Receding horizon control for spatiotemporal dynamic systems

Receding horizon control is a type of optimal feedback control in which control performance over a finite future is optimized with a performance index that has a moving initial time and terminal time. Spatiotemporal dynamic systems characterized by both spatial and temporal variables often occur in...

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Autores principales: Tomoaki HASHIMOTO, Ryuta SATOH, Toshiyuki OHTSUKA
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Lenguaje:EN
Publicado: The Japan Society of Mechanical Engineers 2016
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Acceso en línea:https://doaj.org/article/df28a1b433e74f2ea2b12fac71a9d97d
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spelling oai:doaj.org-article:df28a1b433e74f2ea2b12fac71a9d97d2021-11-26T06:40:17ZReceding horizon control for spatiotemporal dynamic systems2187-974510.1299/mej.15-00345https://doaj.org/article/df28a1b433e74f2ea2b12fac71a9d97d2016-02-01T00:00:00Zhttps://www.jstage.jst.go.jp/article/mej/3/2/3_15-00345/_pdf/-char/enhttps://doaj.org/toc/2187-9745Receding horizon control is a type of optimal feedback control in which control performance over a finite future is optimized with a performance index that has a moving initial time and terminal time. Spatiotemporal dynamic systems characterized by both spatial and temporal variables often occur in many research fields. In this study, we develop a novel design method of receding horizon control for a generalized class of spatiotemporal dynamic systems. Using the variational principle, we first derive the exact stationary conditions that must be satisfied for a performance index to be optimized. Next, we provide a numerical algorithm to solve the stationary conditions via a finite-dimensional approximation. Finally, the effectiveness of the proposed method is verified by numerical simulations.Tomoaki HASHIMOTORyuta SATOHToshiyuki OHTSUKAThe Japan Society of Mechanical Engineersarticlecontrol systemssynthesis designoptimal controlspatiotemporal dynamicsnumerical solutionMechanical engineering and machineryTJ1-1570ENMechanical Engineering Journal, Vol 3, Iss 2, Pp 15-00345-15-00345 (2016)
institution DOAJ
collection DOAJ
language EN
topic control systems
synthesis design
optimal control
spatiotemporal dynamics
numerical solution
Mechanical engineering and machinery
TJ1-1570
spellingShingle control systems
synthesis design
optimal control
spatiotemporal dynamics
numerical solution
Mechanical engineering and machinery
TJ1-1570
Tomoaki HASHIMOTO
Ryuta SATOH
Toshiyuki OHTSUKA
Receding horizon control for spatiotemporal dynamic systems
description Receding horizon control is a type of optimal feedback control in which control performance over a finite future is optimized with a performance index that has a moving initial time and terminal time. Spatiotemporal dynamic systems characterized by both spatial and temporal variables often occur in many research fields. In this study, we develop a novel design method of receding horizon control for a generalized class of spatiotemporal dynamic systems. Using the variational principle, we first derive the exact stationary conditions that must be satisfied for a performance index to be optimized. Next, we provide a numerical algorithm to solve the stationary conditions via a finite-dimensional approximation. Finally, the effectiveness of the proposed method is verified by numerical simulations.
format article
author Tomoaki HASHIMOTO
Ryuta SATOH
Toshiyuki OHTSUKA
author_facet Tomoaki HASHIMOTO
Ryuta SATOH
Toshiyuki OHTSUKA
author_sort Tomoaki HASHIMOTO
title Receding horizon control for spatiotemporal dynamic systems
title_short Receding horizon control for spatiotemporal dynamic systems
title_full Receding horizon control for spatiotemporal dynamic systems
title_fullStr Receding horizon control for spatiotemporal dynamic systems
title_full_unstemmed Receding horizon control for spatiotemporal dynamic systems
title_sort receding horizon control for spatiotemporal dynamic systems
publisher The Japan Society of Mechanical Engineers
publishDate 2016
url https://doaj.org/article/df28a1b433e74f2ea2b12fac71a9d97d
work_keys_str_mv AT tomoakihashimoto recedinghorizoncontrolforspatiotemporaldynamicsystems
AT ryutasatoh recedinghorizoncontrolforspatiotemporaldynamicsystems
AT toshiyukiohtsuka recedinghorizoncontrolforspatiotemporaldynamicsystems
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