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AuthorSiddique, Imran
AuthorBukht Mehdi, Khush
AuthorJaradat, Mohammed M.M.
AuthorZafar, Asim
AuthorElbrolosy, Mamdouh E.
AuthorElmandouh, Adel A.
AuthorSallah, Mohammed
Available date2023-11-09T05:37:20Z
Publication Date2022
Publication NameResults in Physics
ResourceScopus
ISSN22113797
URIhttp://dx.doi.org/10.1016/j.rinp.2022.105896
URIhttp://hdl.handle.net/10576/49092
AbstractIn this work,(1/G′ ), modified ( G′ /G2) and new extended direct algebraic methods are proposed to construct the novel exact traveling wave solutions in the form of trigonometric, hyperbolic and exponential functions of the time-fractional modified equal-width (MEW) equation in the sense of M- truncated fractional derivative. These methods contribute a variety of exact solutions in terms of the hyperbolic, trigonometric and rational functions to the scientific literature. The obtained solutions are verified for aforesaid equation through symbolic soft computations. To promote the essential propagated features, some investigated solutions are exhibited in the form of 2D and 3D graphics by passing on the precise values to the parameters under the constrain conditions. Further, the dynamical behavior is investigated. Based on the bifurcation constrains on the system’s parameters, we constructed also some new wave solution which are assorted into solitary, kink, periodic, and super periodic wave solutions. The influence of the included parameters on the solution is clarified. Moreover, we guarantee that all the solutions are new and an excellent contribution in the existing literature of solitary wave theory.
SponsorOpen Access funding provided by the Qatar National Library.
Languageen
PublisherElsevier
SubjectBifurcation theory
Exact traveling wave solutions
M?Fractional derivative
Phase portrait
Three efficient methods
Time-fractional modified equal width equation
TitleBifurcation of some new traveling wave solutions for the time-space M- fractional MEW equation via three altered methods
TypeArticle
Volume Number41
dc.accessType Open Access


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