Design of Fractional Order QFT Controller for Nonlinear Systems

被引:0
|
作者
Meng, Li [1 ]
Diao, Fen [1 ]
机构
[1] Shenyang Univ, Dept Informat Engn, Shenyang 110044, Peoples R China
关键词
Fractional order controller; Quantitative Feedback Theory (QFT); Nonlinear System; Disturbance Rejection; Loop Shaping; QUANTITATIVE FEEDBACK THEORY; UNCERTAINTY; PLANTS;
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 presents the design of a robust fractional order controller for the nonlinear RC circuit based on quantitative feedback theory (QFT). In this work, a fractional-order compensator, with a flexible controller structure, is introduced into the QFT design to give a better approximation of optimum open loop in Nichols. It has been demonstrated that the fractional order controller can provide smaller high frequency gain than the integer order controller due to its extra tunable parameters.
引用
收藏
页码:933 / 938
页数:6
相关论文
共 50 条
  • [31] LMI based design of a sliding mode controller for a class of uncertain fractional-order nonlinear systems
    Yin, Chun
    Chen, YangQuan
    Zhong, Shou-ming
    2013 AMERICAN CONTROL CONFERENCE (ACC), 2013, : 6511 - 6516
  • [32] Novel Fractional Order Controller Design for First Order Systems with Time Delay
    Mihaly, Vlad
    Dulf, Eva
    PROCEEDINGS OF 2020 IEEE INTERNATIONAL CONFERENCE ON AUTOMATION, QUALITY AND TESTING, ROBOTICS (AQTR), 2020, : 411 - 414
  • [33] Robust adaptive fractional order proportional integral derivative controller design for uncertain fractional order nonlinear systems using sliding mode control
    Yaghooti, Bahram
    Salarieh, Hassan
    PROCEEDINGS OF THE INSTITUTION OF MECHANICAL ENGINEERS PART I-JOURNAL OF SYSTEMS AND CONTROL ENGINEERING, 2018, 232 (05) : 550 - 557
  • [34] Fractional order PID controller design for fractional order system
    Xue, Ding-Yu
    Zhao, Chun-Na
    Kongzhi Lilun Yu Yingyong/Control Theory and Applications, 2007, 24 (05): : 771 - 776
  • [35] Design of Fractional Filter Fractional Order Proportional Integral Derivative (FFFOPID) controller for higher order systems
    Ranganayakulu, R.
    Babu, G. Uday Bhaskar
    Rao, A. Seshagiri
    EMERGING TRENDS IN ENGINEERING, SCIENCE AND TECHNOLOGY FOR SOCIETY, ENERGY AND ENVIRONMENT, 2018, : 511 - 522
  • [36] THE CONTROLLER DESIGN FOR SINGULAR FRACTIONAL-ORDER SYSTEMS WITH FRACTIONAL ORDER 0 < α < 1
    Zhan, T.
    Ma, S. P.
    ANZIAM JOURNAL, 2018, 60 (02): : 230 - 248
  • [37] REDUCED ORDER CONTROLLER DESIGN FOR NONLINEAR SYSTEMS WITH PERIODIC COEFFICIENTS
    Gabale, Amit P.
    Sinha, Subhash C.
    PROCEEDINGS OF ASME INTERNATIONAL DESIGN ENGINEERING TECHNICAL CONFERENCES AND COMPUTERS AND INFORMATION IN ENGINEERING CONFERENCE, VOL 4, PTS A-C, 2010, : 743 - 754
  • [38] PID controller design for second order nonlinear uncertain systems
    Cheng ZHAO
    Lei GUO
    ScienceChina(InformationSciences), 2017, 60 (02) : 5 - 17
  • [39] PID controller design for second order nonlinear uncertain systems
    Cheng Zhao
    Lei Guo
    Science China Information Sciences, 2017, 60
  • [40] PID controller design for second order nonlinear uncertain systems
    Zhao, Cheng
    Guo, Lei
    SCIENCE CHINA-INFORMATION SCIENCES, 2017, 60 (02)