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Finite-time boundedness and weighted L2-gain analysis for uncertain switched linear systems with both stable and unstable time-delay subsystems

机译:具有稳定和不稳定时滞子系统的不确定切换线性系统的有限时间有界性和加权L 2 增益分析

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This paper studies the finite-time boundedness (FTB) and finite-time weighted L-gain problems for switched systems consisting of both stable and unstable subsystems, the polytopic uncertainties and time-varying delays are also taken into account. A new switching law and a novel binary-switching Lyapunov-Krasovskii functional are invoked at the first attempt to sufficiently exploit the different properties of stable and unstable subsystems. The FTB criteria and a class of less conservative switching signals with average dwell time are firstly derived for the switched linear systems with time-varying delays, upon which, the investigations of finite-time weighted L-gain performance are then performed. A numerical example is given to illustrate the validity and the advantage of the developed findings.
机译:本文研究了由稳定子系统和不稳定子系统组成的切换系统的有限时间有界性(FTB)和有限时间加权L增益问题,并考虑了多变量不确定性和时变时滞。首次尝试调用新的开关定律和新颖的二阶开关Lyapunov-Krasovskii函数,以充分利用稳定和不稳定子系统的不同特性。首先推导了具有时变时滞的线性切换系统的FTB准则和一类具有平均停留时间的较不保守的切换信号,然后对有限时间加权的L增益性能进行了研究。数值例子说明了所开发发现的有效性和优势。

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