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Well-posedness for the Schrödinger-Debye equation

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Author
Corcho Fernández, Adán José
Linares, Felipe
Publisher
American Mathematical Society - AMS
Date
2004
Subject
Nonlinear Schrödinger Equation
Cauchy problem
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Abstract
The Maxwell-Debye system describes the non resonant delayed interaction of an electromagnetic wave with a media. In these equations A denotes the envelope of a light wave that goes through a media which response is non resonant. This wave induces a change \nu of refractive index in the material (initially \eta_0 for an electromagnetic wave of frequency \omega_0) with a slight delay \tau. The magnitude and the sign of the nonlinear coupling of the matter with the wave is described by the parameter \eta_2. The light velocity in the vacuum is denoted by c and k denotes the wave.
Description
Embargado hasta 01/01/2100.
URI
http://hdl.handle.net/10396/31460
Fuente
Contemporary Mathematics: "Partial differential equations and inverse problems" 362 (2004), 113--131
Versión del Editor
http://dx.doi.org/http://dx.doi.org/10.1090/conm/362
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