Fuzzy fractional order controller based on fractional calculus

被引:0
|
作者
Cao, Junyi [1 ]
Liang, Jin [1 ]
Cao, Binggang [1 ]
机构
[1] School of Mechanical Engineering, Xi'an Jiaotong University, Xi'an 710049, China
关键词
Computer simulation - Fuzzy sets - Proportional control systems;
D O I
暂无
中图分类号
学科分类号
摘要
A novel fuzzy fractional order proportional integral derivative (FFPID) controller based on fractional calculus is presented. Fractional calculus performs more effectively for the controller design than integer order calculus with arbitrary integral and derivative orders of real number. Combined the fractional proportional integral derivative controller with fuzzy control logic, the unit of fractional proportional integral derivative replaces the unit of proportional integral derivative in conventional fuzzy PID controllers to establish the structure of FFPID. The operational process of FFPID controllers is realized with the method of Tustin discretization and fuzzy logic reasoning. To demonstrate better control characteristics of the FFPID controllers, a numerical simulation with a detailed comparative analysis under individual conditions is carried out. The results verify the fine robust performance for the nonlinearity and parameter uncertainty.
引用
收藏
页码:1246 / 1249
相关论文
共 50 条
  • [21] Fuzzy fractional order PIλDμController design based on correction projectile system
    Bao, Xue (13898176887@139.com), 1600, Science and Engineering Research Support Society (09):
  • [22] A Novel Fractional order controller based on Fuzzy Logic for Regulating the Frequency of an Islanded Microgrid
    Oshnoei, Soroush
    Aghamohammadi, Mohammadreza
    Oshnoei, Siavash
    34TH INTERNATIONAL POWER SYSTEM CONFERENCE (PSC2019), 2019, : 320 - 326
  • [23] Stabilization of a class of Takagi-Sugeno fuzzy fractional order systems based on fuzzy controller switching
    Wang, Zhe
    Pan, Feng
    Xue, Dingyu
    Nie, Jiwei
    PROCEEDINGS OF THE 33RD CHINESE CONTROL AND DECISION CONFERENCE (CCDC 2021), 2021, : 1204 - 1209
  • [24] Design of Indirect Fractional Order IMC Controller for Fractional Order Processes
    Trivedi, Rishika
    Padhy, Prabin Kumar
    IEEE TRANSACTIONS ON CIRCUITS AND SYSTEMS II-EXPRESS BRIEFS, 2021, 68 (03) : 968 - 972
  • [25] Fractional order [proportional derivative] controller for a class of fractional order systems
    Luo, Ying
    Chen, YangQuan
    AUTOMATICA, 2009, 45 (10) : 2446 - 2450
  • [26] Integer & Fractional Order PID Controller for Fractional Order Subsystems of AUV
    Joshi, Sneha D.
    Talange, D. B.
    2013 IEEE SYMPOSIUM ON INDUSTRIAL ELECTRONICS & APPLICATIONS (ISIEA 2013), 2013, : 21 - 26
  • [27] Fractional Order Robust Controller for Fractional-Order Interval Plants
    Mihaly, Vlad
    Susca, Mircea
    Dulf, Eva H.
    Morar, Dora
    Dobra, Petru
    IFAC PAPERSONLINE, 2022, 55 (25): : 151 - 156
  • [28] Some applications of fractional order calculus
    Dzielinski, A.
    Sierociuk, D.
    Sarwas, G.
    BULLETIN OF THE POLISH ACADEMY OF SCIENCES-TECHNICAL SCIENCES, 2010, 58 (04) : 583 - 592
  • [29] Design of Fuzzy Fractional-order PI plus PD Controller
    Tajjudin, Mazidah
    Ishak, Norlela
    Rahiman, Mohd. Hezri Fazalul
    Adnan, Ramli
    2016 IEEE 12TH INTERNATIONAL COLLOQUIUM ON SIGNAL PROCESSING & ITS APPLICATIONS (CSPA), 2016, : 253 - 257
  • [30] Design of an optimized fractional order fuzzy PID controller for a piezoelectric actuator
    Rebai, Aissa
    Guesmi, Kamel
    Hemici, Boualem
    CONTROL ENGINEERING AND APPLIED INFORMATICS, 2015, 17 (03): : 41 - 49