In this paper we discuss numerical methods for fractional order problems. Some nonstandard finite difference schemes are presented and investigated. The application in the simulation of a fractional order Brusselator system is hence presented. By means of some numerical experiments we show the effectiveness of the proposed approach
AbstractIn this paper, we develop a framework to obtain approximate numerical solutions of the fract...
In this paper, the reorganization of the denominator of the discrete derivative and nonlocal approxi...
A new method based on a hybrid of Chebyshev wavelets and finite difference methods is introduced for...
In this paper we discuss numerical methods for fractional order problems. Some nonstandard finite di...
AbstractIn this paper, the non-standard finite difference method (for short NSFD) is implemented to ...
The article proposes a nonlocal explicit finite-difference scheme for the numerical solution of a no...
The paper deals with the explicit finite difference schemes for the fractional oscillator. The quest...
Solving differential equations of fractional (i.e., non-integer) order in an accurate, reliable and ...
Solving differential equations of fractional (i.e., non-integer) order in an accurate, reliable and ...
In this article, fractional linear electrical systems are investigated. Analytical solutions of the ...
In the recent decades, fractional order systems have been found to be useful in many areas of physic...
In the recent decades, fractional order systems have been found to be useful in many areas of physic...
In the recent decades, fractional order systems have been found to be useful in many areas of physic...
International audienceIn the recent decades, fractional order systems have been found to be useful i...
Abstract—For fractional-order differentiator where is a real number, its discretization is a key ste...
AbstractIn this paper, we develop a framework to obtain approximate numerical solutions of the fract...
In this paper, the reorganization of the denominator of the discrete derivative and nonlocal approxi...
A new method based on a hybrid of Chebyshev wavelets and finite difference methods is introduced for...
In this paper we discuss numerical methods for fractional order problems. Some nonstandard finite di...
AbstractIn this paper, the non-standard finite difference method (for short NSFD) is implemented to ...
The article proposes a nonlocal explicit finite-difference scheme for the numerical solution of a no...
The paper deals with the explicit finite difference schemes for the fractional oscillator. The quest...
Solving differential equations of fractional (i.e., non-integer) order in an accurate, reliable and ...
Solving differential equations of fractional (i.e., non-integer) order in an accurate, reliable and ...
In this article, fractional linear electrical systems are investigated. Analytical solutions of the ...
In the recent decades, fractional order systems have been found to be useful in many areas of physic...
In the recent decades, fractional order systems have been found to be useful in many areas of physic...
In the recent decades, fractional order systems have been found to be useful in many areas of physic...
International audienceIn the recent decades, fractional order systems have been found to be useful i...
Abstract—For fractional-order differentiator where is a real number, its discretization is a key ste...
AbstractIn this paper, we develop a framework to obtain approximate numerical solutions of the fract...
In this paper, the reorganization of the denominator of the discrete derivative and nonlocal approxi...
A new method based on a hybrid of Chebyshev wavelets and finite difference methods is introduced for...