The fractional reaction diffusion equation is one of the popularly used fractional partial differential equations in recent years. The fast Adomian decomposition method is used to obtain the solution of the Cauchy problem. Also, the analytical scheme is extended to the fractional one where the Taylor series is employed. In comparison with the classical Adomian decomposition method, the ratio of the convergence is increased. The method is more reliable for the fractional partial differential equations
In this paper the Adomian decomposition method is used to find an analytic approximate solution for ...
In order to solve the local fractional differential equations, we couple the fractional residual ...
AbstractThis paper is concerned with a model that describes the intermediate process between advecti...
Nonlinear phenomena play a crucial role in applied mathematics and physics. Although it is very easy...
Spatially fractional order diffusion equations are generalizations of classical diffusion equations ...
In this paper, system of fractional partial differential equation which has numerous applications in...
The computational complexity of one-dimensional time fractional reaction-diffusion equation is O(N2M...
In this paper, the homotopy perturbation method (HPM) is employed to obtain approximate analytical s...
This paper presents a general solution for a space-and time-fractional diffusion-wave equation defin...
In the present note, a new modification of the Adomian decomposition method is developed for the sol...
The aim of the present analysis is to apply the Adomian decomposition method for the solution of a f...
In this paper a decomposition method based on Daftardar-Jafari method is applied for solving diff...
In this paper the Adomian decomposition method is used to find an analytic approximate In this paper...
AbstractAdomian decomposition method has been employed to obtain solutions of a system of fractional...
Contaminant transport in porous media can be modeled with fractional differential equations. This a...
In this paper the Adomian decomposition method is used to find an analytic approximate solution for ...
In order to solve the local fractional differential equations, we couple the fractional residual ...
AbstractThis paper is concerned with a model that describes the intermediate process between advecti...
Nonlinear phenomena play a crucial role in applied mathematics and physics. Although it is very easy...
Spatially fractional order diffusion equations are generalizations of classical diffusion equations ...
In this paper, system of fractional partial differential equation which has numerous applications in...
The computational complexity of one-dimensional time fractional reaction-diffusion equation is O(N2M...
In this paper, the homotopy perturbation method (HPM) is employed to obtain approximate analytical s...
This paper presents a general solution for a space-and time-fractional diffusion-wave equation defin...
In the present note, a new modification of the Adomian decomposition method is developed for the sol...
The aim of the present analysis is to apply the Adomian decomposition method for the solution of a f...
In this paper a decomposition method based on Daftardar-Jafari method is applied for solving diff...
In this paper the Adomian decomposition method is used to find an analytic approximate In this paper...
AbstractAdomian decomposition method has been employed to obtain solutions of a system of fractional...
Contaminant transport in porous media can be modeled with fractional differential equations. This a...
In this paper the Adomian decomposition method is used to find an analytic approximate solution for ...
In order to solve the local fractional differential equations, we couple the fractional residual ...
AbstractThis paper is concerned with a model that describes the intermediate process between advecti...