AbstractIn this work, the fractional KdV–Burgers–Kuramoto equation is studied. He’s variational iteration method (VIM) and Adomian’s decomposition method (ADM) are applied to obtain its solution. Comparison with HAM is made to highlight the significant features of the employed methods and their capability of handling completely integrable equations
AbstractIn this article, we implement relatively new analytical techniques, the variational iteratio...
AbstractIn this article, the homotopy perturbation method proposed by J.- H. He is adopted for solvi...
AbstractThe aim of this paper is to present an efficient and reliable treatment of the variational i...
AbstractIn this work, the fractional KdV–Burgers–Kuramoto equation is studied. He’s variational iter...
AbstractIn this paper, the variational iteration method (VIM) and the Adomian decomposition method (...
AbstractVariational iteration method has been used to handle linear and nonlinear differential equat...
AbstractIn this article, we study numerical solutions of time-fractional fourth-order partial differ...
AbstractThis paper presents the approximate analytical solution of a fractional Zakharov–Kuznetsov e...
AbstractIn this article, linear and nonlinear boundary value problems for fourth-order fractional in...
Fractional calculus has been used in many areas of sciences and technologies. This is the consequenc...
AbstractIn this paper, a scheme is developed to study numerical solution of the space- and time-frac...
In this paper, we compare the modi cation of He's variational iteration method (MVIM), and He's homo...
The present research implements the decomposition Adomian approach of the approximation solution for...
AbstractIn this work, an improved version of the fractional variational iteration method is presente...
AbstractIn this paper, a novel algorithm based on Adomian decomposition for fractional differential ...
AbstractIn this article, we implement relatively new analytical techniques, the variational iteratio...
AbstractIn this article, the homotopy perturbation method proposed by J.- H. He is adopted for solvi...
AbstractThe aim of this paper is to present an efficient and reliable treatment of the variational i...
AbstractIn this work, the fractional KdV–Burgers–Kuramoto equation is studied. He’s variational iter...
AbstractIn this paper, the variational iteration method (VIM) and the Adomian decomposition method (...
AbstractVariational iteration method has been used to handle linear and nonlinear differential equat...
AbstractIn this article, we study numerical solutions of time-fractional fourth-order partial differ...
AbstractThis paper presents the approximate analytical solution of a fractional Zakharov–Kuznetsov e...
AbstractIn this article, linear and nonlinear boundary value problems for fourth-order fractional in...
Fractional calculus has been used in many areas of sciences and technologies. This is the consequenc...
AbstractIn this paper, a scheme is developed to study numerical solution of the space- and time-frac...
In this paper, we compare the modi cation of He's variational iteration method (MVIM), and He's homo...
The present research implements the decomposition Adomian approach of the approximation solution for...
AbstractIn this work, an improved version of the fractional variational iteration method is presente...
AbstractIn this paper, a novel algorithm based on Adomian decomposition for fractional differential ...
AbstractIn this article, we implement relatively new analytical techniques, the variational iteratio...
AbstractIn this article, the homotopy perturbation method proposed by J.- H. He is adopted for solvi...
AbstractThe aim of this paper is to present an efficient and reliable treatment of the variational i...