DocumentCode
2251648
Title
A dual high gain controller for the uncertain generalized output-feedback canonical form with appended dynamics driven by all states
Author
Krishnamurthy, P. ; Khorrami, F.
Author_Institution
Dept. of Electr. & Comput. Eng., Polytech. Univ. Brooklyn, NY, USA
Volume
6
fYear
2003
fDate
4-6 June 2003
Firstpage
4766
Abstract
In this paper, we propose a global high gain scaling based observer/controller for nonlinear systems with appended input-to-state stable (ISS) dynamics which are allowed to have finite nonlinear gains from all system states. This represents a significant generalization from existing results which require the appended dynamics to be ISS with respect to the output i.e., require the gains from other states to be zero. The restriction on the appended ISS dynamics imposed in previous results is due to the form of the Lyapunov functions generated in the backstepping design utilized which prevents gains from states of appended dynamics to system states other than the output to be effectively assigned. The proposed design utilizes the dual architecture of a high gain observer and controller with the underlying state scaling being dynamically output-dependent. The proposed observer/controller structure provides a globally asymptotically stabilizing output-feedback solution. Furthermore, time varying nonlinear parametric uncertainty is allowed to occur coupled with unmeasured states in the system dynamics.
Keywords
asymptotic stability; control system synthesis; dynamics; feedback; nonlinear control systems; observers; time-varying systems; uncertain systems; Lyapunov function; appended dynamics states driven; backstepping design; controller structure; dual high gain controller; dynamically output-dependent; finite nonlinear gains; globally asymptotically stabilizing output feedback solution; input-to-state stable dynamics; nonlinear systems; observer structure; time-varying nonlinear parametric uncertainty; uncertain generalized output-feedback canonical form; Backstepping; Control systems; Couplings; Laboratories; Lyapunov method; Nonlinear control systems; Nonlinear dynamical systems; Nonlinear systems; Robot control; Uncertainty;
fLanguage
English
Publisher
ieee
Conference_Titel
American Control Conference, 2003. Proceedings of the 2003
ISSN
0743-1619
Print_ISBN
0-7803-7896-2
Type
conf
DOI
10.1109/ACC.2003.1242476
Filename
1242476
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