Fractional-order DOB-sliding mode control for a class of noncommensurate fractional-order systems with mismatched disturbances

被引:14
|
作者
Wang, Jing [1 ]
Shao, Changfeng [1 ]
Chen, Xiaolu [1 ]
Chen, YangQuan [2 ]
机构
[1] Beijing Univ Chem Technol, Coll Informat Sci & Technol, Beijing 100029, Peoples R China
[2] Univ Calif Merced, Sch Engn, Mechatron Embedded Syst & Automat Lab, Merced, CA USA
基金
中国国家自然科学基金;
关键词
fractional-order disturbance observer; fractional-order sliding mode control; mismatched disturbance; noncommensurate fractional-order systems; OBSERVER; TIME; DESIGN;
D O I
10.1002/mma.5850
中图分类号
O29 [应用数学];
学科分类号
070104 ;
摘要
This article proposes a novel fractional-order sliding mode control based on the disturbance observer for a class of noncommensurate fractional-order systems with mismatched disturbances. Firstly, the noncommensurate fractional-order system is decomposed into several subsystems with commensurate order. Then the fractional-order disturbance observers are designed independently to estimate the mismatched disturbances for each subsystems. Based on the designed disturbance observers, a uniform fractional-order sliding mode control is proposed. The proposed method can deal with the mismatched disturbances and has better control performance. The simulations on single-link flexible manipulator system demonstrate the effectiveness of the proposed method.
引用
收藏
页码:8228 / 8242
页数:15
相关论文
共 50 条
  • [31] Nonlinear Sliding Mode Block Control of Fractional-order Systems
    Majidabad, Sajjad Shoja
    Shandiz, Heydar Toosian
    Hajizadeh, Amin
    2014 6TH CONFERENCE ON INFORMATION AND KNOWLEDGE TECHNOLOGY (IKT), 2014, : 92 - 97
  • [32] 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
  • [33] Second-order sliding mode control for nonlinear fractional-order systems
    Mathiyalagan, Kalidass
    Sangeetha, G.
    APPLIED MATHEMATICS AND COMPUTATION, 2020, 383
  • [34] Fractional-order fuzzy sliding mode control of uncertain nonlinear MIMO systems using fractional-order reinforcement learning
    Mahmoud, Tarek A.
    El-Hossainy, Mohammad
    Abo-Zalam, Belal
    Shalaby, Raafat
    COMPLEX & INTELLIGENT SYSTEMS, 2024, 10 (02) : 3057 - 3085
  • [35] Fractional-order command filtered backstepping sliding mode control with fractional-order nonlinear disturbance observer for nonlinear systems
    Han, Seongik
    JOURNAL OF THE FRANKLIN INSTITUTE-ENGINEERING AND APPLIED MATHEMATICS, 2020, 357 (11): : 6760 - 6776
  • [36] Embedded adaptive fractional-order sliding mode control based on TSK fuzzy system for nonlinear fractional-order systems
    Esraa Mostafa
    Osama Elshazly
    Mohammad El-Bardini
    Ahmad M. El-Nagar
    Soft Computing, 2023, 27 : 15463 - 15477
  • [37] Embedded adaptive fractional-order sliding mode control based on TSK fuzzy system for nonlinear fractional-order systems
    Mostafa, Esraa
    Elshazly, Osama
    El-Bardini, Mohammad
    El-Nagar, Ahmad M. M.
    SOFT COMPUTING, 2023, 27 (21) : 15463 - 15477
  • [38] Design of sliding mode controller for a class of fractional-order chaotic systems
    Yin, Chun
    Zhong, Shou-ming
    Chen, Wu-fan
    COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2012, 17 (01) : 356 - 366
  • [39] Dynamic analysis and fractional-order adaptive sliding mode control for a novel fractional-order ferroresonance system
    Yang, Ningning
    Han, Yuchao
    Wu, Chaojun
    Jia, Rong
    Liu, Chongxin
    CHINESE PHYSICS B, 2017, 26 (08)
  • [40] Dynamic analysis and fractional-order adaptive sliding mode control for a novel fractional-order ferroresonance system
    杨宁宁
    韩宇超
    吴朝俊
    贾嵘
    刘崇新
    Chinese Physics B, 2017, (08) : 78 - 90