In this paper we apply an efficient approaches based on Bernsteinpolynomials to solve one-dimensional partial differential equations(PDEs) subject to the given nonlocal conditions. The main idea is basedon collocation and transforming the considered PDEs into their associatedalgebraic equations. Numerical results are presented through the illustrativegraphs which demonstrate good accuracy
In this paper we consider a numerical scheme for the treatment of an integro-differential equation. ...
In this paper we consider a numerical scheme for the treatment of an integro-differential equation. ...
Lagrange interpolation formulae are used to obtain a new algorithm for the approximate polynomial so...
AbstractSome physical problems in science and engineering are modelled by the parabolic partial diff...
AbstractSome physical problems in science and engineering are modelled by the parabolic partial diff...
The problem of solving several types of one-dimensional parabolic partial differential equations (PD...
The partial differential equation with an integral condition in one, two or three space dimensions, ...
This paper is concerned with a local method for the solution of one-dimensional parabolic equation w...
A numerical method is proposed for solving hyperbolic-parabolic partial differential equations with ...
This article contributes a numerical scheme for finding approximate solutions of one-dimensional par...
AbstractThis article contributes a numerical scheme for finding approximate solutions of one-dimensi...
In this paper, we present a numerical method for solving fractional integro-differential equations w...
Parabolic partial differential equations with nonlocal boundary specifications feature in the mathem...
Parabolic partial differential equations with nonlocal boundary specifications feature in the mathem...
In this paper, a numerical scheme based on the Galerkin method is extended for solving one-dimension...
In this paper we consider a numerical scheme for the treatment of an integro-differential equation. ...
In this paper we consider a numerical scheme for the treatment of an integro-differential equation. ...
Lagrange interpolation formulae are used to obtain a new algorithm for the approximate polynomial so...
AbstractSome physical problems in science and engineering are modelled by the parabolic partial diff...
AbstractSome physical problems in science and engineering are modelled by the parabolic partial diff...
The problem of solving several types of one-dimensional parabolic partial differential equations (PD...
The partial differential equation with an integral condition in one, two or three space dimensions, ...
This paper is concerned with a local method for the solution of one-dimensional parabolic equation w...
A numerical method is proposed for solving hyperbolic-parabolic partial differential equations with ...
This article contributes a numerical scheme for finding approximate solutions of one-dimensional par...
AbstractThis article contributes a numerical scheme for finding approximate solutions of one-dimensi...
In this paper, we present a numerical method for solving fractional integro-differential equations w...
Parabolic partial differential equations with nonlocal boundary specifications feature in the mathem...
Parabolic partial differential equations with nonlocal boundary specifications feature in the mathem...
In this paper, a numerical scheme based on the Galerkin method is extended for solving one-dimension...
In this paper we consider a numerical scheme for the treatment of an integro-differential equation. ...
In this paper we consider a numerical scheme for the treatment of an integro-differential equation. ...
Lagrange interpolation formulae are used to obtain a new algorithm for the approximate polynomial so...