AbstractIn this paper, we present a numerical method for solving two-dimensional Fredholm–Volterra integral equations (F-VIE). The method reduces the solution of these integral equations to the solution of a linear system of algebraic equations. The existence and uniqueness of the solution and error analysis of proposed method are discussed. The method is computationally very simple and attractive. Finally, numerical examples illustrate the efficiency and accuracy of the method
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...
In this paper we propose a suitable combination of two collocation methods based on the zeros of Jac...
AbstractIn this paper, we present a numerical method for solving two-dimensional Fredholm–Volterra i...
AbstractIn this paper, we introduce a method to solve systems of linear Fredholm integro-differentia...
AbstractThe Fredholm–Volterra integral equation of the second kind with continuous kernels with resp...
The main purpose of this work is to use the Chelyshkov-collocation method for the solution of three-...
AbstractA method is used to obtain the general solution of Fredholm–Volterra integral equation of th...
In this article, a numerical method is used to solve the two dimensionalFredholm integral equation o...
In this article, a numerical method is used to solve the two dimensionalFredholm integral equation o...
Integral equations are often the best way to formulate physics problems. However, the typical physic...
In this article, a numerical method is used to solve the two dimensionalFredholm integral equation o...
In this article, a numerical method is used to solve the two dimensionalFredholm integral equation o...
Integral equations are often the best way to formulate physics problems. However, the typical physic...
AbstractA method is used to obtain the general solution of the Fredholm–Volterra integral equation o...
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...
In this paper we propose a suitable combination of two collocation methods based on the zeros of Jac...
AbstractIn this paper, we present a numerical method for solving two-dimensional Fredholm–Volterra i...
AbstractIn this paper, we introduce a method to solve systems of linear Fredholm integro-differentia...
AbstractThe Fredholm–Volterra integral equation of the second kind with continuous kernels with resp...
The main purpose of this work is to use the Chelyshkov-collocation method for the solution of three-...
AbstractA method is used to obtain the general solution of Fredholm–Volterra integral equation of th...
In this article, a numerical method is used to solve the two dimensionalFredholm integral equation o...
In this article, a numerical method is used to solve the two dimensionalFredholm integral equation o...
Integral equations are often the best way to formulate physics problems. However, the typical physic...
In this article, a numerical method is used to solve the two dimensionalFredholm integral equation o...
In this article, a numerical method is used to solve the two dimensionalFredholm integral equation o...
Integral equations are often the best way to formulate physics problems. However, the typical physic...
AbstractA method is used to obtain the general solution of the Fredholm–Volterra integral equation o...
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...
In this paper we propose a suitable combination of two collocation methods based on the zeros of Jac...