Trajectory Tracking Control Design for ...
Document type :
Article dans une revue scientifique: Article original
Title :
Trajectory Tracking Control Design for Large-Scale Linear Dynamical Systems With Applications to Soft Robotics
Author(s) :
Thieffry, Maxime [Auteur]
Deformable Robots Simulation Team [DEFROST ]
Kruszewski, Alexandre [Auteur]
Deformable Robots Simulation Team [DEFROST ]
Guerra, Thierry-Marie [Auteur]
Laboratoire d'Automatique, de Mécanique et d'Informatique industrielles et Humaines - UMR 8201 [LAMIH]
Duriez, Christian [Auteur]
Deformable Robots Simulation Team [DEFROST ]
Deformable Robots Simulation Team [DEFROST ]
Kruszewski, Alexandre [Auteur]

Deformable Robots Simulation Team [DEFROST ]
Guerra, Thierry-Marie [Auteur]
Laboratoire d'Automatique, de Mécanique et d'Informatique industrielles et Humaines - UMR 8201 [LAMIH]
Duriez, Christian [Auteur]

Deformable Robots Simulation Team [DEFROST ]
Journal title :
IEEE Transactions on Control Systems Technology
Pages :
556-566
Publisher :
Institute of Electrical and Electronics Engineers
Publication date :
2021-03
ISSN :
1063-6536
English keyword(s) :
robust control
soft robotics
Large-scale systems
model-order reduction
Trajectory tracking
Stability analysis
soft robotics
Large-scale systems
model-order reduction
Trajectory tracking
Stability analysis
HAL domain(s) :
Sciences de l'ingénieur [physics]/Automatique / Robotique
Informatique [cs]/Automatique
Informatique [cs]/Automatique
English abstract : [en]
This article presents new results to control process modeled through linear large-scale systems. Numerical methods are widely used to model physical systems, and the finite-element method is one of the most common methods. ...
Show more >This article presents new results to control process modeled through linear large-scale systems. Numerical methods are widely used to model physical systems, and the finite-element method is one of the most common methods. However, for this method to be precise, it requires a precise spatial mesh of the process. Large-scale dynamical systems arise from this spatial discretization. We propose a methodology to design an observer-based output feedback controller. First, a model reduction step is used to get a system of acceptable dimension. Based on this low-order system, two linear matrix inequality problems provide us, respectively, with the observer and controller gains. In both the cases, model and reduction errors are taken into account in the computations. This provides robustness with respect to the reduction step and guarantees the stability of the original large-scale system. Finally, the proposed method is applied to a physical setup-a soft robotics platform-to show its feasibility.Show less >
Show more >This article presents new results to control process modeled through linear large-scale systems. Numerical methods are widely used to model physical systems, and the finite-element method is one of the most common methods. However, for this method to be precise, it requires a precise spatial mesh of the process. Large-scale dynamical systems arise from this spatial discretization. We propose a methodology to design an observer-based output feedback controller. First, a model reduction step is used to get a system of acceptable dimension. Based on this low-order system, two linear matrix inequality problems provide us, respectively, with the observer and controller gains. In both the cases, model and reduction errors are taken into account in the computations. This provides robustness with respect to the reduction step and guarantees the stability of the original large-scale system. Finally, the proposed method is applied to a physical setup-a soft robotics platform-to show its feasibility.Show less >
Language :
Anglais
Peer reviewed article :
Oui
Audience :
Internationale
Popular science :
Non
ANR Project :
Collections :
Source :
Files
- https://hal.archives-ouvertes.fr/hal-02404003/document
- Open access
- Access the document
- https://hal.archives-ouvertes.fr/hal-02404003/document
- Open access
- Access the document
- https://hal.archives-ouvertes.fr/hal-02404003/document
- Open access
- Access the document
- document
- Open access
- Access the document
- 08930042%20%281%29.pdf
- Open access
- Access the document
- 08930042%20%281%29.pdf
- Open access
- Access the document
- document
- Open access
- Access the document
- 08930042%20%281%29.pdf
- Open access
- Access the document