In this work, we present a computational method for solving double and triple integrals with variable limits of integrations which is based on Haar wavelets. This approach is the generalization and improvement of the methods [3]. The advantage of this new methods is its more efficient and simple applicability than the previous methods. Error analysis for the case of two dimension are considered. Finally, we also give some numerical examples to compared with existing methods
Two-dimensional wavelets for numerical solution of integral equations Hesam-aldien Derili1*, Saeed S...
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...
AbstractIn this paper Haar wavelets and hybrid functions have been applied for numerical solution of...
AbstractA quadrature rule based on uniform Haar wavelets and hybrid functions is proposed to find ap...
In recent years, wavelets have found their way into many different fields of science and engineerin...
An efficient algorithm based on the Haar wavelet approach for numerical solution of linear integral ...
In this paper, we present a new approach based on Coifman wavelets to find approximate values of def...
In the present work, a new direct computational method for solving definite integrals based on Haar ...
AbstractIn this work, we present a computational method for solving nonlinear Fredholm integral equa...
The current study proposes a numerical method which solves nonlinear Fredholm and Volterra integral ...
Abstract. A numerical method for solving nonlinear Fredholm integral equations, based on the Haar wa...
In this work, generalize solution based on linear Legendre multi-wavelets are proposed for single, d...
summary:A simple and effective method based on Haar wavelets is proposed for the solution of Pocklin...
Abstract: The main purpose of this paper is to obtain the numerical solution of linear Volterra and ...
Two-dimensional wavelets for numerical solution of integral equations Hesam-aldien Derili1*, Saeed S...
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...
AbstractIn this paper Haar wavelets and hybrid functions have been applied for numerical solution of...
AbstractA quadrature rule based on uniform Haar wavelets and hybrid functions is proposed to find ap...
In recent years, wavelets have found their way into many different fields of science and engineerin...
An efficient algorithm based on the Haar wavelet approach for numerical solution of linear integral ...
In this paper, we present a new approach based on Coifman wavelets to find approximate values of def...
In the present work, a new direct computational method for solving definite integrals based on Haar ...
AbstractIn this work, we present a computational method for solving nonlinear Fredholm integral equa...
The current study proposes a numerical method which solves nonlinear Fredholm and Volterra integral ...
Abstract. A numerical method for solving nonlinear Fredholm integral equations, based on the Haar wa...
In this work, generalize solution based on linear Legendre multi-wavelets are proposed for single, d...
summary:A simple and effective method based on Haar wavelets is proposed for the solution of Pocklin...
Abstract: The main purpose of this paper is to obtain the numerical solution of linear Volterra and ...
Two-dimensional wavelets for numerical solution of integral equations Hesam-aldien Derili1*, Saeed S...
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...