We use the continuous Legendre multi-wavelets on the interval [0, 1)to solve the linear integro-differential equation. To do so, we reduced the problem into a system of algebraic equations. Illustrative examples are included to demonstrate the validity and applicability of the technique. Comparison has been done with two other methods and it shows that the accuracy of these results are higher than the
AbstractIn this paper, we use multi-projection operators to solve the linear Fredholm integral equat...
In this paper , nine new Legendre wavelet estimators of functionshaving bounded third and fourth der...
AbstractIn this paper, we develop a framework to obtain approximate numerical solutions to ordinary ...
We use the continuous Legendre multi-wavelets on the interval [0, 1) to solve the linear integro-dif...
In this paper,We use the continuous Legendre multi-wavelets on the interval [0, 1) to solve Fredholm...
In this paper, a method for solving singular differential algebraic equations combining Legendre wav...
In this work, generalize solution based on linear Legendre multi-wavelets are proposed for single, d...
Due to the ability of function representation, hybrid functions and wavelets have a special positio...
We show that the multiwavelets, introduced by Alpert in 1993, are related to type I Legendre-Angeles...
AbstractAn effective method based upon Legendre multiwavelets is proposed for the solution of Fredho...
Integral equation has been one of the essential tools for various area of applied mathematics. In th...
This article is concerned with the development of an efficient numerical algorithm for the solution ...
In this paper, the Legendre wavelet operational matrix method has been introduced for solving high-o...
Legendre multiwavelets are introduced. These functions can be designed in such a way that the proper...
The multiresolution analysis of Alpert is considered. Explicit formulas for the entries in the matri...
AbstractIn this paper, we use multi-projection operators to solve the linear Fredholm integral equat...
In this paper , nine new Legendre wavelet estimators of functionshaving bounded third and fourth der...
AbstractIn this paper, we develop a framework to obtain approximate numerical solutions to ordinary ...
We use the continuous Legendre multi-wavelets on the interval [0, 1) to solve the linear integro-dif...
In this paper,We use the continuous Legendre multi-wavelets on the interval [0, 1) to solve Fredholm...
In this paper, a method for solving singular differential algebraic equations combining Legendre wav...
In this work, generalize solution based on linear Legendre multi-wavelets are proposed for single, d...
Due to the ability of function representation, hybrid functions and wavelets have a special positio...
We show that the multiwavelets, introduced by Alpert in 1993, are related to type I Legendre-Angeles...
AbstractAn effective method based upon Legendre multiwavelets is proposed for the solution of Fredho...
Integral equation has been one of the essential tools for various area of applied mathematics. In th...
This article is concerned with the development of an efficient numerical algorithm for the solution ...
In this paper, the Legendre wavelet operational matrix method has been introduced for solving high-o...
Legendre multiwavelets are introduced. These functions can be designed in such a way that the proper...
The multiresolution analysis of Alpert is considered. Explicit formulas for the entries in the matri...
AbstractIn this paper, we use multi-projection operators to solve the linear Fredholm integral equat...
In this paper , nine new Legendre wavelet estimators of functionshaving bounded third and fourth der...
AbstractIn this paper, we develop a framework to obtain approximate numerical solutions to ordinary ...