AbstractIn this paper, a new fourth-order family of methods free from second derivative is obtained. This new iterative family contains the King's family, which is one of the most well-known family of methods for solving nonlinear equations, and some other known methods as its particular case. To illustrate the efficiency and performance of proposed family, several numerical examples are presented. Numerical results illustrate better efficiency and performance of the presented methods in comparison with the other compared fourth-order methods. Due to that, they can be effectively used for solving nonlinear equations
In this work, we have developed a fourth order Newton-like method based on harmonic mean and its mul...
In this paper, a family of new fourth-order optimal iterative methods for solving nonlinear equation...
AbstractIn this paper, a new family of third-order methods for finding multiple roots of nonlinear e...
In this paper, a new fifth-order family of methods free from second derivative is obtained. The new ...
We present a new fourth order method for finding simple roots of a nonlinear equation f(x)=0. In ter...
AbstractIn this work, we develop a new two-parameter family of iterative methods for solving nonline...
This paper based on King’s fourth order methods. A class of eighth-order methods is presented for so...
[[abstract]]In this paper, we have presented a family of fourth order iterative method and another f...
Construction of higher-order optimal and globally convergent methods for computing simple roots of n...
In this paper we present three new methods of order four using an accelerating generator that genera...
AbstractThis paper concentrates on iterative methods for obtaining the multiple roots of nonlinear e...
Abstract – In this paper, we suggest an iterative method of order four for solving nonlinear equatio...
AbstractIn this paper, we present six new fourth-order methods with closed formulae for finding mult...
The object of the present work is to give the new class of third- and fourth-order iterative methods...
AbstractIn this paper, we investigate the construction of some two-step without memory iterative cla...
In this work, we have developed a fourth order Newton-like method based on harmonic mean and its mul...
In this paper, a family of new fourth-order optimal iterative methods for solving nonlinear equation...
AbstractIn this paper, a new family of third-order methods for finding multiple roots of nonlinear e...
In this paper, a new fifth-order family of methods free from second derivative is obtained. The new ...
We present a new fourth order method for finding simple roots of a nonlinear equation f(x)=0. In ter...
AbstractIn this work, we develop a new two-parameter family of iterative methods for solving nonline...
This paper based on King’s fourth order methods. A class of eighth-order methods is presented for so...
[[abstract]]In this paper, we have presented a family of fourth order iterative method and another f...
Construction of higher-order optimal and globally convergent methods for computing simple roots of n...
In this paper we present three new methods of order four using an accelerating generator that genera...
AbstractThis paper concentrates on iterative methods for obtaining the multiple roots of nonlinear e...
Abstract – In this paper, we suggest an iterative method of order four for solving nonlinear equatio...
AbstractIn this paper, we present six new fourth-order methods with closed formulae for finding mult...
The object of the present work is to give the new class of third- and fourth-order iterative methods...
AbstractIn this paper, we investigate the construction of some two-step without memory iterative cla...
In this work, we have developed a fourth order Newton-like method based on harmonic mean and its mul...
In this paper, a family of new fourth-order optimal iterative methods for solving nonlinear equation...
AbstractIn this paper, a new family of third-order methods for finding multiple roots of nonlinear e...