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- W2964758313 abstract "Faraday waves are described, under appropriate conditions, by a damped nonlocal parametrically driven nonlinear Schrodinger equation. As the strength of the applied forcing increases this equation undergoes a sequence of transitions to chaotic dynamics. The origin of these transitions is explained using a careful study of a two-mode Galerkin truncation and linked to the presence of heteroclinic connections between the trivial state and spatially periodic standing waves. These connections are associated with cascades of gluing and symmetry-switching bifurcations; such bifurcations are located in the partial differential equations as well." @default.
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- W2964758313 date "2002-02-01" @default.
- W2964758313 modified "2023-09-26" @default.
- W2964758313 title "Heteroclinic dynamics in the parametrically driven nonlocal Schrödinger equation" @default.
- W2964758313 hasPublicationYear "2002" @default.
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