AbstractIn this paper, we present six new fourth-order methods with closed formulae for finding multiple roots of nonlinear equations. The first four of them require one-function and three-derivative evaluation per iteration. The last two require one-function and two-derivative evaluation per iteration. Several numerical examples are given to show the performance of the presented methods compared with some known methods
This paper presents a fifth-order iterative method as a new modification of Newton's method for find...
In this paper, we present optimal fourth-order methods for finding multiple roots of non-linear equa...
This paper presents a fifth-order iterative method as a new modification of Newton's method for...
AbstractIn this paper, we present six new fourth-order methods with closed formulae for finding mult...
AbstractA method of order four for finding multiple zeros of nonlinear functions is developed. The m...
The article of record as published may be found at http://dx.doi.org/10.1016/j.camwa.2007.09.001A me...
AbstractThis paper concentrates on iterative methods for obtaining the multiple roots of nonlinear e...
AbstractIn this paper, a new family of third-order methods for finding multiple roots of nonlinear e...
In this paper we present three new methods of order four using an accelerating generator that genera...
Recently, some optimal fourth-order iterative methods for multiple roots of nonlinear equations...
We present a new fourth order method for finding simple roots of a nonlinear equation f(x)=0. In ter...
AbstractIn this paper, a new fourth-order family of methods free from second derivative is obtained....
[EN] There are few optimal fourth-order methods for solving nonlinear equations when the multiplicit...
[[abstract]]In this paper, we point out and analyse six two-step iterative methods for finding multi...
We construct a biparametric family of fourth-order iterative methods to compute multiple roots of no...
This paper presents a fifth-order iterative method as a new modification of Newton's method for find...
In this paper, we present optimal fourth-order methods for finding multiple roots of non-linear equa...
This paper presents a fifth-order iterative method as a new modification of Newton's method for...
AbstractIn this paper, we present six new fourth-order methods with closed formulae for finding mult...
AbstractA method of order four for finding multiple zeros of nonlinear functions is developed. The m...
The article of record as published may be found at http://dx.doi.org/10.1016/j.camwa.2007.09.001A me...
AbstractThis paper concentrates on iterative methods for obtaining the multiple roots of nonlinear e...
AbstractIn this paper, a new family of third-order methods for finding multiple roots of nonlinear e...
In this paper we present three new methods of order four using an accelerating generator that genera...
Recently, some optimal fourth-order iterative methods for multiple roots of nonlinear equations...
We present a new fourth order method for finding simple roots of a nonlinear equation f(x)=0. In ter...
AbstractIn this paper, a new fourth-order family of methods free from second derivative is obtained....
[EN] There are few optimal fourth-order methods for solving nonlinear equations when the multiplicit...
[[abstract]]In this paper, we point out and analyse six two-step iterative methods for finding multi...
We construct a biparametric family of fourth-order iterative methods to compute multiple roots of no...
This paper presents a fifth-order iterative method as a new modification of Newton's method for find...
In this paper, we present optimal fourth-order methods for finding multiple roots of non-linear equa...
This paper presents a fifth-order iterative method as a new modification of Newton's method for...