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H_∞ filtering of discrete-time switched singular systems with time-varying delays

机译:具有时变时滞的离散时间切换奇异系统的H_∞滤波

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In this article, the analysis and design problems of H-infinity filtering for a class of discrete-time switched singular systems with time-varying delay under an arbitrary switching signal are investigated. The main attention is focused on the design of a linear mode-dependent filter guaranteeing the regularity, causality, and asymptotic stability of the resulting filtering error system with a prescribed H-infinity performance bound. By using a multiple Lyapunov-Krasovskii functional, and utilizing the linearization technique, novel sufficient conditions for the solvability of H-infinity problem are derived in terms of linear matrix inequalities. Solving that, the desired filter gains can be determined. Any model transformation of system, which often leads the large computational burden is involved. The free weighting matrix technique is introduced to provide additional degree of freedom, which improves the conservativeness of the developed method. Finally, numerical examples are given to demonstrate the effectiveness and the merit of the proposed approach and to compare the obtained results with some previous works in the literature.
机译:本文研究了一类在任意切换信号下具有时变时滞的离散时间切换奇异系统的H-∞滤波的分析和设计问题。主要关注点集中在线性模式相关滤波器的设计上,该滤波器可确保所得滤波误差系统具有规定的H-无穷大性能界限,从而确保其规律性,因果关系和渐近稳定性。通过使用多个Lyapunov-Krasovskii泛函,并利用线性化技术,从线性矩阵不等式中得出了H无限问题可解性的新颖充分条件。解决该问题,可以确定所需的滤波器增益。涉及系统的任何模型转换,这通常会导致较大的计算负担。引入了自由加权矩阵技术以提供额外的自由度,从而提高了所开发方法的保守性。最后,通过数值算例说明了该方法的有效性和优点,并将所得结果与文献中的某些先前工作进行了比较。

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