Integral Control Design using the Implicit ...
Document type :
Communication dans un congrès avec actes
Title :
Integral Control Design using the Implicit Lyapunov Function Approach
Author(s) :
Mercado-Uribe, Angel [Auteur]
Universidad Nacional Autónoma de México = National Autonomous University of Mexico [UNAM]
Moreno, Jaime [Auteur]
Universidad Nacional Autónoma de México = National Autonomous University of Mexico [UNAM]
Polyakov, Andrey [Auteur]
Finite-time control and estimation for distributed systems [VALSE]
Efimov, Denis [Auteur]
Finite-time control and estimation for distributed systems [VALSE]
Universidad Nacional Autónoma de México = National Autonomous University of Mexico [UNAM]
Moreno, Jaime [Auteur]
Universidad Nacional Autónoma de México = National Autonomous University of Mexico [UNAM]
Polyakov, Andrey [Auteur]
Finite-time control and estimation for distributed systems [VALSE]
Efimov, Denis [Auteur]
Finite-time control and estimation for distributed systems [VALSE]
Conference title :
58th IEEE Conference on Decision and Control
City :
Nice
Country :
France
Start date of the conference :
2019-12-11
HAL domain(s) :
Informatique [cs]/Automatique
English abstract : [en]
In this paper, we design homogeneous integral controllers of arbitrary non positive homogeneity degree for a system in the normal form with matched uncer-tainty/perturbation. The controllers are able to reach finite-time ...
Show more >In this paper, we design homogeneous integral controllers of arbitrary non positive homogeneity degree for a system in the normal form with matched uncer-tainty/perturbation. The controllers are able to reach finite-time convergence, rejecting matched constant (Lipschitz, in the discontinuous case) perturbations. For the design, we use the Implicit Lyapunov Function method combined with an explicit Lyapunov function for the addition of the integral term.Show less >
Show more >In this paper, we design homogeneous integral controllers of arbitrary non positive homogeneity degree for a system in the normal form with matched uncer-tainty/perturbation. The controllers are able to reach finite-time convergence, rejecting matched constant (Lipschitz, in the discontinuous case) perturbations. For the design, we use the Implicit Lyapunov Function method combined with an explicit Lyapunov function for the addition of the integral term.Show less >
Language :
Anglais
Peer reviewed article :
Oui
Audience :
Internationale
Popular science :
Non
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