基于固定时间扰动观测器的变增益永磁同步电机自适应超扭滑模单环控制

IF 3.8 2区 数学 Q1 MATHEMATICS, APPLIED
Yongzhi Chen , Xudong Liu
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引用次数: 0

摘要

为了提高考虑集总扰动和过流保护的永磁同步电动机的调速性能,提出了一种基于定时扰动观测器的自适应超扭转滑模控制策略。首先,为了实现快速的速度跟踪和电流约束,建立了考虑q轴电流约束的等效模型;其次,提出了一种新的变增益自适应超扭转滑模单环控制器。加快了收敛速度,改善了暂态性能。同时,为了提高系统对外部扰动和参数不确定性的鲁棒性,首先采用定时扰动观测器对永磁同步电机单环控制的集总扰动进行估计。随后,基于李雅普诺夫理论,分析了控制系统的稳定性,并计算了收敛时间。最后,通过一系列对比实验验证了所提控制方案的优越性和有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Fixed-time disturbance observer based adaptive super-twisting sliding mode single-loop control of PMSM drives with variable gains
Aiming at improving the speed control performance of permanent magnet synchronous motors (PMSMs) considering lumped disturbances and overcurrent protection, a novel adaptive super-twisting sliding mode control (ASTSMC) strategy based on fixed-time disturbance observer (FTDO) is proposed in this paper. Firstly, to achieve fast speed tracking and current constraint, the equivalent model considering the q-axial current constraints is established. Secondly, a new adaptive super-twisting sliding mode single-loop controller with variable gains is proposed. The convergence speed is accelerated, and the transient performance is improved. Meanwhile, to improve the robustness against the external disturbances and parameter uncertainties, a fixed-time disturbance observer is firstly applied to estimate the lumped disturbances for the single-loop control of PMSM. Subsequently, based on the Lyapunov theory, the stability of the control system is analyzed, and the convergence time is calculated. Finally, the superiority and effectiveness of the proposed control scheme are verified through a series of comparative experiments.
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来源期刊
Communications in Nonlinear Science and Numerical Simulation
Communications in Nonlinear Science and Numerical Simulation MATHEMATICS, APPLIED-MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
CiteScore
6.80
自引率
7.70%
发文量
378
审稿时长
78 days
期刊介绍: The journal publishes original research findings on experimental observation, mathematical modeling, theoretical analysis and numerical simulation, for more accurate description, better prediction or novel application, of nonlinear phenomena in science and engineering. It offers a venue for researchers to make rapid exchange of ideas and techniques in nonlinear science and complexity. The submission of manuscripts with cross-disciplinary approaches in nonlinear science and complexity is particularly encouraged. Topics of interest: Nonlinear differential or delay equations, Lie group analysis and asymptotic methods, Discontinuous systems, Fractals, Fractional calculus and dynamics, Nonlinear effects in quantum mechanics, Nonlinear stochastic processes, Experimental nonlinear science, Time-series and signal analysis, Computational methods and simulations in nonlinear science and engineering, Control of dynamical systems, Synchronization, Lyapunov analysis, High-dimensional chaos and turbulence, Chaos in Hamiltonian systems, Integrable systems and solitons, Collective behavior in many-body systems, Biological physics and networks, Nonlinear mechanical systems, Complex systems and complexity. No length limitation for contributions is set, but only concisely written manuscripts are published. Brief papers are published on the basis of Rapid Communications. Discussions of previously published papers are welcome.
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