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Zoekopdracht: faculteit: "FNWI" en publicatiejaar: "1991"

AuteurA. Doelman
TitelFinite-dimensional models of the Ginzburg-Landau equation
TijdschriftNonlinearity
Jaargang4
Jaar1991
Nummer2
Pagina's231-250
ISSN13616544
FaculteitFaculteit der Natuurwetenschappen, Wiskunde en Informatica
Instituut/afd.FNWI: Korteweg-de Vries Institute for Mathematics (KdVI)
TrefwoordenGinzburg-Landau equation
SamenvattingIn this paper we study truncated finite dimensional models of the infinite-dimensional equation describing the evolution of even, space-periodic solutions ofthe Ginzburg-Landau equation. We derive estimates on the position of the global attractor of the flow, which yield that the magnitude of the Mth mode of the global attractor decays faster than any algebraic power of M-'. The estimates are independent of the dimension of the model. In a numerical section we simulate the Row for three radical low-dimensional models (of two, three and four complex modes); we analyse the inhence oi ihe number oi modes on the giabai dynamics. Tie iour-dimensionai modei exhibits the same intricate flow-characteristics as the 32-dimensional model studied by Keefe.
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