MPC for linear systems with parametric uncertainty
This paper deals with linear systems with paramet- ric uncertainty using a model-based predictive control (MPC). When the uncertainty of the system is significant, the MPC performance can be deteriorated or even the optimization problem can be unfeasible. In this paper, a MPC for linear systems wit...
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| Formato: | Documento de conferencia publisherVersion |
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IEEE
2024
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| Acceso en línea: | http://hdl.handle.net/20.500.12272/11237 |
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I68-R174-20.500.12272-112372024-08-05T18:42:12Z MPC for linear systems with parametric uncertainty Pipino, Hugo Adam, Eduardo J. model predictive control LPV system feasibility stability reachability This paper deals with linear systems with paramet- ric uncertainty using a model-based predictive control (MPC). When the uncertainty of the system is significant, the MPC performance can be deteriorated or even the optimization problem can be unfeasible. In this paper, a MPC for linear systems with parametric uncertainty is presented. This controller considers the weight variable of a linear parameter-varying (LPV) system as a decision variable of the optimization problem and a terminal invariant set for all the systems that are within the uncertainty polytope. Finally, this controller is applied to a mass-spring-damper system to verify its properties. Fil: Pipino, Hugo. Universidad Tecnológica Nacional. Facultad Regional San Francisco; Argentina. Fil: Adam, Eduardo J. Universidad Nacional del Litoral. Facultad de Ingeniería Química; Argentina. 2024-08-05T18:42:12Z 2024-08-05T18:42:12Z 2019-09-20 info:eu-repo/semantics/conferenceObject publisherVersion 2019 XVIII Workshop on Information Processing and Control (RPIC) 978-1-7281-2363-9 http://hdl.handle.net/20.500.12272/11237 10.1109/RPIC.2019.8882151 eng eng embargoedAccess http://creativecommons.org/licenses/by-nc-nd/4.0/ Attribution-NonCommercial-NoDerivatives 4.0 Internacional . pdf Nacional IEEE 2019 XVIII Workshop on Information Processing and Control (RPIC): 42 - 47 (2019). |
| institution |
Universidad Tecnológica Nacional |
| institution_str |
I-68 |
| repository_str |
R-174 |
| collection |
RIA - Repositorio Institucional Abierto (UTN) |
| language |
Inglés Inglés |
| topic |
model predictive control LPV system feasibility stability reachability |
| spellingShingle |
model predictive control LPV system feasibility stability reachability Pipino, Hugo Adam, Eduardo J. MPC for linear systems with parametric uncertainty |
| topic_facet |
model predictive control LPV system feasibility stability reachability |
| description |
This paper deals with linear systems with paramet- ric uncertainty using a model-based predictive control (MPC). When the uncertainty of the system is significant, the MPC performance can be deteriorated or even the optimization problem can be unfeasible.
In this paper, a MPC for linear systems with parametric uncertainty is presented. This controller considers the weight variable of a linear parameter-varying (LPV) system as a decision variable of the optimization problem and a terminal invariant set for all the systems that are within the uncertainty polytope.
Finally, this controller is applied to a mass-spring-damper system to verify its properties. |
| format |
Documento de conferencia publisherVersion |
| author |
Pipino, Hugo Adam, Eduardo J. |
| author_facet |
Pipino, Hugo Adam, Eduardo J. |
| author_sort |
Pipino, Hugo |
| title |
MPC for linear systems with parametric uncertainty |
| title_short |
MPC for linear systems with parametric uncertainty |
| title_full |
MPC for linear systems with parametric uncertainty |
| title_fullStr |
MPC for linear systems with parametric uncertainty |
| title_full_unstemmed |
MPC for linear systems with parametric uncertainty |
| title_sort |
mpc for linear systems with parametric uncertainty |
| publisher |
IEEE |
| publishDate |
2024 |
| url |
http://hdl.handle.net/20.500.12272/11237 |
| work_keys_str_mv |
AT pipinohugo mpcforlinearsystemswithparametricuncertainty AT adameduardoj mpcforlinearsystemswithparametricuncertainty |
| _version_ |
1809230384723918848 |