In the present paper, new analytical solutions for the fractional Vakhnenko–Parkes (VP) equation in the sense of the conformable derivative are obtained using the exp (-) expansion method. The obtained traveling wave solutions are expressed by the hyperbolic, trigonometric, exponential and rational functions. Simulation of the obtained solutions are given at the end of the paper. © 2017, Springer Science+Business Media, LLC
Three nonlinear fractional models, videlicet, the space-time fractional (1 + 1) Boussinesq equation,...
Three nonlinear fractional models, videlicet, the space-time fractional (1 + 1) Boussinesq equation,...
The nonlinear fractional differential equations (FDEs) are produced by mathematical modelling of som...
In the present paper, new analytical solutions for the fractional Vakhnenko-Parkes (VP) equation in ...
In the present paper, new analytical solutions for the fractional Vakhnenko-Parkes (VP) equation in ...
In the present paper, the exp(−ϕ(ξ)) expansion method is applied to the fractional Broer–Kaup and ap...
In the present study, we deal with the space–time fractional KdV–MKdV equation and the space–time fr...
Modelling of physical systems mathematically, produces nonlinear evolution equations. Most of the ph...
The nonlinear fractional model, videlicet, the space-time fractional (2+1)-dimensional fractional Bo...
Fractional order nonlinear evolution equations involving conformable fractional derivative are formu...
In this paper, we obtain several novelty solutions by applying the improved F-expansion method to so...
In this article, some new nonlinear fractional partial differential equations (PDEs) (the space-time...
In the present paper, new analytical solutions for the conformable space-time fractional Sharma-Tass...
In the present paper, expansion method is applied to the space-time fractional third order Korteweg-...
Fractional order nonlinear evolution equations play important roles to give a depiction of the compl...
Three nonlinear fractional models, videlicet, the space-time fractional (1 + 1) Boussinesq equation,...
Three nonlinear fractional models, videlicet, the space-time fractional (1 + 1) Boussinesq equation,...
The nonlinear fractional differential equations (FDEs) are produced by mathematical modelling of som...
In the present paper, new analytical solutions for the fractional Vakhnenko-Parkes (VP) equation in ...
In the present paper, new analytical solutions for the fractional Vakhnenko-Parkes (VP) equation in ...
In the present paper, the exp(−ϕ(ξ)) expansion method is applied to the fractional Broer–Kaup and ap...
In the present study, we deal with the space–time fractional KdV–MKdV equation and the space–time fr...
Modelling of physical systems mathematically, produces nonlinear evolution equations. Most of the ph...
The nonlinear fractional model, videlicet, the space-time fractional (2+1)-dimensional fractional Bo...
Fractional order nonlinear evolution equations involving conformable fractional derivative are formu...
In this paper, we obtain several novelty solutions by applying the improved F-expansion method to so...
In this article, some new nonlinear fractional partial differential equations (PDEs) (the space-time...
In the present paper, new analytical solutions for the conformable space-time fractional Sharma-Tass...
In the present paper, expansion method is applied to the space-time fractional third order Korteweg-...
Fractional order nonlinear evolution equations play important roles to give a depiction of the compl...
Three nonlinear fractional models, videlicet, the space-time fractional (1 + 1) Boussinesq equation,...
Three nonlinear fractional models, videlicet, the space-time fractional (1 + 1) Boussinesq equation,...
The nonlinear fractional differential equations (FDEs) are produced by mathematical modelling of som...