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Finite-Time Control of a Linear Motor Positioner Using Adaptive Recursive Terminal Sliding Mode

  • Ke Shao
  • , Jinchuan Zheng
  • , Kang Huang
  • , Hai Wang
  • , Zhihong Man
  • , Minyue Fu
  • Hefei University of Technology
  • Tsinghua University
  • Swinburne University of Technology
  • AnHui Key Laboratory of Digit Design and Manufacture
  • University of Newcastle
  • Murdoch University

Research output: Contribution to journalArticlepeer-review

237 Scopus citations

Abstract

Payload variations, friction, and external disturbances deteriorate the control performance of linear motor (LM) positioners. To provide high-speed and high-precision performance for the LM, an adaptive recursive terminal sliding-mode (ARTSM) controller is proposed in this article. For the controller, a fast nonsingular terminal sliding function and a recursive integral terminal sliding function are developed in a recursive structure such that the sliding surfaces are arrived successively and ultimately the tracking error can converge to zero in a finite time. Furthermore, by setting an appropriate initial value for the integral element of the ARTSM controller, the control system is enforced to start on the sliding surface at the initial time such that the reaching time is reduced. Stability analysis is presented to prove the finite-time convergence and zero tracking error of the closed-loop system under the proposed ARTSM controller. Experimental results also demonstrate the effectiveness of the controller in terms of significantly reduced tracking errors and faster disturbance rejection in comparison with a recently reported fast nonsingular terminal sliding-mode (FNTSM) controller for the LM positioner.

Original languageEnglish
Article number8818641
Pages (from-to)6659-6668
Number of pages10
JournalIEEE Transactions on Industrial Electronics
Volume67
Issue number8
DOIs
StatePublished - Aug 2020
Externally publishedYes

Keywords

  • Adaptive recursive terminal sliding mode (ARTSM)
  • finite-time control
  • linear motor (LM)
  • robust control

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