Soliton solutions for time fractional ocean engineering models with Beta derivative

作     者：Ibrahim Yalçınkaya Hijaz Ahmad Orkun Tasbozan Ali Kurt İbrahim Yalçɩnkaya;Hijaz Ahmad;Orkun Tasbozan;Ali Kurt

作者机构：Department of Mathematics and Computer SciencesFaculty of ScienceNecmettin Erbakan UniversityKonyaTurkey Department of Basic SciencesUniversity of Engineering and TechnologyPeshawarPakistan Department of MathematicsFaculty of Science and LiteratureHatay Mustafa Kemal UniversityHatayTurkey Department of MathematicsFaculty of Science and LiteraturePamukkale UniversityDenizliTurkey 

出 版 物：《Journal of Ocean Engineering and Science》 (海洋工程与科学（英文）)

年 卷 期：2022年第7卷第5期

页      面：444-448页

核心收录：

学科分类：07[理学] 0701[理学-数学] 070101[理学-基础数学] 

主　　题：Symmetric regularized long wave equation Beta derivative Ostrovsky equation Analytical solution Soliton solutions Periodic wave solution 

摘      要：In this study,the authors obtained the soliton and periodic wave solutions for time fractional symmetric regularized long wave equation(SRLW)and Ostrovsky equation(OE)both arising as a model in ocean *** this aim modified extended tanh-function(mETF)is *** using this method,chain rule is employed to turn fractional nonlinear partial differential equation into the nonlinear ordinary differential equation in integer *** to the chain rule,there is no further requirement for any normalization or *** derivative which involves fractional term is used in considered mathematical *** the exact solutions of these equations is very important for knowing the wave behavior in ocean engineering models.