AbstractIn this paper, a new approximate solution of time-fractional order multi-dimensional Navier–Stokes equation is obtained by adopting a semi-analytical scheme: “Fractional Reduced Differential Transformation Method (FRDTM)”. Three test problems are carried out in order to validate and illustrate the efficiency of the method. The scheme is found to be very reliable, effective and efficient powerful technique to solve wide range of problems arising in engineering and sciences. The small size of computation contrary to the other schemes, is its strength
The nonlinear time fractional order coupled differential equations are considered in the present inv...
In this paper, a recent and reliable method, named the fractional reduced differential transform met...
In this article, we study the analytical solution of time-fractional Navier-Stokes equation based on...
In this paper, a new approximate solution of time-fractional order multi-dimensional Navier–Stokes e...
AbstractIn this paper, a new approximate solution of time-fractional order multi-dimensional Navier–...
In this study, numerical results of a fractional-order multi-dimensional model of the Navier–Stokes ...
In this paper, we present a reliable algorithm based on the new homotopy perturbation transform meth...
AbstractIn this paper, we present a reliable algorithm based on the new homotopy perturbation transf...
In this study, we introduce a new modification of fractional reduced differential transform method (...
In this work, four well known time Fractional Partial Dif-ferential Equations (FPDEs) namel...
AbstractThis paper presents numerical solutions of the linear and nonlinear Fokker–Planck partial di...
The aim of this article is to introduce a new analytical and approximate technique to obtain the sol...
Abstract We propose a new method called the fractional reduced differential transform method (FRDTM)...
Due to the symmetry feature in nature, fractional differential equations precisely measure and descr...
In this study, exact and approximate solutions of higher-dimensional time-fractional diffusion equat...
The nonlinear time fractional order coupled differential equations are considered in the present inv...
In this paper, a recent and reliable method, named the fractional reduced differential transform met...
In this article, we study the analytical solution of time-fractional Navier-Stokes equation based on...
In this paper, a new approximate solution of time-fractional order multi-dimensional Navier–Stokes e...
AbstractIn this paper, a new approximate solution of time-fractional order multi-dimensional Navier–...
In this study, numerical results of a fractional-order multi-dimensional model of the Navier–Stokes ...
In this paper, we present a reliable algorithm based on the new homotopy perturbation transform meth...
AbstractIn this paper, we present a reliable algorithm based on the new homotopy perturbation transf...
In this study, we introduce a new modification of fractional reduced differential transform method (...
In this work, four well known time Fractional Partial Dif-ferential Equations (FPDEs) namel...
AbstractThis paper presents numerical solutions of the linear and nonlinear Fokker–Planck partial di...
The aim of this article is to introduce a new analytical and approximate technique to obtain the sol...
Abstract We propose a new method called the fractional reduced differential transform method (FRDTM)...
Due to the symmetry feature in nature, fractional differential equations precisely measure and descr...
In this study, exact and approximate solutions of higher-dimensional time-fractional diffusion equat...
The nonlinear time fractional order coupled differential equations are considered in the present inv...
In this paper, a recent and reliable method, named the fractional reduced differential transform met...
In this article, we study the analytical solution of time-fractional Navier-Stokes equation based on...