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Instability of the steady states of some Ginzburg–Landau-like equations with real coefficients

Vega de Prada, José Manuel (2005) Instability of the steady states of some Ginzburg–Landau-like equations with real coefficients. Nonlinearity, 18 (4). pp. 1425-1441. ISSN 0951-7715

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Item Type:Article
Authors/Creators:
Creators NameCreators email (if known)
Vega de Prada, José Manuel
Title:Instability of the steady states of some Ginzburg–Landau-like equations with real coefficients
Publisher:The Institute of Physics & the London Mathematical
Journal/Publication Title:Nonlinearity
Date:July 2005
Volume:18
Number:4
Department:Mathematical Fundamentals of Aeronautics Technology
Faculty:E.T.S.I. Aeronautical (UPM)
Creative Commons licenses:Recognition - No derivative works - No commercial
Item ID:6077
Subjects:Mathematics
Aeronautics

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Official URL: http://iopscience.iop.org/0951-7715/18/4/001

Abstract

The instability of the steady states with nonconstant amplitude is analysed for a nonlocal Ginzburg–Landau equation with real coefficients and quasiperiodic boundary conditions. The results are obtained in terms of easily recognized, qualitative properties of the steady states. Some of the results are new, even for the standard (local) Ginzburg–Landau equation with real coefficients. A related Ginzburg–Landau equation coupled to a mean field is also considered that appears in the analyses of counter-propagating waves in extended systems, nonoscillatory instabilities with a conservation law, and viscous Faraday waves in large aspect ratio containers.

Item Type:Article
Subjects:Mathematics
Aeronautics
Código ID:6077
Depositado Por:Memoria de Investigacion 2
Depositado el:18 Feb 2011 10:18
Last Modified:18 Feb 2011 10:18

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