First and second orders of accuracy difference schemes are presented for a fractional Schrodinger differential equation which is derived from classical Schrdinger differential equation with the first order time derivative changed to a Riemann-Louville fractional derivative. Numerical experiments are carried out on a one-dimensional fractional Schrdinger differential equation
Fractional derivatives are powerful tools in solving the problems of science and engineering. In thi...
In this paper, a one-dimensional fractional advection-diffusion equation is considered. First, we pr...
In this work, a finite difference method of tunable accuracy for fractional differential equations (...
In the present paper, we present and analyze a second order of accuracy difference scheme for solvin...
In the present paper, we present and analyze a second order of accuracy difference scheme for solvin...
Fractional differential equations have become an important modeling technique in describing various ...
Fractional differential equations have become an important modeling technique in describing various ...
In this paper, we present a numerical method for solving the one-dimensional space fractional Schr¨o...
In this review paper, the finite difference methods (FDMs) for the fractional differential equations...
In this paper, Grünwald-Letnikov fractional derivatives, Riemann-Liouville fractional derivatives an...
There has recently been considerable interest in using a nonstandard piecewise approximation to form...
Real objects in general are fractional-order systems, although in some types of systems the order is...
Real objects in general are fractional-order systems, although in some types of systems the order is...
Real objects in general are fractional-order systems, although in some types of systems the order is...
Fractional Calculus can be thought of as a generalisation of conventional calculus in the sense that...
Fractional derivatives are powerful tools in solving the problems of science and engineering. In thi...
In this paper, a one-dimensional fractional advection-diffusion equation is considered. First, we pr...
In this work, a finite difference method of tunable accuracy for fractional differential equations (...
In the present paper, we present and analyze a second order of accuracy difference scheme for solvin...
In the present paper, we present and analyze a second order of accuracy difference scheme for solvin...
Fractional differential equations have become an important modeling technique in describing various ...
Fractional differential equations have become an important modeling technique in describing various ...
In this paper, we present a numerical method for solving the one-dimensional space fractional Schr¨o...
In this review paper, the finite difference methods (FDMs) for the fractional differential equations...
In this paper, Grünwald-Letnikov fractional derivatives, Riemann-Liouville fractional derivatives an...
There has recently been considerable interest in using a nonstandard piecewise approximation to form...
Real objects in general are fractional-order systems, although in some types of systems the order is...
Real objects in general are fractional-order systems, although in some types of systems the order is...
Real objects in general are fractional-order systems, although in some types of systems the order is...
Fractional Calculus can be thought of as a generalisation of conventional calculus in the sense that...
Fractional derivatives are powerful tools in solving the problems of science and engineering. In thi...
In this paper, a one-dimensional fractional advection-diffusion equation is considered. First, we pr...
In this work, a finite difference method of tunable accuracy for fractional differential equations (...