4.8 Article

GA-Assisted Sliding Mode Control of Fuzzy Systems via Improved Delayed Output Feedback

Journal

IEEE TRANSACTIONS ON FUZZY SYSTEMS
Volume 30, Issue 3, Pages 850-862

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TFUZZ.2021.3050202

Keywords

Noise measurement; Fuzzy systems; Estimation; Time measurement; Genetic algorithms; Attenuation; Optimization; Genetic algorithm (GA); sliding mode control (SMC); static output feedback; Takagi-Sugeno (T-S) fuzzy system; time delay

Funding

  1. National Natural Science Foundation of China [61973164, 61803156, 62073139]
  2. Natural Science Foundation of Shanghai [18ZR1409300]
  3. 111 Project from China
  4. Open Research Fund of Engineering Research Center of Intelligent Control for Underground Space, Ministry of Education, China University of Mining and Technology [ICUS-2020-A05]

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In this article, an improved delayed output-feedback sliding mode control method is proposed for a fuzzy system with arbitrary order. A new time-delay estimator is designed to approximate the output derivatives on the sliding surface, which has good noise attenuation capability. The estimator and controller parameters are co-designed by genetic algorithm, considering tradeoffs between closed-loop stability, noise attenuation, and estimation accuracy.
In this article, we propose an improved delayed output-feedback sliding mode control of a fuzzy system with arbitrary order. A new time-delay estimator is designed for approximating the output derivatives in sliding surface, which has appealing noise attenuation capability. Then, such estimator is embedded in the feedback loops, which results in a static delayed output-feedback sliding surface. On this basis, the sliding mode control law depending on consecutive measurements is used to stabilize the fuzzy system subject to estimation biases and measurement noises. Different from the existing publications, the estimator and controller parameters are codesigned by genetic algorithm to make a tradeoff among multiple objectives: the closed-loop stability, noise attenuation, and estimation accuracy. The resulting design method is demonstrated by two examples: a mass-spring-damper system and a single-link rigid robot system.

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