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Reducing a generalized Davey–Stewartson system to a non-local nonlinear Schrödinger equation by Alp Eden; Saadet Erbay; Irma Hacinliyan is a Physics and Astronomy article available to read on EtoBox.

What is Reducing a generalized Davey–Stewartson system to a non-local nonlinear Schrödinger equation about?

In the present study, we consider a generalized (2 + 1) Davey-Stewartson (GDS) system consisting of a nonlinear Schro ̈dinger (NLS) type equation for the complex amplitude of a short wave and two asymmetrically coupled linear wave equations for long waves propagating in an infinite elastic medium. We obtain integral representation of solutions to the coupled linear wave equations and reduce the GDS system to a NLS equation with non-local terms. Finally, we present localized solutions to the GDS system, decaying in both spatial coordinates, for a special choice of parameters by using the integral representation of solutions to the coupled linear wave equations.

Who reads Reducing a generalized Davey–Stewartson system to a non-local nonlinear Schrödinger equation?

It is typically read by researchers, students, and practitioners in Physics and Astronomy.

Author
Alp Eden; Saadet Erbay; Irma Hacinliyan
Publisher
Elsevier Science; Elsevier ; Elsevier Ltd.; Elsevier BV (ISSN 0960-0779)
Published
2009
Language
EN
Field
Physics and Astronomy (Physical Sciences)

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