4.6 Article

Event-Triggered Adaptive Fuzzy Asymptotic Tracking Control of Nonlinear Pure-Feedback Systems With Prescribed Performance

Journal

IEEE TRANSACTIONS ON CYBERNETICS
Volume 53, Issue 4, Pages 2380-2390

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TCYB.2021.3118835

Keywords

Fuzzy logic; Backstepping; Adaptive control; Upper bound; Lyapunov methods; Convergence; Process control; Asymptotic tracking control; event-triggered control (ETC); fixed-time prescribed performance (FPP); fuzzy-logic system (FLS); nonlinear pure-feedback systems

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This article addresses the fixed-time prescribed event-triggered adaptive asymptotic tracking control problem for nonlinear pure-feedback systems with uncertain disturbances. By introducing the fuzzy-logic system (FLS), it deals with the unknown nonlinear functions in the system. It proposes a new type of Lyapunov function and fixed-time performance function (FPF), which achieve the fixed-time prescribed performance (FPP) and bounded signals of the system while avoiding Zeno behavior.
This article considers the problem of fixed-time prescribed event-triggered adaptive asymptotic tracking control for nonlinear pure-feedback systems with uncertain disturbances. The fuzzy-logic system (FLS) is introduced to deal with the unknown nonlinear functions in the system. By constructing a new type of Lyapunov function, the restrictive requirement that the upper bounds of the partial derivative of the unknown system functions need to be known is relaxed during the controller design process. At the same time, by developing a novel fixed-time performance function (FPF), the fixed-time prescribed performance (FPP) can be achieved, that is, the tracking error can converge to the neighborhood of the origin in a fixed time and finally converges to zero asymptotically. In addition, the event-triggered strategy is developed to reduce the waste of communication resources. The proposed control law can ensure that all the signals of the system are bounded. Meanwhile, the Zeno behavior can be effectively avoided. Finally, an example is provided to prove the effectiveness of the proposed scheme.

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