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Robust decentralized stabilization of a class of linear discrete-time systems with non-linear interactions

机译:一类具有非线性相互作用的线性离散时间系统的鲁棒分散镇定

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This paper deals with robust stabilization of a class of linear discrete-time systems under non-linear perturbations via output feedback. A bound on the non-linear perturbations is maximized in the design. It is shown that degree of freedoms by the introduction of instrumental variables employed in this paper lead to much flexibility in obtaining both a robust output feedback controller and a maximal allowable bound of the non-linear perturbations. An improved method involving linear matrix inequalities are suggested to solve the matrix inequalities characterizing a solution of the robust stabilization problem. Consequently, the proposed method can yield a much less conservative result than that of earlier methods. Of major interest is an extension to a class of interconnected systems composed of linear subsystems with non-linear interactions. A robust decentralized controller is presented such that the closed-loop systems are maximally tolerant to interconnected non-linear couplings. Numerical examples illustrate the validity of the proposed approach.
机译:本文通过输出反馈处理一类非线性离散时间系统在非线性扰动下的鲁棒镇定。在设计中最大化了非线性摄动的界限。结果表明,通过引入本文采用的工具变量来实现自由度,在获得鲁棒的输出反馈控制器和非线性扰动的最大允许范围方面都具有很大的灵活性。提出了一种涉及线性矩阵不等式的改进方法,以解决表征鲁棒稳定问题的矩阵不等式。因此,所提出的方法所产生的保守性结果要比早期方法少得多。最主要的兴趣是对由具有非线性相互作用的线性子系统组成的一类互连系统的扩展。提出了一种鲁棒的分散控制器,使得闭环系统最大程度地容忍互连的非线性耦合。数值算例说明了该方法的有效性。

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