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1)  iterated solution of Riccati equation
Riccati 方程迭代解
2)  Riccati iteration
Riccati迭代
1.
For linear part the control law with Riccati iteration matrices satisfying certain conditions is used to get the Lyapunov function.
对线性部分采用Riccati迭代矩阵满足一定条件的控制律以得到Lyapunov函数 ,进而研究了存在非线性反算误差 (由非线性方程求解误差和解饱和算法形成 )时两步法使系统保持稳定的条件 ,给出了实际系统参数调整的指导方法 。
3)  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。
4)  Riccati algebraic equation
Riccati代数方程
5)  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 。
6)  Riccati equations
Riccati方程组
1.
By using two extended Riccati equations and Mathematica software,the author obtains exact solutions to the Variable Coefficient Burgers Equation with forced term outside and Witham-Broer-Kaup equation,including many kinds of solitary-wave-like solutions,like periodical solutions and solitary wave solutions with variable speed,many of which are found for the first time.
借助两个推广形式的Riccati方程组和Mathematica软件,求出了具外力项变系数Burgers方程和Witham- Broer-Kaup方程的一些精确解,包括各种类孤立波解、类周期解和变速孤立波解,其中许多解是新的。
2.
By constructing one new Riccati equations and using the generalixed Riccati method,we simplified the form and enriched the general results.
通过构造新的Riccati方程组,推广了Riccati方法,使其具有简洁的形式,丰富和发展了已有的结果,借助Mathematica软件,进一步获得了KdV-Burgers方程的一些新的孤波解。
3.
By using two extended Riccati equations and Mathematica software,exact solutions Of(2+1)-dimensional Broer-kaup equations with variable coefficients are obtained.
基于齐次平衡原则和分离变量法的思想,通过两个推广的Riccati方程组和Mathematica软件,求出了变系数(2+1)维Broer-kaup方程的一些精确解,包括各种类孤立波解、类周期解,其中许多解是新的。
补充资料:代解
1.作为犯人的替身押走。 2.代为押解犯人。
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