An effective collocation method based on Genocchi operational matrix for solving generalized fractional pantograph equations with initial and boundary conditions is presented. Using the properties of Genocchi polynomials, we derive a new Genocchi delay operational matrix which we used together with the Genocchi operational matrix of fractional derivative to approach the problems. The error upper bound for the Genocchi operational matrix of fractional derivative is also shown. Collocation method based on these operational matrices is applied to reduce the generalized fractional pantograph equations to a system of algebraic equations. The comparison of the numerical results with some existing methods shows that the present method is an excell...
It is known that Genocchi polynomials have some advantages over classical orthogonal polynomials in ...
This paper introduces Fourier operational matrices of differentiation and transmission for solving h...
In this paper, a collocation method which based on polynomial approximation of Taylor's series is pr...
In this paper, we present a new simple and effective algorithm for solving generalized Pantograph eq...
International audienceIn this paper, an efficient numerical technique based on the shifted Chebyshev...
International audienceIn this paper, an efficient numerical technique based on the shifted Chebyshev...
In this paper, we present a new simple and effective algorithm for solving generalized Pantograph eq...
In this article, we have investigate a Taylor collocation method, which is based on collocation meth...
Abstract This paper uses new fractional integration operational matrices to solve a class of fractio...
In this paper, a new numerical method for solving fractional pantograph differential equations is pr...
In this paper, a collocation method which based on polynomial approximation of Taylor\u27s series is...
In this research, new operational method based on Genocchi polynomials for numerical solutions of no...
In this paper, a new numerical method for solving fractional pantograph differential equations is pr...
n this paper, we examined a wide class of the variable order fractional problems such as linear and ...
A pseudospectral method based on the Fibonacci operational matrix is proposed to solve generalized p...
It is known that Genocchi polynomials have some advantages over classical orthogonal polynomials in ...
This paper introduces Fourier operational matrices of differentiation and transmission for solving h...
In this paper, a collocation method which based on polynomial approximation of Taylor's series is pr...
In this paper, we present a new simple and effective algorithm for solving generalized Pantograph eq...
International audienceIn this paper, an efficient numerical technique based on the shifted Chebyshev...
International audienceIn this paper, an efficient numerical technique based on the shifted Chebyshev...
In this paper, we present a new simple and effective algorithm for solving generalized Pantograph eq...
In this article, we have investigate a Taylor collocation method, which is based on collocation meth...
Abstract This paper uses new fractional integration operational matrices to solve a class of fractio...
In this paper, a new numerical method for solving fractional pantograph differential equations is pr...
In this paper, a collocation method which based on polynomial approximation of Taylor\u27s series is...
In this research, new operational method based on Genocchi polynomials for numerical solutions of no...
In this paper, a new numerical method for solving fractional pantograph differential equations is pr...
n this paper, we examined a wide class of the variable order fractional problems such as linear and ...
A pseudospectral method based on the Fibonacci operational matrix is proposed to solve generalized p...
It is known that Genocchi polynomials have some advantages over classical orthogonal polynomials in ...
This paper introduces Fourier operational matrices of differentiation and transmission for solving h...
In this paper, a collocation method which based on polynomial approximation of Taylor's series is pr...