DocumentCode :
3188606
Title :
Hierarchical Sliding Mode Control for Series Double Inverted Pendulums System
Author :
Qian, Dianwei ; Yi, Jianqiang ; Zhao, Dongbin ; Hao, Yinxing
Author_Institution :
Inst. of Autom., Chinese Acad. of Sci., Beijing
fYear :
2006
fDate :
9-15 Oct. 2006
Firstpage :
4977
Lastpage :
4982
Abstract :
This paper proposes a hierarchical sliding mode controller for series double inverted pendulums system. This provides a simple method to control a class of under-actuated systems with three subsystems by sliding mode control. Firstly, the given system is divided into three subsystems according to its structure characteristic. Then, the 1st -level sliding mode surface is defined for every subsystem and the 2nd-level sliding mode surface is constituted by them. Based on the two levels structure, the equivalent control of each subsystem is deduced and the total control law is derived by the Lyapunov stability theorem. The asymptotical stability of the entire sliding mode surfaces is proved theoretically. Finally, simulation results show the validity of this control strategy. And the influence of the controller parameter changes for the performances is also discussed
Keywords :
Lyapunov methods; asymptotic stability; hierarchical systems; nonlinear control systems; pendulums; variable structure systems; Lyapunov stability theorem; asymptotical stability; hierarchical sliding mode control; series double inverted pendulums system; under-actuated systems; Actuators; Asymptotic stability; Automatic control; Control system synthesis; Control systems; Feedback control; Fuzzy control; Intelligent robots; Robust control; Sliding mode control; hierarchy; inverted pendulum; sliding mode control; under-actuated system;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Intelligent Robots and Systems, 2006 IEEE/RSJ International Conference on
Conference_Location :
Beijing
Print_ISBN :
1-4244-0258-1
Electronic_ISBN :
1-4244-0259-X
Type :
conf
DOI :
10.1109/IROS.2006.282521
Filename :
4059209
Link To Document :
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