Fractional Order Proportional and Derivative Controller Synthesis for A Class of Fractional Order Systems: Tuning Rule and Hardware-in-the-loop Experiment

被引:4
作者
Luo, Ying [1 ,2 ,4 ]
Li, HongSheng [3 ]
Chen, YangQuan [1 ,4 ]
机构
[1] South China Univ Technol, Dept Automat Sci & Engn, Guangzhou, Guangdong, Peoples R China
[2] Utah State Univ, Dept Elect & Comp Engn, Logan, UT USA
[3] Nanjing Inst Technol, Dept Automat Engn, Nanjing, Jiangsu, Peoples R China
[4] Utah State Univ, Ctr Self Organizing & Intelligent Syst, Elect & Comp Engn Dept, Logan, UT 84341 USA
来源
PROCEEDINGS OF THE 48TH IEEE CONFERENCE ON DECISION AND CONTROL, 2009 HELD JOINTLY WITH THE 2009 28TH CHINESE CONTROL CONFERENCE (CDC/CCC 2009) | 2009年
关键词
Fractional calculus; fractional order system; fractional order controller; PI lambda D-mu controller; iso-damping; gain variations; hardware-in-the-loop; dynamometer; MODEL; RELAXATION;
D O I
10.1109/CDC.2009.5400806
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
In recent years, fractional order systems have attracted more and more attention in various field, studies on real systems have revealed inherent fractional order dynamic behavior. It is intuitively true that these fractional order models require the corresponding fractional order controllers to achieve excellent performance. In this paper, a fractional order PD mu controller is designed systematically, to control a class of fractional order systems, the performance of the proposed PD mu controller designed for the fractional order system is compared with both the integer order and fractional order controllers which are designed for the approximate integer order system in the simulation and the hardware-in-the-loop experiment respectively.
引用
收藏
页码:5460 / 5465
页数:6
相关论文
共 50 条
[31]   Control of fractional chaotic and hyperchaotic systems based on a fractional order controller [J].
李天增 ;
王瑜 ;
罗懋康 .
Chinese Physics B, 2014, (08) :278-288
[32]   Control of fractional chaotic and hyperchaotic systems based on a fractional order controller [J].
Li Tian-Zeng ;
Wang Yu ;
Luo Mao-Kang .
CHINESE PHYSICS B, 2014, 23 (08)
[33]   New power law inequalities for fractional derivative and stability analysis of fractional order systems [J].
Hao Dai ;
Weisheng Chen .
Nonlinear Dynamics, 2017, 87 :1531-1542
[34]   New power law inequalities for fractional derivative and stability analysis of fractional order systems [J].
Dai, Hao ;
Chen, Weisheng .
NONLINEAR DYNAMICS, 2017, 87 (03) :1531-1542
[35]   A memetic algorithm applied to trajectory control by tuning of Fractional Order Proportional-Integral-Derivative controllers [J].
Mousavi, Yashar ;
Alfi, Alireza .
APPLIED SOFT COMPUTING, 2015, 36 :599-617
[36]   A study on parameter tuning of Fractional order PIλ-PDμ controller [J].
Bian, Huijuan ;
Qi, Zhidong ;
Shan, Liang ;
Leng, Boyang .
MODERN TECHNOLOGIES IN MATERIALS, MECHANICS AND INTELLIGENT SYSTEMS, 2014, 1049 :977-982
[37]   Tuning of the non-linear fractional-order controller [J].
Petras, Ivo .
2019 20TH INTERNATIONAL CARPATHIAN CONTROL CONFERENCE (ICCC), 2019, :94-97
[38]   Robust controller design of a class of uncertain fractional-order nonlinear systems [J].
Liu, Heng ;
Zhang, Xiulan ;
Li, Ning ;
Lv, Hui .
PROCEEDINGS OF THE 36TH CHINESE CONTROL CONFERENCE (CCC 2017), 2017, :390-394
[39]   Integrated technology fractional order proportional-integral-derivative design [J].
Caponetto, Riccardo ;
Dongola, Giovanni ;
Maione, Guido ;
Pisano, A. .
JOURNAL OF VIBRATION AND CONTROL, 2014, 20 (07) :1066-1075
[40]   Design of Fractional Order Sliding Mode Controller via Non-integer Order Backstepping by Fractional Order Derivative of Lyapnov Function [J].
Takamatsu, Takahiro ;
Kubo, Koushirou ;
Ohmori, Hiromitsu .
2014 INTERNATIONAL CONFERENCE ON ADVANCED MECHATRONIC SYSTEMS (ICAMECHS), 2014, :171-174