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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Format: | Article |
Language: | English |
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Vilnius University Press
1998-12-01
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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.
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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 |