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• W4306737904 abstract "In this article, the event-triggered (ET) output feedback control problem is discussed for a class of p $$ p $$ -normal nonlinear time-delay systems. Different from the related existing literature, the linear growth condition is relaxed to the homogeneous one and the growth rate is unknown. In the case of unknown time-varying delays and control coefficients, nonsmooth control law and some extra redundant terms will be encountered in the design of ET controller, which would bring substantial challenges to the achievement of global convergence. To cope with unknown growth rate and time-varying delays, two dynamic gains and an appropriate Lyapunov–Krasovskii functional (LKF) are introduced. Then, a new dynamic ET mechanism is given, in which the triggering threshold can be tuned dynamically. It is proved that all the signals of the closed-loop system (CLS) are bounded. Corresponding examples are given to indicate the validity of the developed theoretical results." @default.
• W4306737904 created "2022-10-19" @default.
• W4306737904 creator A5051126370 @default.
• W4306737904 creator A5084411857 @default.
• W4306737904 date "2022-10-18" @default.
• W4306737904 modified "2023-09-24" @default.
• W4306737904 title "Dynamic event‐triggered control for a class of <i>p</i> ‐normal nonlinear time‐delay systems via output feedback" @default.
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• W4306737904 doi "https://doi.org/10.1002/rnc.6391" @default.
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