Fractional Integral Sliding Mode Control for Trajectory Tracking of Underwater Manipulators

被引:4
作者
Huang D. [1 ,2 ]
Han L. [1 ]
Tang G. [1 ]
Zhou Z. [1 ]
Xu G. [1 ]
机构
[1] School of Naval Architecture & Ocean Engineering, Huazhong University of Science and Technology, Wuhan
[2] Department of Early-warning Technology, Air Force Early Warning Academy, Wuhan
来源
Zhongguo Jixie Gongcheng/China Mechanical Engineering | 2019年 / 30卷 / 13期
关键词
Exponential reaching law; Fractional integral sliding mode control; Trajectory tracking; Underwater manipulator;
D O I
10.3969/j.issn.1004-132X.2019.13.001
中图分类号
学科分类号
摘要
A fractional integral sliding mode control scheme was proposed to solve the trajectory tracking problems of underwater manipulators with unknown and bounded external disturbances. The proposed method was made with the adoption of the exponential reaching law that was based on a fractional integral sliding mode surface and with one term added as the approximate estimate for the external disturbances, which made it possible to achieve fast convergence and have strong capacity of resisting disturbances for the systems. Moreover, the stability of the closed-loop system could be guaranteed by the Lyapunov theory. Numerical simulations of the six degree-of-freedom (DOF) underwater manipulators shows promising results that validate the high-precision tracking performance and the better robustness of the proposed control systems against external disturbances. © 2019, China Mechanical Engineering Magazine Office. All right reserved.
引用
收藏
页码:1513 / 1518
页数:5
相关论文
共 17 条
[11]  
Lin C., Nonsingular Terminal Sliding Mode Control of Robot Manipulators Using Fuzzy Wavelet Networks, IEEE Transactions on Fuzzy Systems, 14, 6, pp. 849-859, (2006)
[12]  
Wang L., Chai T., Zhai L., Neural-network-based Terminal Sliding-mode Control of Robotic Manipulators including Actuator Dynamics, IEEE Transactions on Industrial Electronics, 56, 9, pp. 3296-3304, (2009)
[13]  
Nojavanzadeh D., Badamchizadeh M., Adaptive Fractional-order Non-singular Fast Terminal Sliding Mode Control for Robot Manipulators, IET Control Theory & Applications, 10, 13, pp. 1565-1572, (2016)
[14]  
Craig J.J., Introduction to Robotics Mechanics and Control, pp. 67-69, (2004)
[15]  
Bhat S.P., Bernstein D.S., Geometric Homogeneity with Applications to Finite-time Stability, Mathematic of Control, Signals and Systems, 17, 2, pp. 101-127, (2005)
[16]  
Pettersen K.Y., Egeland O., Time-varying Exponential Stabilization of the Position and Attitude of an Underactuated Autonomous Underwater Vehicle, IEEE Transactions on Automatic Control, 44, 1, pp. 112-115, (1999)
[17]  
Kumar R.P., Dasgupta A., Kumar C.S., Robust Trajectory Control of Underwater Vehicles Using Time Delay Control Law, Ocean Engineering, 34, 5-6, pp. 842-849, (2007)