Local Stability of Bilinear Systems with ...
Type de document :
Communication dans un congrès avec actes
Titre :
Local Stability of Bilinear Systems with Asynchronous Sampling
Auteur(s) :
Omran, Hassan [Auteur]
Systèmes Non Linéaires et à Retards [SyNeR]
Hetel, Laurentiu [Auteur]
Systèmes Non Linéaires et à Retards [SyNeR]
Richard, Jean-Pierre [Auteur]
Non-Asymptotic estimation for online systems [NON-A]
Systèmes Non Linéaires et à Retards [SyNeR]
Centrale Lille
Systèmes Non Linéaires et à Retards [SyNeR]
Hetel, Laurentiu [Auteur]

Systèmes Non Linéaires et à Retards [SyNeR]
Richard, Jean-Pierre [Auteur]

Non-Asymptotic estimation for online systems [NON-A]
Systèmes Non Linéaires et à Retards [SyNeR]
Centrale Lille
Titre de la manifestation scientifique :
4th IFAC Conference on Analysis and Design of Hybrid Systems (ADHS 12)
Ville :
Eindhoven
Pays :
Pays-Bas
Date de début de la manifestation scientifique :
2012-06-06
Date de publication :
2012-06-06
Discipline(s) HAL :
Sciences de l'ingénieur [physics]/Automatique / Robotique
Résumé en anglais : [en]
This note considers the problem of local stability of aperiodic sampled-data bilinear systems, controlled via linear state-feedback. The sampling intervals are time-varying and upper bounded. It is shown that by solving ...
Lire la suite >This note considers the problem of local stability of aperiodic sampled-data bilinear systems, controlled via linear state-feedback. The sampling intervals are time-varying and upper bounded. It is shown that by solving linear matrix inequalities (LMIs) the local asymptotic stability of the sampled system is guaranteed in an ellipsoidal region containing the origin of the state space. The method is based on the analysis of contractive invariant sets, and it is inspired by the dissipativity theory. The results are illustrated by means of a numerical example.Lire moins >
Lire la suite >This note considers the problem of local stability of aperiodic sampled-data bilinear systems, controlled via linear state-feedback. The sampling intervals are time-varying and upper bounded. It is shown that by solving linear matrix inequalities (LMIs) the local asymptotic stability of the sampled system is guaranteed in an ellipsoidal region containing the origin of the state space. The method is based on the analysis of contractive invariant sets, and it is inspired by the dissipativity theory. The results are illustrated by means of a numerical example.Lire moins >
Langue :
Anglais
Comité de lecture :
Oui
Audience :
Internationale
Vulgarisation :
Non
Collections :
Source :