Optical soliton solutions for the (1+1)-dimensional resonant nonlinear Schrondinger's equation arising in optical fibers
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Date
2021
Authors
Journal Title
Journal ISSN
Volume Title
Publisher
Springer
Access Rights
info:eu-repo/semantics/closedAccess
Abstract
Solitons which can be described as a localized wave form that maintain their shape after a collision with another soliton have became a very important phenomena in nonlinear optics due to their potential. They can be used as lossless information carriers in optical fibers due to their robustness arising from their particle grade stability upon a collision. Many scientists from various areas including electronic communication engineers have made solitons the main subject of study. Analytical solutions of nonlinear Schrodinger equation have a very important place in these studies. With the progress of nonlinear optics, some types of nonlinear Schrodinger equation have been derived for better understanding. Resonant nonlinear Schrodinger equation which is being used for describing nonlinear optical phenomena is a generic example for newly derived nonlinear Schrodinger equation. In this study, resonant nonlinear Schrodinger equation has been solved by using functional variable method and sixteen new soliton solutions have been obtained.
Description
Keywords
Functional variable method, (1+1)-dimensional resonant nonlinear Schrondinger's equation
Journal or Series
Optical and Quantum Electronics
WoS Q Value
Q2
Scopus Q Value
Q2
Volume
53
Issue
6
