Design and Tuning of Fractional Order PID Controller for Speed control of Permanent Magnet Brushless DC Motor

被引:0
作者
Khubalkar, S. W. [1 ]
Chopade, A. S. [1 ]
Junghare, A. S. [1 ]
Aware, M. V. [1 ]
机构
[1] Visvesvaraya Natl Inst Technol, Dept Elect Engn, Nagpur 440010, Maharashtra, India
来源
2016 IEEE FIRST INTERNATIONAL CONFERENCE ON CONTROL, MEASUREMENT AND INSTRUMENTATION (CMI) | 2016年
关键词
Fractional order PID; tuning; speed control; Brushless DC motor;
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
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 (lambda) and differentiation (mu) is any real number. It is shown that the proposed controller, which has five independent parameters (Kp, Ki, Kd, lambda, mu) 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-lambda) and differentiation (s mu) 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.
引用
收藏
页码:326 / 330
页数:5
相关论文
共 15 条
[1]  
[Anonymous], 1999, FRACTIONAL DIFFERENT
[2]  
Das S., 2011, FUNCT FRACT CALC 2
[3]  
Dubey GopalK., 2009, Fundamentals of Electrical Drives, VSecond
[4]  
Gole H., 2012, P 2012 INT C EM TREN, p[500, 500]
[5]   Advanced BLDC motor drive for low cost and high performance propulsion system in electric and hybrid vehicles [J].
Lee, BK ;
Ehsani, M .
IEMDC 2001: IEEE INTERNATIONAL ELECTRIC MACHINES AND DRIVES CONFERENCE, 2001, :246-251
[6]  
Maiti D., 2008, P 4 INT C INF AUT SU, P457
[7]  
Oguntoyinbo O. J., 2009, THESIS
[8]   Frequency-band complex noninteger differentiator: Characterization and synthesis [J].
Oustaloup, A ;
Levron, F ;
Mathieu, B ;
Nanot, FM .
IEEE TRANSACTIONS ON CIRCUITS AND SYSTEMS I-FUNDAMENTAL THEORY AND APPLICATIONS, 2000, 47 (01) :25-39
[9]   MODELING, SIMULATION, AND ANALYSIS OF PERMANENT-MAGNET MOTOR-DRIVES .2. THE BRUSHLESS DC MOTOR DRIVE [J].
PILLAY, P ;
KRISHNAN, R .
IEEE TRANSACTIONS ON INDUSTRY APPLICATIONS, 1989, 25 (02) :274-279
[10]  
Prakash S., 2011, RES J APPL SCI ENG T, V3, P284