Fractional-order reset control: Application to a servomotor

被引:50
|
作者
Hassan HosseinNia, S. [1 ]
Tejado, Ines [1 ]
Vinagre, Blas M. [1 ]
机构
[1] Univ Extremadura, Sch Ind Engn, Badajoz 06006, Spain
关键词
Reset control; Fractional control; Clegg integrator; Quadratic stability; Hybrid systems; Servomotor; CONTROL-SYSTEMS; STABILITY;
D O I
10.1016/j.mechatronics.2013.03.005
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 with fractional-order reset control systems and their stability. The possibilities of use of a new fractional-order proportional-Clegg integrator (FPCI) in reset applications are investigated. The key feature of this controller is to tune its order alpha to achieve an optimized system performance, especially referred to avoid the Zeno solution. The stability of reset control systems is generalized for such fractional-order systems. Fractional- and integer-order reset controllers are designed and compared for the velocity control of a servomotor. Simulated and experimental results are given to show the benefits of using FPCI on the servomotor performance. (C) 2013 Elsevier Ltd. All rights reserved.
引用
收藏
页码:781 / 788
页数:8
相关论文
共 50 条
  • [21] Predictive control of fractional-order chaotic systems
    Zheng, Yongai
    Ji, Zhilin
    CHAOS SOLITONS & FRACTALS, 2016, 87 : 307 - 313
  • [22] Dynamics and Control of Initialized Fractional-Order Systems
    Tom T. Hartley
    Carl F. Lorenzo
    Nonlinear Dynamics, 2002, 29 : 201 - 233
  • [23] Delayed reset control design for uncertain fractional-order systems with actuator faults via dynamic output feedback scheme
    Sakthivel, R.
    Sweetha, S.
    Tatar, N. E.
    Panneerselvam, V.
    CHAOS SOLITONS & FRACTALS, 2023, 169
  • [24] Stabilization Criterion of Fractional-Order PDμ Controllers for Interval Fractional-Order Plants with One Fractional-Order Term
    Gao, Zhe
    Cai, Xiaowu
    Zhai, Lirong
    Liu, Ting
    PROCEEDINGS OF THE 35TH CHINESE CONTROL CONFERENCE 2016, 2016, : 10424 - 10430
  • [25] Fractional-order sliding mode-extremum seeking control design with fractional-order PI sliding surface
    Yin, Chun
    Cheng, Yuhua
    Zhong, Shou-ming
    Cao, Jiuwen
    Li, Zhuo
    2015 34TH CHINESE CONTROL CONFERENCE (CCC), 2015, : 539 - 544
  • [26] A fuzzy fractional-order control of robotic manipulators with PID error manifolds
    Jonathan Munoz-Vazquez, Aldo
    Gaxiola, Fernando
    Martinez-Reyes, Fernando
    Manzo-Martinez, Alain
    APPLIED SOFT COMPUTING, 2019, 83
  • [27] DESIGN OF UNKNOWN INPUT FRACTIONAL-ORDER OBSERVERS FOR FRACTIONAL-ORDER SYSTEMS
    N'Doye, Ibrahima
    Darouach, Mohamed
    Voos, Holger
    Zasadzinski, Michel
    INTERNATIONAL JOURNAL OF APPLIED MATHEMATICS AND COMPUTER SCIENCE, 2013, 23 (03) : 491 - 500
  • [28] Chaos in fractional and integer order NSG systems
    Hassan HosseinNia, S.
    Magin, Richard L.
    Vinagre, Bias M.
    SIGNAL PROCESSING, 2015, 107 : 302 - 311
  • [29] Chaos control strategy for a fractional-order financial model
    Changjin Xu
    Chaouki Aouiti
    Maoxin Liao
    Peiluan Li
    Zixin Liu
    Advances in Difference Equations, 2020
  • [30] Performance analysis and control of fractional-order positive systems
    Wang, Cuihong
    Zhao, Yafei
    IET CONTROL THEORY AND APPLICATIONS, 2019, 13 (07) : 928 - 934