4.6 Article

Adaptive Nonsingular Finite-Time Terminal Sliding Mode Control for Synchronous Reluctance Motor

期刊

IEEE ACCESS
卷 9, 期 -, 页码 51283-51293

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/ACCESS.2021.3068745

关键词

Magnetic circuits; Magnetic flux; Couplings; Saturation magnetization; Inductance; Sliding mode control; Current distribution; Synchronous reluctance motor (SynRM); nonsingular terminal sliding mode control; fast finite time; adaptive-gain reaching law

资金

  1. Project of Science and Technology Commission Shanghai Municipality [17511102302]
  2. National Key Technology Research and Development Program of China [2016YFB1200602]

向作者/读者索取更多资源

This research proposes an adaptive non-singular terminal sliding mode control scheme for the synchronous reluctance motor drive system, which improves the dynamic performance and robustness of the system through methods such as analytical modeling, adaptive gain reaching law, and nonlinear disturbance observer. The system's asymptotic stability is demonstrated through Lyapunov's theorem, with experimental results confirming satisfactory dynamic performance and robustness.
Affected by the magnetic saturation effect and unmodeled dynamics, the parameters of the synchronous reluctance motor (SynRM) are highly nonlinear and time-varying. The resulting unreasonable current loop reference command severely restricts the maximum efficiency and high control performance of SynRM. Therefore, an adaptive non-singular terminal sliding mode control scheme for SynRM drive system is proposed to improve the dynamic performance and robustness. Firstly, an analytical model of flux linkage and inductance that satisfies the energy conversion mechanism is proposed to estimate the required parameters of the control system in real time. Secondly, a novel fast finite time adaptive-gain reaching law is proposed to shorten the arrival time while reducing the chatter near the sliding mode surface. Then, a non-linear disturbance observer is designed to estimate the total disturbance of the system. The asymptotic stability of the system is proved by Lyapunov's theorem. The experimental results demonstrate that the system has satisfactory dynamic performance and robustness.

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