Decentralized control of discrete large scale interconnected systems

Author

Zazi, Malika ; Elalami, Noureddine

Author_Institution

GE Lab., ENSET Rabat, Rabat, Morocco

fYear

2009

fDate

6-9 July 2009

Firstpage

1857

Lastpage

1861

Abstract

In this paper we study the decentralized stabilization problem of linear discrete large scale interconnected systems. The design is based on stability result that employs the notion of block diagonal dominance in matrices and improves upon the existing result for this problem. Our main result is the sufficient condition for discrete decentralized stabilization. A new and simple algorithm is proposed.

Keywords

Lyapunov matrix equations; Riccati equations; control system synthesis; decentralised control; discrete systems; interconnected systems; linear systems; stability; block diagonal dominance; decentralized control; design; discrete Lyapunov equation; discrete algebraic Riccati equation; discrete decentralized stabilization; linear discrete large scale interconnected systems; matrix; Control systems; Distributed control; Eigenvalues and eigenfunctions; Interconnected systems; Large-scale systems; Linear matrix inequalities; Riccati equations; Stability; Sufficient conditions; Symmetric matrices; decentralized stabilization; diagonal dominance; discrete Lyapunov equation; discrete algebraic Riccati equation; large scale system;

fLanguage

English

Publisher

ieee

Conference_Titel

Computers & Industrial Engineering, 2009. CIE 2009. International Conference on

Conference_Location

Troyes

Print_ISBN

978-1-4244-4135-8

Electronic_ISBN

978-1-4244-4136-5

Type

conf

DOI

10.1109/ICCIE.2009.5223720

Filename

5223720