Full Text:
<2692>
CLC number: TP13BR
On-line Access: 2024-08-27
Received: 2023-10-17
Revision Accepted: 2024-05-08
Crosschecked: 0000-00-00
Cited: 2
Clicked: 4863
Decentralized impulsive control for a class of uncertain interconnected systems
| |||||||||||||
CHENG Xin-ming, GUAN Zhi-hong, LIU Xin-zhi. Decentralized impulsive control for a class of uncertain interconnected systems[J]. Journal of Zhejiang University Science A, 2004, 5(3): 274-282.
@article{title="Decentralized impulsive control for a class of uncertain interconnected systems",
author="CHENG Xin-ming, GUAN Zhi-hong, LIU Xin-zhi",
journal="Journal of Zhejiang University Science A",
volume="5",
number="3",
pages="274-282",
year="2004",
publisher="Zhejiang University Press & Springer",
doi="10.1631/jzus.2004.0274"
}
%0 Journal Article
%T Decentralized impulsive control for a class of uncertain interconnected systems
%A CHENG Xin-ming
%A GUAN Zhi-hong
%A LIU Xin-zhi
%J Journal of Zhejiang University SCIENCE A
%V 5
%N 3
%P 274-282
%@ 1869-1951
%D 2004
%I Zhejiang University Press & Springer
%DOI 10.1631/jzus.2004.0274
TY - JOUR
T1 - Decentralized impulsive control for a class of uncertain interconnected systems
A1 - CHENG Xin-ming
A1 - GUAN Zhi-hong
A1 - LIU Xin-zhi
J0 - Journal of Zhejiang University Science A
VL - 5
IS - 3
SP - 274
EP - 282
%@ 1869-1951
Y1 - 2004
PB - Zhejiang University Press & Springer
ER -
DOI - 10.1631/jzus.2004.0274
Abstract: A great deal of stabilization criteria has been obtained from study of stabilizing interconnected systems. The results obtained are usually based on continuous systems by state feedback. In this paper, decentralized impulsive control is presented to stabilize a class of uncertain interconnected systems based on Lyapunov theory. The system under consideration involves parameter uncertainties and unknown nonlinear interactions among subsystems. Some new criteria of stabilization under impulsive control are established. Two numerical examples are offered to prove the effectiveness and practicality of the proposed method.
[1] Guan, Z.H., Liu, Y.Q., 1994. The stability properties of nonlinear measure large scale systems with impulse effect.Computers Mathematics Application, 28(9):89-99.
[2] Guan, Z.H., 1999. Decentralized stabilization for impulsivelarge-scale systems with delays.Dynamics of Continuous, Discrete and Impulsive Systems,6(3):367-379.
[3] Guan, Z.H., Liao, R.Q., Zhou, F., 2002. On impulsive controland chen's chaotic system.International Journal of Bifurcation and Chaos,12(5):1191-1197.
[4] Lakshmikantham, V., Bainov, D.D., Simeonov, P.S., 1989. Theory of Impulsive Differential Equations. World Scientific, Singapore.
[5] Lakshmikantham, V., Liu, X.Z., 1989. Stability AnalysisinTerms of Two Measures. World Scientific, Singapore.
[6] Liu, X.Z., Kok, L.T., 2002. Impulsive control of chaotic system.International Journal of Bifurcation and Chaos,12(5):1181-1190.
[7] Liu, Y.Q., Guan, Z.H., 1995. The Stabilization and Control on Measure Large-scale Systems with Impulsive Effect. South China University of Technology Press, Guangzhou, China (in Chinese).
[8] Wang, Y., Zhang, Z.C., 1993. The Control on Large-scale SystemsMethod and Technology. TianjingUniversity Press, Tianjing, China (in Chinese).
[9] Yan, X.G., Wang, J.J., Lu, X.Y., 1998. Decentralized output feedback robust stabilization for a class of nonlinear interconnected systems with similarity.IEEE Transactions Automatic Control,43(2):294-299.
Open peer comments: Debate/Discuss/Question/Opinion
<1>