Autotuning of a Robust Fractional Order PID Controller

被引:16
|
作者
De Keyser, Robin [1 ]
Muresan, Cristina I. [2 ]
Ionescu, Clara M. [1 ,2 ]
机构
[1] Univ Ghent, DySC Res Grp Dynam Syst & Control, Ghent, Belgium
[2] Tech Univ Cluj Napoca, Dept Automat, Cluj Napoca, Romania
来源
IFAC PAPERSONLINE | 2018年 / 51卷 / 25期
关键词
fractional order controllers; autotuning method; robustness; iso-damping; stability;
D O I
10.1016/j.ifacol.2018.11.181
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Fractional order PI/PD controllers are generalizations of the well-known PI/PD controllers with an extra parameter usually used to enhance the robustness of the closed loop system. In this paper, an autotuning method, referred to as the fractional order KC autotuner, is presented for tuning fractional order PI/PD controllers. The method is an extension of a previously presented autotuning principle and produces controllers, which are robust to system gain variations. Additionally, the method can also be adapted to obtain robust controllers to time delay, time constant variations, etc. The advantages of this autotuning method reside in the simplicity of the approach: 1) it requires solely one single sine test on the process; 2) it does not need the process model and 3) it eliminates the complex nonlinear equations in the traditional fractional order controller design procedure. Numerical examples are included to validate the method. (C) 2018, IFAC (International Federation of Automatic Control) Hosting by Elsevier Ltd. All rights reserved.
引用
收藏
页码:466 / 471
页数:6
相关论文
共 50 条
  • [1] Robust Stabilization of Fractional Order Interval Systems via a Fractional-order PID Controller
    Lin Jianyu
    Lu Jun-Guo
    Lin Zongli
    [J]. 2011 30TH CHINESE CONTROL CONFERENCE (CCC), 2011, : 6498 - 6503
  • [2] Robust fractional order PID controller synthesis for the first order plus integral system
    Zheng, Weijia
    Chen, YangQuan
    Wang, Xiaohong
    Lin, Meijin
    Guo, Jing
    [J]. MEASUREMENT & CONTROL, 2023, 56 (1-2): : 202 - 214
  • [3] An Autotuning Method for a Fractional Order PD Controller for Vibration Suppression
    Muresan, Cristina, I
    De Keyser, Robin
    Birs, Isabela R.
    Folea, Silviu
    Prodan, Ovidiu
    [J]. MATHEMATICAL METHODS IN ENGINEERING: APPLICATIONS IN DYNAMICS OF COMPLEX SYSTEMS, 2019, 24 : 245 - 256
  • [4] Fractional order PID controller design for fractional order system
    Xue, Ding-Yu
    Zhao, Chun-Na
    [J]. Kongzhi Lilun Yu Yingyong/Control Theory and Applications, 2007, 24 (05): : 771 - 776
  • [5] Design of Robust Fractional Order PID Controller Using Fractional Weights in the Mixed Sensitivity Problem
    Amieur, Toufik
    Younsi, Abdelaziz
    Aidoud, Mohammed
    Sedraoui, Moussa
    Amieur, Oualid
    [J]. 2017 14TH INTERNATIONAL MULTI-CONFERENCE ON SYSTEMS, SIGNALS & DEVICES (SSD), 2017, : 549 - 553
  • [6] Fractional Order Robust PID Controller Design for Voltage Control of Islanded Microgrid
    Sikder, Stanley H.
    Rahman, Md. Mukidur
    Sarkar, Subrata K.
    Das, Sajal K.
    [J]. 2018 4TH INTERNATIONAL CONFERENCE ON ELECTRICAL ENGINEERING AND INFORMATION & COMMUNICATION TECHNOLOGY (ICEEICT), 2018, : 234 - 239
  • [7] Fractional Order Controller Based on the Fractionalization of PID controller
    Charef, Mohamed
    Charef, Abdelfatah
    [J]. 2017 5TH INTERNATIONAL CONFERENCE ON ELECTRICAL ENGINEERING - BOUMERDES (ICEE-B), 2017,
  • [8] Integer & Fractional Order PID Controller for Fractional Order Subsystems of AUV
    Joshi, Sneha D.
    Talange, D. B.
    [J]. 2013 IEEE SYMPOSIUM ON INDUSTRIAL ELECTRONICS & APPLICATIONS (ISIEA 2013), 2013, : 21 - 26
  • [9] Nonparametric Model for PID Controller Autotuning
    Denisenko, Victor V.
    [J]. 2009 IEEE CONTROL APPLICATIONS CCA & INTELLIGENT CONTROL (ISIC), VOLS 1-3, 2009, : 43 - 47
  • [10] IMC Based Fractional order PID Controller
    Vinopraba, T.
    Sivakumaran, N.
    Narayanan, S.
    [J]. 2011 IEEE INTERNATIONAL CONFERENCE ON INDUSTRIAL TECHNOLOGY (ICIT), 2011,