summary:A simple and effective method based on Haar wavelets is proposed for the solution of Pocklington’s integral equation. The properties of Haar wavelets are first given. These wavelets are utilized to reduce the solution of Pocklington’s integral equation to the solution of algebraic equations. In order to save memory and computation time, we apply a threshold procedure to obtain sparse algebraic equations. Through numerical examples, performance of the present method is investigated concerning the convergence and the sparseness of resulted matrix equation
AbstractIn this paper, numerical solutions of singular initial value problems are obtained by the Ha...
Haar Wavelets has become important tool for solving number of problems of science and engineering. I...
In the present work, a new direct computational method for solving definite integrals based on Haar ...
summary:A simple and effective method based on Haar wavelets is proposed for the solution of Pocklin...
An efficient algorithm based on the Haar wavelet approach for numerical solution of linear integral ...
Abstract: The main purpose of this paper is to obtain the numerical solution of linear Volterra and ...
Abstract. A numerical method for solving nonlinear Fredholm integral equations, based on the Haar wa...
AbstractIn this work, we present a computational method for solving nonlinear Fredholm integral equa...
In this work, the Haar wavelet operational matrix of fractional integration is first obtained. Haar ...
In this work, we present a numerical solution of nonlinear fredholm integral equations using Leibnit...
AbstractTwo-dimensional Haar wavelets are applied for solution of the partial differential equations...
In this work, we present a computational method for solving double and triple integrals with variabl...
Integral equations have been one of the most important tools in several areas of science and enginee...
Two-dimensional wavelets for numerical solution of integral equations Hesam-aldien Derili1*, Saeed S...
In this paper, numerical solutions of singular initial value problems are obtained by the Haar wavel...
AbstractIn this paper, numerical solutions of singular initial value problems are obtained by the Ha...
Haar Wavelets has become important tool for solving number of problems of science and engineering. I...
In the present work, a new direct computational method for solving definite integrals based on Haar ...
summary:A simple and effective method based on Haar wavelets is proposed for the solution of Pocklin...
An efficient algorithm based on the Haar wavelet approach for numerical solution of linear integral ...
Abstract: The main purpose of this paper is to obtain the numerical solution of linear Volterra and ...
Abstract. A numerical method for solving nonlinear Fredholm integral equations, based on the Haar wa...
AbstractIn this work, we present a computational method for solving nonlinear Fredholm integral equa...
In this work, the Haar wavelet operational matrix of fractional integration is first obtained. Haar ...
In this work, we present a numerical solution of nonlinear fredholm integral equations using Leibnit...
AbstractTwo-dimensional Haar wavelets are applied for solution of the partial differential equations...
In this work, we present a computational method for solving double and triple integrals with variabl...
Integral equations have been one of the most important tools in several areas of science and enginee...
Two-dimensional wavelets for numerical solution of integral equations Hesam-aldien Derili1*, Saeed S...
In this paper, numerical solutions of singular initial value problems are obtained by the Haar wavel...
AbstractIn this paper, numerical solutions of singular initial value problems are obtained by the Ha...
Haar Wavelets has become important tool for solving number of problems of science and engineering. I...
In the present work, a new direct computational method for solving definite integrals based on Haar ...