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Stationary Solutions for the Nonlinear Dispersive Schrodinger Equation with Generalized Evolution
Journal article   Peer reviewed

Stationary Solutions for the Nonlinear Dispersive Schrodinger Equation with Generalized Evolution

Anjan Biswas and Chaudry Masood Khalique
Chinese journal of physics (Taipei), Vol.51(1), pp.103-110
01/02/2013

Abstract

Physical Sciences Physics Physics, Multidisciplinary Science & Technology
This paper carries out the integration of the nonlinear dispersive Schrodinger equation with generalized evolution by the aid of Lie symmetry analysis. We study three types of nonlinearity in this paper. These are power law nonlinearity, dual-power law nonlinearity, and finally log law nonlinearity. From the first two types of nonlinearity the special cases of the Kerr law and parabolic law nonlinearity are easily revealed.

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