DocumentCode :
404705
Title :
Geometric sliding mode control: the linear and linearized theory
Author :
Hirschorn, R.M. ; Lewis, Andrew D.
Volume :
3
fYear :
2003
fDate :
9-12 Dec. 2003
Firstpage :
2971
Abstract :
The idea of sliding mode control for stabilization is investigated to determine its geometric features. A geometric definition is provided for a sliding submanifold, and for various properties of a sliding submanifold. Sliding subspaces are considered for linear systems, where a pole placement algorithm is given that complements existing algorithms. Finally, it is shown that at equilibrium for a nonlinear system with a controllable linearization, the sliding subspace for a linearization gives rise to many local sliding submanifolds for the nonlinear system.
Keywords :
computational geometry; linear systems; linearisation techniques; nonlinear control systems; pole assignment; stability; variable structure systems; linear systems; nonlinear system; pole placement algorithm; sliding mode control; stabilization; Books; Control systems; Force control; Linear systems; Nonlinear control systems; Nonlinear dynamical systems; Nonlinear systems; Polynomials; Sliding mode control; State feedback;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Decision and Control, 2003. Proceedings. 42nd IEEE Conference on
ISSN :
0191-2216
Print_ISBN :
0-7803-7924-1
Type :
conf
DOI :
10.1109/CDC.2003.1273078
Filename :
1273078
Link To Document :
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