OPTICAL SOLITARY WAVE SOLUTIONS OF THE GENERALIZED NONLINEAR FRACTIONAL (2+1)-DIMENSIONAL ZOOMERON EQUATION

NJIKUE, RODRIQUE and BOGNING, JEAN ROGER and KOFANE, TIMOLÉON CRÉPIN (2018) OPTICAL SOLITARY WAVE SOLUTIONS OF THE GENERALIZED NONLINEAR FRACTIONAL (2+1)-DIMENSIONAL ZOOMERON EQUATION. Asian Journal of Mathematics and Computer Research, 25 (4). pp. 249-258.

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Abstract

In this work, we change the initial coefficients of the nonlinear fractional (2+1)-dimensional Zoomeron (NFDZ) equation, and define a generalized nonlinear fractional (2+1)-dimensional Zoomeron (GNFDZ) equation. Then we are interested in the construction of exact optical soliton solutions of the new obtained equation. The fractional equation is firstly converted into a nonlinear and partial differential equation (NPDE), via the fractional complex transforms. We then apply the Bogning-Djeumen Tchao – Kofané method (BDKm), which is a new method, to construct exact solutions of NPDEs. Several optical soliton solutions are reported in our studies, with some new ones.

Item Type: Article
Subjects: Eprints STM archive > Mathematical Science
Depositing User: Unnamed user with email admin@eprints.stmarchive
Date Deposited: 28 Dec 2023 04:48
Last Modified: 28 Dec 2023 04:48
URI: http://public.paper4promo.com/id/eprint/1644

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