AbstractIn this paper, we use hat basis functions to solve the system of Fredholm integral equations (SFIEs) and the system of Volterra integral equations (SVIEs) of the second kind. This method converts the system of integral equations into a linear or nonlinear system of algebraic equations. Also, we consider the order of convergence of the method and show that it is O(h2). Application of the method on some examples show its accuracy and efficiency
AbstractIn this paper, we will give some results for developing the two-dimensional triangular ortho...
in this paper, the existence and uniqueness of the solution of nonlinear Fredholm-Volterra integral ...
AbstractThe Fredholm–Volterra integral equation of the second kind with continuous kernels with resp...
AbstractIn this paper, we use hat basis functions to solve the system of Fredholm integral equations...
AbstractThe application of high order iterative methods for solving nonlinear integral equations is ...
AbstractWe consider a mixed type of nonlinear integral equation (MNLIE) of the second kind in the sp...
Integral equation has been one of the essential tools for various area of applied mathematics. In th...
In this article, a numerical method is used to solve the two dimensionalFredholm integral equation o...
The current study proposes a numerical method which solves nonlinear Fredholm and Volterra integral ...
In this paper we indicate some applications of homotopy analysis method for solving the systems of l...
Several iterative algorithms based on multigrid methods are introduced for solving linear Fredholm i...
AbstractThis paper presents a computational technique for Fredholm integral equation of the second k...
AbstractThe aim of this paper is to present an efficient analytical and numerical procedure for solv...
AbstractIn this paper, we present a numerical method for solving two-dimensional Fredholm–Volterra i...
AbstractThe authors propose a simple numerical method to approximate the solution of CSIE. The conve...
AbstractIn this paper, we will give some results for developing the two-dimensional triangular ortho...
in this paper, the existence and uniqueness of the solution of nonlinear Fredholm-Volterra integral ...
AbstractThe Fredholm–Volterra integral equation of the second kind with continuous kernels with resp...
AbstractIn this paper, we use hat basis functions to solve the system of Fredholm integral equations...
AbstractThe application of high order iterative methods for solving nonlinear integral equations is ...
AbstractWe consider a mixed type of nonlinear integral equation (MNLIE) of the second kind in the sp...
Integral equation has been one of the essential tools for various area of applied mathematics. In th...
In this article, a numerical method is used to solve the two dimensionalFredholm integral equation o...
The current study proposes a numerical method which solves nonlinear Fredholm and Volterra integral ...
In this paper we indicate some applications of homotopy analysis method for solving the systems of l...
Several iterative algorithms based on multigrid methods are introduced for solving linear Fredholm i...
AbstractThis paper presents a computational technique for Fredholm integral equation of the second k...
AbstractThe aim of this paper is to present an efficient analytical and numerical procedure for solv...
AbstractIn this paper, we present a numerical method for solving two-dimensional Fredholm–Volterra i...
AbstractThe authors propose a simple numerical method to approximate the solution of CSIE. The conve...
AbstractIn this paper, we will give some results for developing the two-dimensional triangular ortho...
in this paper, the existence and uniqueness of the solution of nonlinear Fredholm-Volterra integral ...
AbstractThe Fredholm–Volterra integral equation of the second kind with continuous kernels with resp...