Self-regulation in nonlinear dinamic system with inertial excitation

The motions of investigated mechanisms are principally nonlinear. The analysis of this problem is performed by using the method of two small parameters. The conditions of existence and stability of multiple synchronization regime are obtained.

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Bibliographic Details
Main Authors: E. Astrauskienė, Irena Tiknevičienė, Liutauras Ragulskis
Format: Article
Language:English
Published: Vilnius University Press 1998-12-01
Series:Lietuvos Matematikos Rinkinys
Online Access:https://ojs.test/index.php/LMR/article/view/37947
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author E. Astrauskienė
Irena Tiknevičienė
Liutauras Ragulskis
author_facet E. Astrauskienė
Irena Tiknevičienė
Liutauras Ragulskis
author_sort E. Astrauskienė
collection DOAJ
description The motions of investigated mechanisms are principally nonlinear. The analysis of this problem is performed by using the method of two small parameters. The conditions of existence and stability of multiple synchronization regime are obtained.
format Article
id doaj-art-17159f2784584a89bedee589b9d4e8fb
institution Kabale University
issn 0132-2818
2335-898X
language English
publishDate 1998-12-01
publisher Vilnius University Press
record_format Article
series Lietuvos Matematikos Rinkinys
spelling doaj-art-17159f2784584a89bedee589b9d4e8fb2025-01-03T06:37:49ZengVilnius University PressLietuvos Matematikos Rinkinys0132-28182335-898X1998-12-0138II10.15388/LMD.1998.37947Self-regulation in nonlinear dinamic system with inertial excitation E. Astrauskienė 0Irena Tiknevičienė1Liutauras Ragulskis2Kaunas University of TechnologyKaunas University of TechnologyVytautas Magnus University The motions of investigated mechanisms are principally nonlinear. The analysis of this problem is performed by using the method of two small parameters. The conditions of existence and stability of multiple synchronization regime are obtained. https://ojs.test/index.php/LMR/article/view/37947
spellingShingle E. Astrauskienė
Irena Tiknevičienė
Liutauras Ragulskis
Self-regulation in nonlinear dinamic system with inertial excitation
Lietuvos Matematikos Rinkinys
title Self-regulation in nonlinear dinamic system with inertial excitation
title_full Self-regulation in nonlinear dinamic system with inertial excitation
title_fullStr Self-regulation in nonlinear dinamic system with inertial excitation
title_full_unstemmed Self-regulation in nonlinear dinamic system with inertial excitation
title_short Self-regulation in nonlinear dinamic system with inertial excitation
title_sort self regulation in nonlinear dinamic system with inertial excitation
url https://ojs.test/index.php/LMR/article/view/37947
work_keys_str_mv AT eastrauskiene selfregulationinnonlineardinamicsystemwithinertialexcitation
AT irenatikneviciene selfregulationinnonlineardinamicsystemwithinertialexcitation
AT liutaurasragulskis selfregulationinnonlineardinamicsystemwithinertialexcitation