Reduced Description of the Confined Quasi-Reversible Ginzburg-Landau Equation

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概要

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• We study from the point of view of quasi-reversible instabilities the onset of chaos in the one-dimensional quasi-reversible Ginzburg-Landau equation with Neuman boundary conditions when the minimum wave number is close to the threshold of the Benjamin-Feir-Newell-Kuramoto instability.The system appears to be described by a Lorenz type model in which chaos arises in two different ways : the usual Lorenz homoclinic bifurcation and the cascade of gluing bifurcations.

• 2000-07-14

著者

• Clerc M.

  Institute Non Lineaire De Nice Umr 6618 Cnrs-unsa

• COULLET P.

  Institut Non Lineaire de Nice

• TIRAPEGUI E

  Institunt voor Theoretishe Fysica, Universiteit Leuven

• Coullet P.

  Institute Non Lineaire De Nice Umr 6618 Cnrs-unsa

• Tirapegui E

  Facultad De Ciencias Fisicas Y Mat. Depto.fisicas Univ.de Chile:centro De Fisica No Lineal Y Sistema

• TIRAPEGUI E.

  Facultad de Ciencias Fisicas y Mat., Depto.Fisicas, Univ.de Chile

• CLERC M.

  Institute Non Lineaire de Nice, UMR 6618 CNRS-UNSA

関連論文

• Reduced Description of the Confined Quasi-Reversible Ginzburg-Landau Equation
• Return Map for the Chaotic Dripping Faucet
• On the Perturbation Expansion for the Fokker-Planck Dynamics

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