基于交换系统和面向场控制策略的永磁同步电机控制

M. Nicola, C. Nicola, D. Selișteanu, C. Ionete
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引用次数: 2

摘要

从研究永磁同步电机(PMSM)控制中的参数鲁棒性问题出发,虽然鲁棒控制系统完全对应于这一问题,但由于鲁棒型控制算法的复杂性,本文提出使用切换系统理论作为研究选项。考虑到这些类型的系统既适用于变结构系统的研究,也适用于控制算法复杂度较低的具有显著参数变化的系统。该研究首先对静态工作点的永磁同步电机模型进行线性化处理,然后系统地介绍了开关系统稳定性的基本要素和概念,并将这些概念应用于基于场定向控制(FOC)策略的永磁同步电机控制系统,该策略通常在运行过程中改变其参数值(定子电阻Rs,定子电感Ld和Lq,在Simulink中进行的数值模拟验证了这样一个事实,即对于PMSM结构的参数变化,PMSM控制切换系统在控制方面保持了定性性能。基于YALMIP工具箱编写了一系列Matlab程序,通过求解Lyapunov-Metzler型不等式获得Pi矩阵,用停留时间来证明稳定性,并通过在相平面和状态空间分析状态向量ω PMSM转子转速、iq电流和id电流的演化,对PMSM控制开关系统的性能进行了定性研究。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Control of PMSM Based on Switched Systems and Field-Oriented Control Strategy
Starting from the problem of studying the parametric robustness in the case of the control of a permanent magnet-synchronous motor (PMSM), although robust control systems correspond entirely to this problem, due to the complexity of the algorithms of the robust type, in this article the use of switched systems theory is proposed as a study option, given the fact that these types of systems are suitable both for the study of systems with variable structure and for systems with significant parametric variation under conditions of lower complexity of the control algorithms. The study begins by linearizing a PMSM model at a static operating point and continues with a systematic presentation of the basic elements and concepts concerning the stability of switched systems by applying these concepts to the control system of a PMSM based on the field-oriented control (FOC) strategy, which usually changes the value of its parameters during operation (stator resistance Rs, stator inductances Ld and Lq, but also combined inertia of PMSM rotor and load J). The numerical simulations performed in Simulink validate the fact that, for parametric variations of the PMSM structure, the PMSM control switched systems preserve qualitative performance in terms of its control. A series of Matlab programs are presented based on the YALMIP toolbox to obtain Pi matrices, by solving Lyapunov–Metzler type inequalities, and using dwell time to demonstrate stability, as well as the qualitative study of the performance of PMSM control switched systems by presenting in phase plane and state space analysis of the evolution of state vectors: ω PMSM rotor speed, iq current, and id current.
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