JOURNAL ARTICLE

Asynchronous Event-Triggered Sliding Mode Control for Semi-Markov Jump Systems Within a Finite-Time Interval

Jing WangTingting RuJianwei XiaHao ShenVictor Sreeram

Year: 2020 Journal:   IEEE Transactions on Circuits and Systems I Regular Papers Vol: 68 (1)Pages: 458-468   Publisher: Institute of Electrical and Electronics Engineers

Abstract

In this paper, the finite-time sliding mode control issue is studied for a series of semi-Markov jump systems subject to actuator faults, where an asynchronous control method is adopted to overcome the non-synchronous phenomenon between the system mode and controller mode. Additionally, the event-triggered protocol, which determines whether the transmission of data should be performed according to the threshold condition, is introduced to alleviate the burden of data transmission in the communication channel. This paper aims to devise an asynchronous event-triggered sliding mode control law so as to guarantee the trajectories of the resulting closed-loop system can be forced onto the predefined sliding surface in a finite-time interval. Thence, by means of the mode-dependent Lyapunov functions and the finite-time theory, sufficient conditions are derived to assure that the closed-loop system is mean-square finite-time bounded in both reaching and sliding motion phases. Eventually, a numerical example and a tunnel diode circuit model are presented to illustrate the availability and practicability of the proposed approach.

Keywords:
Control theory (sociology) Asynchronous communication Controller (irrigation) Sliding mode control Interval (graph theory) Computer science Lyapunov function Transmission (telecommunications) Terminal sliding mode Mode (computer interface) Mathematics Control (management) Nonlinear system Physics

Metrics

132
Cited By
12.90
FWCI (Field Weighted Citation Impact)
44
Refs
0.99
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Stability and Control of Uncertain Systems
Physical Sciences →  Engineering →  Control and Systems Engineering
Stability and Controllability of Differential Equations
Physical Sciences →  Engineering →  Control and Systems Engineering
Control and Stability of Dynamical Systems
Physical Sciences →  Engineering →  Control and Systems Engineering

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