New generalization for the intermittency theory for type I, II and III

New generalization for the intermittency theory for type I, II and III

The concept of intermittency has been introduced by Pomeau and Maneville in the context of the Lorenz system and are usually classified in three classes called I, II, and III. Intermittency is a specific route to the deterministic chaos when spontaneous transitions between laminar and chaotic dynamics occur.

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Bibliographic Details
Main Authors: Del Río, Ezequiel, Elaskar, Sergio
Format: Fil: Fil: Del Río, Ezequiel. Universidad Politécnica de Madrid; España. biblioteca
Language:eng
Published: 2014
Subjects:RPD, Lorenz system, Chaos theory, Global reinjection,
Online Access:http://hdl.handle.net/11086/547329
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spelling dig-unc-ar-11086-5473292023-08-30T13:59:09Z New generalization for the intermittency theory for type I, II and III Del Río, Ezequiel Elaskar, Sergio RPD Lorenz system Chaos theory Global reinjection Fil: Fil: Del Río, Ezequiel. Universidad Politécnica de Madrid; España. Fil: Fil: Elaskar, Sergio A. Universidad Nacional de Córdoba. Facultad de Ciencias Exactas, Físicas y Naturales. Departamento de Aeronáutica; Argentina. Fil: Fil: Elaskar, Sergio A. Universidad Nacional de Córdoba. Consejo Nacional de Investigaciones Científicas y Técnicas; Argentina The concept of intermittency has been introduced by Pomeau and Maneville in the context of the Lorenz system and are usually classified in three classes called I, II, and III. Intermittency is a specific route to the deterministic chaos when spontaneous transitions between laminar and chaotic dynamics occur. Fil: Del Río, Ezequiel. Universidad Politécnica de Madrid; España. Fil: Elaskar, Sergio A. Universidad Nacional de Córdoba. Facultad de Ciencias Exactas, Físicas y Naturales. Departamento de Aeronáutica; Argentina. Fil: Elaskar, Sergio A. Universidad Nacional de Córdoba. Consejo Nacional de Investigaciones Científicas y Técnicas; Argentina Matemática Aplicada 2023-05-08T12:22:11Z 2023-05-08T12:22:11Z 2014 conferenceObject http://hdl.handle.net/11086/547329 eng Attribution-NonCommercial-ShareAlike 4.0 International http://creativecommons.org/licenses/by-nc-sa/4.0/ Impreso
institution UNC AR
collection DSpace
country Argentina
countrycode AR
component Bibliográfico
access En linea
databasecode dig-unc-ar
tag biblioteca
region America del Sur
libraryname Biblioteca 'Ing. Agrónomo Moisés Farber' de la Facultad de Ciencias Agropecuarias
language eng
topic RPD
Lorenz system
Chaos theory
Global reinjection
RPD
Lorenz system
Chaos theory
Global reinjection
spellingShingle RPD
Lorenz system
Chaos theory
Global reinjection
RPD
Lorenz system
Chaos theory
Global reinjection
Del Río, Ezequiel
Elaskar, Sergio
New generalization for the intermittency theory for type I, II and III
description The concept of intermittency has been introduced by Pomeau and Maneville in the context of the Lorenz system and are usually classified in three classes called I, II, and III. Intermittency is a specific route to the deterministic chaos when spontaneous transitions between laminar and chaotic dynamics occur.
format Fil: Fil: Del Río, Ezequiel. Universidad Politécnica de Madrid; España.
topic_facet RPD
Lorenz system
Chaos theory
Global reinjection
author Del Río, Ezequiel
Elaskar, Sergio
author_facet Del Río, Ezequiel
Elaskar, Sergio
author_sort Del Río, Ezequiel
title New generalization for the intermittency theory for type I, II and III
title_short New generalization for the intermittency theory for type I, II and III
title_full New generalization for the intermittency theory for type I, II and III
title_fullStr New generalization for the intermittency theory for type I, II and III
title_full_unstemmed New generalization for the intermittency theory for type I, II and III
title_sort new generalization for the intermittency theory for type i, ii and iii
publishDate 2014
url http://hdl.handle.net/11086/547329
work_keys_str_mv AT delrioezequiel newgeneralizationfortheintermittencytheoryfortypeiiiandiii
AT elaskarsergio newgeneralizationfortheintermittencytheoryfortypeiiiandiii
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