In this study, a collocation method based on the generalized Bernstein polynomials is presented and analized for the solution of linear Fredholm-Volterra integral equations (FVIEs). Error bounds and convergence of this method are demonstrated. Some examples are also given to illustrate the accuracy, efficiency and applicability of the method
The collocation method for solving linear and nonlinear integral equations results in many integrals...
In this paper, we use a combination of Orthonormal Bernstein functions on the interval ...
In this work, we present a computational method for solving nonlinear Fredholm-Volterra integral equ...
A collocation method based on the Bernstein polynomials defined on the interval [a,b] is developed f...
A collocation method based on the Bernstein polynomials defined on the interval [a,b] is developed f...
In this study, a new collocation method based on Bernstein polynomials defined on the interval [a, b...
In this paper, a collocation method based on the Bessel polynomials is used for the solution of nonl...
In this paper, an efficient numerical method is used for solving 2D-mixed Volterra–Fredholm integral...
AbstractIn this paper, a numerical method is introduced to solve a system of linear Volterra integra...
In this paper we propose a suitable combination of two collocation methods based on the zeros of Jac...
In this paper we propose a suitable combination of two collocation methods based on the zeros of Jac...
This paper deals with the numerical solution of Volterra–Fredholm integral equations. In this work, ...
This paper aims to construct a general formulation for the shifted Jacobi operational matrices of in...
WOS: 000298660000025In this study, a collocation method based on the Bessel polynomials is introduce...
Abstract This paper focuses on numerical method used to solve a linear and nonlinear system of Volte...
The collocation method for solving linear and nonlinear integral equations results in many integrals...
In this paper, we use a combination of Orthonormal Bernstein functions on the interval ...
In this work, we present a computational method for solving nonlinear Fredholm-Volterra integral equ...
A collocation method based on the Bernstein polynomials defined on the interval [a,b] is developed f...
A collocation method based on the Bernstein polynomials defined on the interval [a,b] is developed f...
In this study, a new collocation method based on Bernstein polynomials defined on the interval [a, b...
In this paper, a collocation method based on the Bessel polynomials is used for the solution of nonl...
In this paper, an efficient numerical method is used for solving 2D-mixed Volterra–Fredholm integral...
AbstractIn this paper, a numerical method is introduced to solve a system of linear Volterra integra...
In this paper we propose a suitable combination of two collocation methods based on the zeros of Jac...
In this paper we propose a suitable combination of two collocation methods based on the zeros of Jac...
This paper deals with the numerical solution of Volterra–Fredholm integral equations. In this work, ...
This paper aims to construct a general formulation for the shifted Jacobi operational matrices of in...
WOS: 000298660000025In this study, a collocation method based on the Bessel polynomials is introduce...
Abstract This paper focuses on numerical method used to solve a linear and nonlinear system of Volte...
The collocation method for solving linear and nonlinear integral equations results in many integrals...
In this paper, we use a combination of Orthonormal Bernstein functions on the interval ...
In this work, we present a computational method for solving nonlinear Fredholm-Volterra integral equ...