equation under the structured uncertainty assumption are presented by applying the operational property of matrix and Lyapunov stability theory, the estimation is then determined by a linear matrix inequality (LMI) and two matrix algebra Riccati equations.
研究摄动离散矩阵Lyapunov方程解的估计问题,利用矩阵运算性质及Lyapunov稳定性理论,给出在结构不确定性假设下方程解的存在条件及解的上下界估计,估计结果由一个线性矩阵不等式(LMI)和两个矩阵代数Riccati方程确定。
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