Assessment of a hydrogeological object's distributed control system stability
This article presents methods for stability assessing, based on the study of distributed systems' modeling results. The conditions of Popov criterion for distributed control systems applicability is revealed. The dependence the slope-intercept of a straight line limiting the nonlinearity on the...
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Institute of Electrical and Electronics Engineers Inc.
2022
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Online Erişim: | https://dspace.ncfu.ru/handle/20.500.12258/19591 |
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ir-20.500.12258-195912022-05-23T07:29:52Z Assessment of a hydrogeological object's distributed control system stability Martirosyan, K. V. Мартиросян, К. В. Chernyshev, A. B. Чернышев, А. Б. Control systems Popov's criterion Distributed systems Hydrogeological objects System's stability This article presents methods for stability assessing, based on the study of distributed systems' modeling results. The conditions of Popov criterion for distributed control systems applicability is revealed. The dependence the slope-intercept of a straight line limiting the nonlinearity on the generalized coordinate is determined. The analysis of the possibilities of using this method stability-determining margin of a hydrogeological object's control system is carried out. 2022-05-23T07:29:04Z 2022-05-23T07:29:04Z 2022 Статья Martirosyan, A. V., Martirosyan, K. V., Mir-Amal, A. M., Chernyshev, A. B. Assessment of a hydrogeological object's distributed control system stability // Proceedings of the 2022 Conference of Russian Young Researchers in Electrical and Electronic Engineering, ElConRus 2022. - 2022. - Стр.: 768 - 771. - DOI10.1109/ElConRus54750.2022.9755601 http://hdl.handle.net/20.500.12258/19591 en Proceedings of the 2022 Conference of Russian Young Researchers in Electrical and Electronic Engineering, ElConRus 2022 application/pdf Institute of Electrical and Electronics Engineers Inc. |
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СКФУ |
collection |
Репозиторий |
language |
English |
topic |
Control systems Popov's criterion Distributed systems Hydrogeological objects System's stability |
spellingShingle |
Control systems Popov's criterion Distributed systems Hydrogeological objects System's stability Martirosyan, K. V. Мартиросян, К. В. Chernyshev, A. B. Чернышев, А. Б. Assessment of a hydrogeological object's distributed control system stability |
description |
This article presents methods for stability assessing, based on the study of distributed systems' modeling results. The conditions of Popov criterion for distributed control systems applicability is revealed. The dependence the slope-intercept of a straight line limiting the nonlinearity on the generalized coordinate is determined. The analysis of the possibilities of using this method stability-determining margin of a hydrogeological object's control system is carried out. |
format |
Статья |
author |
Martirosyan, K. V. Мартиросян, К. В. Chernyshev, A. B. Чернышев, А. Б. |
author_facet |
Martirosyan, K. V. Мартиросян, К. В. Chernyshev, A. B. Чернышев, А. Б. |
author_sort |
Martirosyan, K. V. |
title |
Assessment of a hydrogeological object's distributed control system stability |
title_short |
Assessment of a hydrogeological object's distributed control system stability |
title_full |
Assessment of a hydrogeological object's distributed control system stability |
title_fullStr |
Assessment of a hydrogeological object's distributed control system stability |
title_full_unstemmed |
Assessment of a hydrogeological object's distributed control system stability |
title_sort |
assessment of a hydrogeological object's distributed control system stability |
publisher |
Institute of Electrical and Electronics Engineers Inc. |
publishDate |
2022 |
url |
https://dspace.ncfu.ru/handle/20.500.12258/19591 |
work_keys_str_mv |
AT martirosyankv assessmentofahydrogeologicalobjectsdistributedcontrolsystemstability AT martirosânkv assessmentofahydrogeologicalobjectsdistributedcontrolsystemstability AT chernyshevab assessmentofahydrogeologicalobjectsdistributedcontrolsystemstability AT černyševab assessmentofahydrogeologicalobjectsdistributedcontrolsystemstability |
_version_ |
1760600620774981632 |