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New upper solution bounds for perturbed continuous algebraic Riccati equations applied to automatic control

机译:扰动连续代数Riccati方程的新上限解边界应用于自动控制

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摘要

In dynamical systems studies, the so-called Riccati and Lyapunov equations play an important role in stability analysis, optimal control and filtering design. In this paper, upper matrix bounds for the perturbation of the stabilizing solution of the continuous algebraic Riccati equation (CARE) are derived for the case when one, or all the coefficient matrices are subject to small perturbations. Comparing with existing works on this topic, the proposed bounds are less restrictive. In addition to these bounds, iterative algorithms are also derived to obtain more precise estimates. (c) 2006 Elsevier Ltd. All rights reserved.
机译:在动力学系统研究中,所谓的Riccati和Lyapunov方程在稳定性分析,最优控制和滤波设计中起着重要作用。在本文中,针对一个或所有系数矩阵受到小扰动的情况,推导了连续代数Riccati方程(CARE)的稳定解的扰动的矩阵上界。与有关该主题的现有作品相比,拟议的界限限制较少。除了这些界限外,还衍生出迭代算法以获得更精确的估计。 (c)2006 Elsevier Ltd.保留所有权利。

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