Quadratic Robust Stabilization of a Class of Switched Linear Systems with Uncertainties

Author

Ji, Xingmin

Author_Institution

Dept. of Math. & Phys., Xi´´an Inst. of Post & Telecommun., Xian

Volume

1

fYear

2008

fDate

20-22 Oct. 2008

Firstpage

423

Lastpage

426

Abstract

The quadratic robust stabilization problem for a class of switched linear systems with uncertainties is studied. The systems not only contain uncertainties, but also experience uncertainties in the input channels. Suppose there exists common Lyapunov function every subsystem of switched linear system, the sufficient conditions for quadratic robust stabilization of the switched systems with uncertainties are presented by using Lyapunov methods. When certain family matrices are negative definite, quadratic robust stabilization under arbitrary switching laws is obtained.

Keywords

Lyapunov methods; linear systems; robust control; time-varying systems; uncertain systems; Lyapunov function; quadratic robust stabilization; switched linear systems; uncertainties; Bismuth; Control systems; Linear systems; Lyapunov method; Robustness; Stability; Sufficient conditions; Switched systems; Telecommunication switching; Uncertainty; quadratic robust stabilization; switched linear systems; uncertainty;

fLanguage

English

Publisher

ieee

Conference_Titel

Intelligent Computation Technology and Automation (ICICTA), 2008 International Conference on

Conference_Location

Hunan

Print_ISBN

978-0-7695-3357-5

Type

conf

DOI

10.1109/ICICTA.2008.110

Filename

4659519