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Asynchronous H-infinity Control of Switched Uncertain Discrete-Time Fuzzy Systems via Basis-Dependent Multiple Lyapunov Functions Approach

机译:不确定的离散时间模糊系统的基于基础的多重Lyapunov函数方法的异步H无限控制

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This paper first investigates robust stability of open-loop switched uncertain discrete-time fuzzy systems (SUDFSs) under mode-dependent average dwell time (MDADT) switching. By a basis-dependent multiple Lyapunov functions (BLFs) approach, which has more flexibility than the multiple quadratic Lyapunov functions approach, computable robust stability conditions are presented in terms of linear matrix inequalities (LMIs). Then, the investigation is extended to robust H-infinity control of closed-loop SUDFSs by using the same approach. The asynchronous state feedback H-infinity controllers which can stabilize the SUDFSs and guarantee weighted H-infinity performance are obtained by solving a set of LMIs. A numerical example and a practical example are provided to show the advantage of the proposed approach.
机译:本文首先研究了与模式相关的平均停留时间(MDADT)切换下开环不确定不确定离散系统(SUDFS)的鲁棒稳定性。通过基于基的多个Lyapunov函数(BLF)方法(比多个二次Lyapunov函数方法具有更大的灵活性),根据线性矩阵不等式(LMI)提出了可计算的鲁棒稳定性条件。然后,通过使用相同的方法将研究扩展到闭环SUDFS的鲁棒H无限控制。通过解决一组LMI,可以获得可以稳定SUDFS并保证加权的H-∞性能的异步状态反馈H-∞控制器。数值算例和实际算例表明了该方法的优点。

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