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Robust state feedback admissibilisation of discrete linear polytopic descriptor systems: a strict linear matrix inequality approach

机译:离散线性多边形描述符系统的鲁棒状态反馈可容许性:严格的线性矩阵不等式方法

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摘要

This study deals with strict linear matrix inequality (LMI)-based robust admissibility analysis and robust admissibilisation of a discrete linear descriptor system associated with pencil (E,A). Indeed, the LMI condition for nominal admissibility is linear with respect to A and also with respect to E. This linearity in E is an original issue in this study. As a consequence, parameter deflections in the entries of A but also of E can then be easily taken into account owing to polytopic description to derive strict LMI sufficient conditions for robust admissibility and robust state feedback admissibilisation. The possibility to deal with parameter uncertainty on E is one of the main contributions. It is also shown how the proposed condition can go beyond the scope of the descriptor systems and can be used to approach the very challenging problem of the static output feedback stabilisation of discrete non-descriptor models.
机译:这项研究处理基于严格线性矩阵不等式(LMI)的鲁棒可容许性分析和与铅笔(E,A)相关的离散线性描述符系统的鲁棒可容许性。确实,标称可容许性的LMI条件相对于A以及相对于E都是线性的。E中的这种线性是本研究的原始问题。结果,由于多位点描述,可以很容易地考虑到A条目和E条目中的参数偏移,以得出严格的LMI足够的条件,以实现鲁棒的可允许性和鲁棒的状态反馈可允许性。处理E上的参数不确定性的可能性是主要贡献之一。还显示了所提出的条件如何能够超出描述符系统的范围,并可以用于解决离散非描述符模型的静态输出反馈稳定化这一非常具有挑战性的问题。

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