In this paper, we concentrate on a class of time-fractional diffusion and subdiffusion equations. To solve the mentioned problems, we construct twodimensional Genocchi-fractional Laguerre functions (G-FLFs). Then, the pseudooperational matrices are used to convert the proposed equations to systems of algebraic equations. The properties of pseudo-operational matrices have reflected well in the process of the numerical technique and create an approximate solution with high precision. Finally, several examples are presented to illustrate the accuracy and effectiveness of the technique
Fractional differential systems arise in many fields, and are particularly suitable to model process...
Fractional differential systems arise in many fields, and are particularly suitable to model process...
The work presents integral solutions of the fractional subdiffusion equation by an integral method, ...
We consider an initial-boundary-value problem for a time-fractional diffusion equation with initial ...
We consider an initial-boundary-value problem for a time-fractional diffusion equation with initial ...
The time fractional derivative of a function y(t) depends on the past history of the function y(t),...
The time fractional derivative of a function y(t) depends on the past history of the function y(t),...
The multi-term time-fractional diffusion equation is a useful tool in the modeling of complex system...
The multi-term time-fractional diffusion equation is a useful tool in the modeling of complex system...
The time fractional derivative of a function y(t) depends on the past history of the function y(t),...
The multi-term time-fractional diffusion equation is a useful tool in the modeling of complex system...
The time fractional derivative of a function y(t) depends on the past history of the function y(t),...
A flexible numerical scheme for the discretization of the space–time fractional diffusion equation i...
In this paper, the fractional-order generalized Laguerre operational matrices (FGLOM) of fractional ...
A flexible numerical scheme for the discretization of the space–time fractional diffusion equation i...
Fractional differential systems arise in many fields, and are particularly suitable to model process...
Fractional differential systems arise in many fields, and are particularly suitable to model process...
The work presents integral solutions of the fractional subdiffusion equation by an integral method, ...
We consider an initial-boundary-value problem for a time-fractional diffusion equation with initial ...
We consider an initial-boundary-value problem for a time-fractional diffusion equation with initial ...
The time fractional derivative of a function y(t) depends on the past history of the function y(t),...
The time fractional derivative of a function y(t) depends on the past history of the function y(t),...
The multi-term time-fractional diffusion equation is a useful tool in the modeling of complex system...
The multi-term time-fractional diffusion equation is a useful tool in the modeling of complex system...
The time fractional derivative of a function y(t) depends on the past history of the function y(t),...
The multi-term time-fractional diffusion equation is a useful tool in the modeling of complex system...
The time fractional derivative of a function y(t) depends on the past history of the function y(t),...
A flexible numerical scheme for the discretization of the space–time fractional diffusion equation i...
In this paper, the fractional-order generalized Laguerre operational matrices (FGLOM) of fractional ...
A flexible numerical scheme for the discretization of the space–time fractional diffusion equation i...
Fractional differential systems arise in many fields, and are particularly suitable to model process...
Fractional differential systems arise in many fields, and are particularly suitable to model process...
The work presents integral solutions of the fractional subdiffusion equation by an integral method, ...