In this paper, a collocation method based on Haar wavelets is proposed for the numerical solutions of singularly perturbed boundary value problems. The properties of the Haar wavelet expansions together with operational matrix of integration are utilized to convert the problems into systems of algebraic equations with unknown coefficients. To demonstrate the effectiveness and efficiency of the method various benchmark problems are implemented and the comparisons are given with other methods existing in the recent literature. The demonstrated results confirm that the proposed method is considerably efficient, accurate, simple, and computationally attractive
In this paper, we present a wavelet collocation method for efficiently solving singularly perturbed ...
Application of the Haar wavelet approach for solving stiff differential equations is discussed. Solu...
In general, there are countless types of problems encountered from different disciplines that can be ...
In this paper, we proposed an efficient numerical method based on uniform Haar wavelet for the numer...
AbstractIn this paper, numerical solutions of singular initial value problems are obtained by the Ha...
The focus of this paper is to develop and improve a higher-order Haar wavelet approach for solving n...
In this paper, numerical solutions of singular initial value problems are obtained by the Haar wavel...
Abstract This paper presents a numerical scheme based on Haar wavelet for the solutions of higher or...
An efficient non-uniform Haar wavelet method is proposed for the numerical solution of system of fir...
This paper investigates the Haar wavelet collocation method (HWCM) to obtain approximate solution of...
In this paper, efficient numerical schemes based on the Haar wavelet method are applied for finding ...
Abstract. Boundary or interior layers typically appear in singularly perturbed boundary problems. So...
Haar Wavelets has become important tool for solving number of problems of science and engineering. I...
In this work, we present a numerical solution of nonlinear fredholm integral equations using Leibnit...
Abstract: The main purpose of this paper is to obtain the numerical solution of linear Volterra and ...
In this paper, we present a wavelet collocation method for efficiently solving singularly perturbed ...
Application of the Haar wavelet approach for solving stiff differential equations is discussed. Solu...
In general, there are countless types of problems encountered from different disciplines that can be ...
In this paper, we proposed an efficient numerical method based on uniform Haar wavelet for the numer...
AbstractIn this paper, numerical solutions of singular initial value problems are obtained by the Ha...
The focus of this paper is to develop and improve a higher-order Haar wavelet approach for solving n...
In this paper, numerical solutions of singular initial value problems are obtained by the Haar wavel...
Abstract This paper presents a numerical scheme based on Haar wavelet for the solutions of higher or...
An efficient non-uniform Haar wavelet method is proposed for the numerical solution of system of fir...
This paper investigates the Haar wavelet collocation method (HWCM) to obtain approximate solution of...
In this paper, efficient numerical schemes based on the Haar wavelet method are applied for finding ...
Abstract. Boundary or interior layers typically appear in singularly perturbed boundary problems. So...
Haar Wavelets has become important tool for solving number of problems of science and engineering. I...
In this work, we present a numerical solution of nonlinear fredholm integral equations using Leibnit...
Abstract: The main purpose of this paper is to obtain the numerical solution of linear Volterra and ...
In this paper, we present a wavelet collocation method for efficiently solving singularly perturbed ...
Application of the Haar wavelet approach for solving stiff differential equations is discussed. Solu...
In general, there are countless types of problems encountered from different disciplines that can be ...