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Stabilization of a class of switched nonlinear systems 被引量:2

Stabilization of a class of switched nonlinear systems
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摘要 The stabilization of a class of switched nonlinear systems is investigated in the paper. The systems concerned are of (generalized) switched Byrnes-Isidori canonical form, which has all switched models in (generalized) Byrnes- Isidori canonical form. First, a stability result of switched systems is obtained. Then it is used to solve the stabilization problem of the switched nonlinear control systems. In addition, necessary and sufficient conditions are obtained for a switched affine nonlinear system to be feedback equivalent to (generalized) switched Byrnes-Isidori canonical systems are presented. Finally, as an application the stability of switched lorenz systems is investigated. The stabilization of a class of switched nonlinear systems is investigated in the paper. The systems concerned are of (generalized) switched Byrnes-Isidori canonical form, which has all switched models in (generalized) Byrnes- Isidori canonical form. First, a stability result of switched systems is obtained. Then it is used to solve the stabilization problem of the switched nonlinear control systems. In addition, necessary and sufficient conditions are obtained for a switched affine nonlinear system to be feedback equivalent to (generalized) switched Byrnes-Isidori canonical systems are presented. Finally, as an application the stability of switched lorenz systems is investigated.
出处 《控制理论与应用(英文版)》 EI 2006年第1期53-61,共9页
基金 This work is partly supported by the National Natural Science Foundation of China (No. 60274010, 60221301, 60334040, 60228003).
关键词 Switched nonlinear systems STABILIZATION Canonical form Common Lyapunov function Switched nonlinear systems Stabilization Canonical form Common Lyapunov function
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  • 1BRANICKY M S. Multiple Lyapunov functions and other analysis tools for switched and hybrid systems[J]. IEEE Transactions on Automatic Control, 1998, 43: 475-482.
  • 2LIBERZON D, MORSE A S. Basic problems in stability and design of switched-systems[J]. IEEE Control Systems Magazine, 1999, 19: 117-122.
  • 3MICHEL A N. Recent trends in the stability analysis of hybrid dynamical systems[J]. IEEE Transaction on Circuits and Systems-l: Fundamental Theory and Applications, 1999, 45(1): 120-134.
  • 4XU X, ANTSAKLIS P J. Stabilization of second-order LTI switched systems[J]. International Journal of Control,2000, 73(14): 1261-1279.

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