4.7 Article

Event-Triggered Sliding Mode Control of Uncertain Switched Systems via Hybrid Quantized Feedback

Journal

IEEE TRANSACTIONS ON AUTOMATIC CONTROL
Volume 66, Issue 6, Pages 2809-2816

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TAC.2020.3009199

Keywords

Quantization (signal); Switches; Switched systems; Uncertainty; Sliding mode control; Vehicle dynamics; Dynamic quantization; event-triggered sampling; sliding mode control; uncertain switched systems

Funding

  1. National Science Foundation of China [61773089, 61973050]
  2. Fundamental Research Funds for the Central Universities [DUT20JC14, DUT20GJ209]

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This article discusses the application of sliding mode control in stabilizing switched linear systems with external disturbances and uncertain nonlinearities. It introduces state sampling using an event-triggered mechanism and control strategies based on limited information, addressing challenges such as quantization error and mismatched control. The proposed method includes a dynamic quantization policy and switching law to ensure convergence of state trajectory, with potential applications in controlling single-link manipulators.
This article is concerned with the sliding mode control (SMC) for stabilizing a switched linear system with external disturbances and uncertain nonlinearities. The state sampling is implemented by an event-triggered mechanism (ETM) and the sampled data are transmitted through a limited-bandwidth digital channel. The main challenge of such a work comes from the quantizer saturation and quantization error in the SMC design with finite-level quantization and the mismatched control caused by the switch and event-triggered sampling. To solve the above problem, we at first present an ETM and a limited-information-based SMC law. Then, a new discrete-time level-sets method is proposed to develop the dynamic quantization policy (DQP). If the disturbance bound is known, the DQP can avoid the quantizer saturation without the need of online detection. A switching law and quantization parameter conditions are provided to ensure the convergence of the state trajectory. At last, the result is generalized to the unknown bound of disturbance. The limited-information control problem of a single-link manipulator is taken as a potential application of the proposed method.

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