DocumentCode
3485265
Title
Overall stability condition for large-scale systems
Author
Amirifar, Ramin
Author_Institution
Dept. of Electr. Eng., Sharif Univ. of Technol., Tehran, Iran
fYear
2005
fDate
20-22 March 2005
Firstpage
187
Lastpage
190
Abstract
This paper considers the problem of stabilizing a class of linear time-invariant large-scale systems composed of a number of subsystems using several local dynamic output feedback controllers. For this problem, a sufficient condition on each closed-loop individual subsystem is derived under which the decentralized controller composed of the local controllers designed for individual subsystems, achieves stability for the overall system.
Keywords
closed loop systems; decentralised control; feedback; large-scale systems; linear systems; stability; time-varying systems; closed-loop individual subsystem; decentralized controller; linear time-invariant large-scale systems; local dynamic output feedback controllers; overall stability condition; Control systems; Distributed control; Large-scale systems; Linear matrix inequalities; Lyapunov method; Matrix converters; Output feedback; Stability analysis; Sufficient conditions; Transfer functions;
fLanguage
English
Publisher
ieee
Conference_Titel
System Theory, 2005. SSST '05. Proceedings of the Thirty-Seventh Southeastern Symposium on
ISSN
0094-2898
Print_ISBN
0-7803-8808-9
Type
conf
DOI
10.1109/SSST.2005.1460903
Filename
1460903
Link To Document