Modulated amplitude waves and the transition from phase to defect chaos
The modulated amplitude waves (MAWs) in the complex Ginzburg-Landau equation (CGLE) were systematically studied. These periodic coherent structures were found to originate in supercritical bifurcations due to the BF instability of the CGLE. Indications were given in favor of the existence of the pha...
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Acceso en línea: | http://hdl.handle.net/20.500.12110/paper_00319007_v85_n1_p86_Brusch |
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todo:paper_00319007_v85_n1_p86_Brusch2023-10-03T14:43:01Z Modulated amplitude waves and the transition from phase to defect chaos Brusch, L. Zimmermann, M.G. Van Hecke, M. Bär, M. Torcini, A. Bifurcation (mathematics) Chaos theory Differential equations Mathematical models Phase diagrams Thermodynamics Wave equations Complex Ginzburg-Landau equation Defect chaos Modulated amplitude waves Phase chaos Surface waves The modulated amplitude waves (MAWs) in the complex Ginzburg-Landau equation (CGLE) were systematically studied. These periodic coherent structures were found to originate in supercritical bifurcations due to the BF instability of the CGLE. Indications were given in favor of the existence of the phase turbulent regime even in the thermodynamic limit. Fil:Zimmermann, M.G. Universidad de Buenos Aires. Facultad de Ciencias Exactas y Naturales; Argentina. JOUR info:eu-repo/semantics/openAccess http://creativecommons.org/licenses/by/2.5/ar http://hdl.handle.net/20.500.12110/paper_00319007_v85_n1_p86_Brusch |
institution |
Universidad de Buenos Aires |
institution_str |
I-28 |
repository_str |
R-134 |
collection |
Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA) |
topic |
Bifurcation (mathematics) Chaos theory Differential equations Mathematical models Phase diagrams Thermodynamics Wave equations Complex Ginzburg-Landau equation Defect chaos Modulated amplitude waves Phase chaos Surface waves |
spellingShingle |
Bifurcation (mathematics) Chaos theory Differential equations Mathematical models Phase diagrams Thermodynamics Wave equations Complex Ginzburg-Landau equation Defect chaos Modulated amplitude waves Phase chaos Surface waves Brusch, L. Zimmermann, M.G. Van Hecke, M. Bär, M. Torcini, A. Modulated amplitude waves and the transition from phase to defect chaos |
topic_facet |
Bifurcation (mathematics) Chaos theory Differential equations Mathematical models Phase diagrams Thermodynamics Wave equations Complex Ginzburg-Landau equation Defect chaos Modulated amplitude waves Phase chaos Surface waves |
description |
The modulated amplitude waves (MAWs) in the complex Ginzburg-Landau equation (CGLE) were systematically studied. These periodic coherent structures were found to originate in supercritical bifurcations due to the BF instability of the CGLE. Indications were given in favor of the existence of the phase turbulent regime even in the thermodynamic limit. |
format |
JOUR |
author |
Brusch, L. Zimmermann, M.G. Van Hecke, M. Bär, M. Torcini, A. |
author_facet |
Brusch, L. Zimmermann, M.G. Van Hecke, M. Bär, M. Torcini, A. |
author_sort |
Brusch, L. |
title |
Modulated amplitude waves and the transition from phase to defect chaos |
title_short |
Modulated amplitude waves and the transition from phase to defect chaos |
title_full |
Modulated amplitude waves and the transition from phase to defect chaos |
title_fullStr |
Modulated amplitude waves and the transition from phase to defect chaos |
title_full_unstemmed |
Modulated amplitude waves and the transition from phase to defect chaos |
title_sort |
modulated amplitude waves and the transition from phase to defect chaos |
url |
http://hdl.handle.net/20.500.12110/paper_00319007_v85_n1_p86_Brusch |
work_keys_str_mv |
AT bruschl modulatedamplitudewavesandthetransitionfromphasetodefectchaos AT zimmermannmg modulatedamplitudewavesandthetransitionfromphasetodefectchaos AT vanheckem modulatedamplitudewavesandthetransitionfromphasetodefectchaos AT barm modulatedamplitudewavesandthetransitionfromphasetodefectchaos AT torcinia modulatedamplitudewavesandthetransitionfromphasetodefectchaos |
_version_ |
1782026395073904640 |