Design and tuning of fractional order PID controller for speed control of permanent magnet brushless DC motor

S. Khubalkar, A. Chopade, A. Junghare, M. Aware
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引用次数: 31

Abstract

This paper deals speed control of a Permanent Magnet Brushless Direct Current (PMBLDC) Motor using Fractional Order PID (FO-PID) controller tuned with different algorithms for PMBLDC motor. The inherent advantages of the FO-PID over conventional are its added fractions variables. The FO-PID controller is a generalized form of PID controller in which order of integration (I) and differentiation is any real number. It is shown that the proposed controller, which has five independent parameters (Kp, Ki, Kd, λ, μ) to tune, provides a powerful framework to control PMBLDC motor. The gain of PID controller is obtained by conventional methods of Ziegler-Nicholas (ZN), Cohen Coon (CC) and Amstron-Hagglund (AH). The Oustaloup's method is used to approximate the fractional order. Integration (s-λ) and differentiation (sμ) order is tuned using Nelder-Mead (NM), Interior point (IP) and Active set (AS) algorithm. The controller analysis is presented with the plant to ascertain the performance of the PMBLDC motor. Improvement in transient performance of the system using FO-PID controller is observed in the comparative results.
永磁无刷直流电动机转速控制分数阶PID控制器的设计与整定
采用分数阶PID (FO-PID)控制器对永磁无刷直流(PMBLDC)电机进行调速控制。与传统pid相比,FO-PID的固有优点是它增加了分数变量。FO-PID控制器是PID控制器的一种广义形式,其积分阶数和微分阶数为任意实数。结果表明,该控制器具有5个独立参数(Kp, Ki, Kd, λ, μ)可调,为PMBLDC电机的控制提供了一个强大的框架。PID控制器的增益采用传统的Ziegler-Nicholas (ZN)、Cohen Coon (CC)和armstrong - hagglund (AH)方法。Oustaloup方法用于近似分数阶。采用Nelder-Mead (NM)、Interior point (IP)和Active set (AS)算法对积分(s-λ)和微分(sμ)阶进行调整。对控制器进行了分析,确定了永磁无刷直流电动机的性能。对比结果表明,采用自适应pid控制器对系统的暂态性能有明显改善。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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