Construction of an Integral Manifold of a Multifrequency Oscillation System with Fixed Times of Pulse Action

We determine a class of multifrequency resonance systems with pulse action for which an integral manifold exists. We construct a function that determines a discontinuous integral manifold and investigate its properties.

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Bibliographic Details
Date:2003
Main Authors: Petryshyn, R. I., Samoilenko, A. M., Sopronyuk, Т. M., Петришин, Р. І., Самойленко, А. М., Сопронюк, Т. М.
Format: Article
Language:Ukrainian
English
Published: Institute of Mathematics, NAS of Ukraine 2003
Online Access:https://umj.imath.kiev.ua/index.php/umj/article/view/3940
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Journal Title:Ukrains’kyi Matematychnyi Zhurnal
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Ukrains’kyi Matematychnyi Zhurnal
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author Petryshyn, R. I.
Samoilenko, A. M.
Sopronyuk, Т. M.
Петришин, Р. І.
Самойленко, А. М.
Сопронюк, Т. М.
author_facet Petryshyn, R. I.
Samoilenko, A. M.
Sopronyuk, Т. M.
Петришин, Р. І.
Самойленко, А. М.
Сопронюк, Т. М.
author_sort Petryshyn, R. I.
baseUrl_str https://umj.imath.kiev.ua/index.php/umj/oai
collection OJS
datestamp_date 2020-03-18T20:15:55Z
description We determine a class of multifrequency resonance systems with pulse action for which an integral manifold exists. We construct a function that determines a discontinuous integral manifold and investigate its properties.
first_indexed 2026-03-24T02:51:11Z
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spelling umjimathkievua-article-39402020-03-18T20:15:55Z Construction of an Integral Manifold of a Multifrequency Oscillation System with Fixed Times of Pulse Action Побудова інтегрального многовиду багаточастотної коливної системи з фіксованими моментами імпульсної дії Petryshyn, R. I. Samoilenko, A. M. Sopronyuk, Т. M. Петришин, Р. І. Самойленко, А. М. Сопронюк, Т. М. We determine a class of multifrequency resonance systems with pulse action for which an integral manifold exists. We construct a function that determines a discontinuous integral manifold and investigate its properties. Визначено деякий клас багаточастотиих резонансних систем з імпульсною дією, для якого існує інтегральний миоговид. Побудовано функцію, яка визиачає розривний інтегральний многовид, і досліджено її властивості Institute of Mathematics, NAS of Ukraine 2003-05-25 Article Article application/pdf https://umj.imath.kiev.ua/index.php/umj/article/view/3940 Ukrains’kyi Matematychnyi Zhurnal; Vol. 55 No. 5 (2003); 641-662 Український математичний журнал; Том 55 № 5 (2003); 641-662 1027-3190 uk en https://umj.imath.kiev.ua/index.php/umj/article/view/3940/4593 https://umj.imath.kiev.ua/index.php/umj/article/view/3940/4594 Copyright (c) 2003 Petryshyn R. I.; Samoilenko A. M.; Sopronyuk Т. M.
spellingShingle Petryshyn, R. I.
Samoilenko, A. M.
Sopronyuk, Т. M.
Петришин, Р. І.
Самойленко, А. М.
Сопронюк, Т. М.
Construction of an Integral Manifold of a Multifrequency Oscillation System with Fixed Times of Pulse Action
title Construction of an Integral Manifold of a Multifrequency Oscillation System with Fixed Times of Pulse Action
title_alt Побудова інтегрального многовиду багаточастотної коливної системи з фіксованими моментами імпульсної дії
title_full Construction of an Integral Manifold of a Multifrequency Oscillation System with Fixed Times of Pulse Action
title_fullStr Construction of an Integral Manifold of a Multifrequency Oscillation System with Fixed Times of Pulse Action
title_full_unstemmed Construction of an Integral Manifold of a Multifrequency Oscillation System with Fixed Times of Pulse Action
title_short Construction of an Integral Manifold of a Multifrequency Oscillation System with Fixed Times of Pulse Action
title_sort construction of an integral manifold of a multifrequency oscillation system with fixed times of pulse action
url https://umj.imath.kiev.ua/index.php/umj/article/view/3940
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