New wave solutions of an integrable dispersive wave equation with a fractional time derivative arising in ocean engineering models

Tozar, AliKurt, AliTasbozan, Orkun2024-09-182024-09-1820202307-41082307-4116https://hdl.handle.net/20.500.12483/8497The fractional Camassa-Holm equation is generally used as a powerful tool in computer simulations of water waves in shallow water, coastal and harbor models. In this paper, new wave solutions of this equation are obtained by using a new extended direct algebraic method. Thirty-six completely new solutions are obtained and are graphically represented. These solutions may motivate future research on the topic.eninfo:eu-repo/semantics/closedAccessCamassa-Holm equationConformable fractional derivativenew extended direct algebraic methodshallow water waveswave solutionsNew wave solutions of an integrable dispersive wave equation with a fractional time derivative arising in ocean engineering modelsArticle47222332-s2.0-85085563342Q2WOS:000519551200003Q4