Sliding Mode Control for Trajectory Tracking of a Non-holonomic Mobile Robot using Adaptive Neural Networks

被引:0
|
作者
Rossomando, Francisco G. [1 ]
Soria, Carlos [2 ]
Carelli, Ricardo [2 ]
机构
[1] Gobierno San Juan, Subsecretaria Promoc Cientif & Tecnol, San Juan, Argentina
[2] Univ Nacl San Juan, Fac Ingn, Inst Automat, RA-5400 San Juan, Argentina
来源
关键词
mobile robot; nonlinear systems; adaptive neural control; sliding mode control; DESIGN;
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
In this work a sliding mode control method for a nonholonomic mobile robot using adaptive neural network is proposed. Due to this property and restricted mobility, the trajectory tracking of this system has been one of the research topics for the last ten years. The proposed control structure combines a feedback linearization model, based on a kinematics nominal model, and a practical design that combines an indirect neural adaptation technique with sliding mode control to compensate the dynamics of the robot. A neural sliding mode controller is used to approximate the equivalent control in the neighborhood of the sliding manifold, using an online adaptation scheme. A sliding control is appended to ensure that the neural sliding mode control can achieve a stable closed-loop system for the trajectory-tracking control of a mobile robot with unknown nonlinear dynamics. Also, the proposed control technique can reduce the steady-state error using the online adaptive neural network with sliding mode control; the design is based on Lyapunov's theory. Experimental results show that the proposed method is effective in controlling mobile robots with dynamics large uncertainties.
引用
收藏
页码:12 / 21
页数:10
相关论文
共 50 条
  • [41] Stable adaptive control for robot trajectory tracking using neural networks
    Sun, FC
    Sun, ZQ
    Zhang, RJ
    1996 IEEE INTERNATIONAL CONFERENCE ON ROBOTICS AND AUTOMATION, PROCEEDINGS, VOLS 1-4, 1996, : 3440 - 3445
  • [42] Neural network based adaptive non linear PID controller for non-holonomic mobile robot
    Singh, Abhishek
    Bisht, Garima
    Padhy, Prabin Kumar
    2013 INTERNATIONAL CONFERENCE ON CONTROL, AUTOMATION, ROBOTICS AND EMBEDDED SYSTEMS (CARE-2013), 2013,
  • [43] Adaptive sliding mode control for trajectory tracking of nonholonomic mobile robot with uncertain kinematics and dynamics
    Koubaa, Yasmine
    Boukattaya, Mohamed
    Damak, Tarak
    APPLIED ARTIFICIAL INTELLIGENCE, 2018, 32 (9-10) : 924 - 938
  • [44] Adaptive sliding mode tracking control of nonholonomic mobile robot
    Yan, Mao-De
    Wu, Qing-Yun
    He, Yu-Yao
    Xitong Fangzhen Xuebao / Journal of System Simulation, 2007, 19 (03): : 579 - 581
  • [45] An adaptive tracking method for non-holonomic wheeled mobile robots
    Liyong, Yue
    Wei, Xie
    PROCEEDINGS OF THE 26TH CHINESE CONTROL CONFERENCE, VOL 3, 2007, : 801 - +
  • [46] Trajectory tracking of a mobile robot manipulator using fractional backstepping sliding mode and neural network control methods
    Lavin-Delgado, J. E.
    Chavez-Vazquez, S.
    Gomez-Aguilar, J. F.
    Olivares-Peregrino, V. H.
    Perez-Careta, Eduardo
    INTERNATIONAL JOURNAL OF MODELLING AND SIMULATION, 2024,
  • [47] Multi-Agent Tracking of Non-Holonomic Mobile Robots via Non-Singular Terminal Sliding Mode Control
    Yousuf, Bilal M.
    Khan, Abdul Saboor
    Noor, Aqib
    ROBOTICA, 2020, 38 (11) : 1984 - 2000
  • [48] Sliding mode control of a nonholonomic wheeled mobile robot for trajectory tracking
    Yang, JM
    Choi, IH
    Kim, JH
    1998 IEEE INTERNATIONAL CONFERENCE ON ROBOTICS AND AUTOMATION, VOLS 1-4, 1998, : 2983 - 2988
  • [49] Trajectory tracking control for mobile robot based on the fuzzy sliding mode
    Xie Mu-jun
    Li Li-ting
    Wang Zhi-qian
    PROCEEDINGS OF THE 10TH WORLD CONGRESS ON INTELLIGENT CONTROL AND AUTOMATION (WCICA 2012), 2012, : 2706 - 2709
  • [50] Robust trajectory tracking control of non-holonomic wheeled mobile robots using an adaptive fractional order parallel fuzzy PID controller
    Singhal, Kartik
    Kumar, Vineet
    Rana, K. P. S.
    JOURNAL OF THE FRANKLIN INSTITUTE-ENGINEERING AND APPLIED MATHEMATICS, 2022, 359 (09): : 4160 - 4215