Master-slave H-Infinity robust controller design for synchronization of chaotic systems
This paper is devoted to robust master-slave controller design for generalized chaotic systems synchronization. The closed-loop system is asymptotically stable when the robust stability conditions hold and while the H-Infinity norm of the closed-loop transfer function with respect to defined output...
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Norwegian Society of Automatic Control
2019-01-01
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Series: | Modeling, Identification and Control |
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Online Access: | http://www.mic-journal.no/PDF/2019/MIC-2019-1-4.pdf |
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doaj-a0eb6b26af664573ab212107955b4fef2020-11-25T01:18:27ZengNorwegian Society of Automatic ControlModeling, Identification and Control0332-73531890-13282019-01-01401415010.4173/mic.2019.1.4Master-slave H-Infinity robust controller design for synchronization of chaotic systemsVojtech VeselyAdrian IlkaLadislav KorosiMartin ErnekThis paper is devoted to robust master-slave controller design for generalized chaotic systems synchronization. The closed-loop system is asymptotically stable when the robust stability conditions hold and while the H-Infinity norm of the closed-loop transfer function with respect to defined output and input is strictly less than gamma>0. In this paper a modified L2 gain approach is used and an original design procedure is proposed to decrease the conservativeness of the former method. The effectiveness of the proposed method is shown in numerical examples.http://www.mic-journal.no/PDF/2019/MIC-2019-1-4.pdfChaotic systemsmaster-slave systemsH-Infinity robust controllerSynchronization of chaotic systemsL2 gain performance |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Vojtech Vesely Adrian Ilka Ladislav Korosi Martin Ernek |
spellingShingle |
Vojtech Vesely Adrian Ilka Ladislav Korosi Martin Ernek Master-slave H-Infinity robust controller design for synchronization of chaotic systems Modeling, Identification and Control Chaotic systems master-slave systems H-Infinity robust controller Synchronization of chaotic systems L2 gain performance |
author_facet |
Vojtech Vesely Adrian Ilka Ladislav Korosi Martin Ernek |
author_sort |
Vojtech Vesely |
title |
Master-slave H-Infinity robust controller design for synchronization of chaotic systems |
title_short |
Master-slave H-Infinity robust controller design for synchronization of chaotic systems |
title_full |
Master-slave H-Infinity robust controller design for synchronization of chaotic systems |
title_fullStr |
Master-slave H-Infinity robust controller design for synchronization of chaotic systems |
title_full_unstemmed |
Master-slave H-Infinity robust controller design for synchronization of chaotic systems |
title_sort |
master-slave h-infinity robust controller design for synchronization of chaotic systems |
publisher |
Norwegian Society of Automatic Control |
series |
Modeling, Identification and Control |
issn |
0332-7353 1890-1328 |
publishDate |
2019-01-01 |
description |
This paper is devoted to robust master-slave controller design for generalized chaotic systems synchronization. The closed-loop system is asymptotically stable when the robust stability conditions hold and while the H-Infinity norm of the closed-loop transfer function with respect to defined output and input is strictly less than gamma>0. In this paper a modified L2 gain approach is used and an original design procedure is proposed to decrease the conservativeness of the former method. The effectiveness of the proposed method is shown in numerical examples. |
topic |
Chaotic systems master-slave systems H-Infinity robust controller Synchronization of chaotic systems L2 gain performance |
url |
http://www.mic-journal.no/PDF/2019/MIC-2019-1-4.pdf |
work_keys_str_mv |
AT vojtechvesely masterslavehinfinityrobustcontrollerdesignforsynchronizationofchaoticsystems AT adrianilka masterslavehinfinityrobustcontrollerdesignforsynchronizationofchaoticsystems AT ladislavkorosi masterslavehinfinityrobustcontrollerdesignforsynchronizationofchaoticsystems AT martinernek masterslavehinfinityrobustcontrollerdesignforsynchronizationofchaoticsystems |
_version_ |
1725142488836997120 |