On new abundant solutions of the complex nonlinear Fokas–Lenells equation in optical fiber

DOI10.1002/mma.7664zbMath1479.35215OpenAlexW3194747740MaRDI QIDQ5015632

Bo-Rong Zou, Kang-Jia Wang

Publication date: 9 December 2021

Published in: Mathematical Methods in the Applied Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1002/mma.7664

zbMATH Keywords

variational principleperiodic wave solutionsemi-inverse methodextended He's variational methodvarious solitons

Mathematics Subject Classification ID

Variational methods applied to PDEs (35A15) NLS equations (nonlinear Schrödinger equations) (35Q55) Traveling wave solutions (35C07) Soliton solutions (35C08)

Related Items (10)

PERIODIC WAVE STRUCTURE OF THE FRACTAL GENERALIZED FOURTH-ORDER BOUSSINESQ EQUATION TRAVELING ALONG THE NON-SMOOTH BOUNDARY ⋮ INVESTIGATION TO THE LOCAL FRACTIONAL FOKAS SYSTEM ON CANTOR SET BY A NOVEL TECHNOLOGY ⋮ A FRACTAL MODIFICATION OF THE SHARMA–TASSO–OLVER EQUATION AND ITS FRACTAL GENERALIZED VARIATIONAL PRINCIPLE ⋮ APPLICATION OF THE EXTENDED F-EXPANSION METHOD FOR SOLVING THE FRACTIONAL GARDNER EQUATION WITH CONFORMABLE FRACTIONAL DERIVATIVE ⋮ GENERALIZED VARIATIONAL PRINCIPLES AND NEW ABUNDANT WAVE STRUCTURES OF THE FRACTAL COUPLED BOUSSINESQ EQUATION ⋮ SOLITARY WAVES OF THE FRACTAL REGULARIZED LONG-WAVE EQUATION TRAVELING ALONG AN UNSMOOTH BOUNDARY ⋮ RESEARCH ON THE NONLINEAR VIBRATION OF CARBON NANOTUBE EMBEDDED IN FRACTAL MEDIUM ⋮ VARIATIONAL PRINCIPLE AND SOLITARY WAVE OF THE FRACTAL FOURTH-ORDER NONLINEAR ABLOWITZ–KAUP–NEWELL–SEGUR WATER WAVE MODEL ⋮ On the non‐differentiable exact solutions of the (2 + 1)‐dimensional local fractional breaking soliton equation on Cantor sets ⋮ ABUNDANT EXACT TRAVELING WAVE SOLUTIONS TO THE LOCAL FRACTIONAL (3+1)-DIMENSIONAL BOITI–LEON–MANNA–PEMPINELLI EQUATION

This page was built for publication: On new abundant solutions of the complex nonlinear Fokas–Lenells equation in optical fiber