We present a new third order convergence iterative method for solving multiple roots of nonlinear equation, which requires one function evaluation and two evaluation of first derivative of function per step. Our present method free from second derivative function. Error term is proved to possess a third order method. Numerical experiments exhibit that our method gives the smallest error of bound per iteration and it is highly accurate as compared to other existing iterative methods
This article discusses the three-step iterative method free from derivatives, modied from Newton's t...
AbstractAn improved method for the order of convergence of iterative formulas of order two is given....
AbstractA second-derivative-free iteration method is proposed below for finding a root of a nonlinea...
AbstractThis paper concentrates on iterative methods for obtaining the multiple roots of nonlinear e...
AbstractIn this paper, we present two new families of iterative methods for multiple roots of nonlin...
AbstractIn this paper, a new family of third-order methods for finding multiple roots of nonlinear e...
AbstractWe extend to n-dimensional case a known multi-point family of iterative methods for solving ...
AbstractA method of order four for finding multiple zeros of nonlinear functions is developed. The m...
The final publication is available at Springer via https://dx.doi.org/10.1007/s10910-014-0460-8[EN] ...
AbstractIn this paper, we consider a geometric construction for improving the order of convergence o...
This article discusses a derivative-free iterative method to solve a nonlinear equation. The method ...
We discuss an iterative method for finding root of a nonlinear equation employing central difference...
Preconditioning of systems of nonlinear equations modifies the associated Jacobian and provides rapi...
[EN] There are few optimal fourth-order methods for solving nonlinear equations when the multiplicit...
Abstract: This paper studies a novel without memory sixth-order method for computing simple roots of...
This article discusses the three-step iterative method free from derivatives, modied from Newton's t...
AbstractAn improved method for the order of convergence of iterative formulas of order two is given....
AbstractA second-derivative-free iteration method is proposed below for finding a root of a nonlinea...
AbstractThis paper concentrates on iterative methods for obtaining the multiple roots of nonlinear e...
AbstractIn this paper, we present two new families of iterative methods for multiple roots of nonlin...
AbstractIn this paper, a new family of third-order methods for finding multiple roots of nonlinear e...
AbstractWe extend to n-dimensional case a known multi-point family of iterative methods for solving ...
AbstractA method of order four for finding multiple zeros of nonlinear functions is developed. The m...
The final publication is available at Springer via https://dx.doi.org/10.1007/s10910-014-0460-8[EN] ...
AbstractIn this paper, we consider a geometric construction for improving the order of convergence o...
This article discusses a derivative-free iterative method to solve a nonlinear equation. The method ...
We discuss an iterative method for finding root of a nonlinear equation employing central difference...
Preconditioning of systems of nonlinear equations modifies the associated Jacobian and provides rapi...
[EN] There are few optimal fourth-order methods for solving nonlinear equations when the multiplicit...
Abstract: This paper studies a novel without memory sixth-order method for computing simple roots of...
This article discusses the three-step iterative method free from derivatives, modied from Newton's t...
AbstractAn improved method for the order of convergence of iterative formulas of order two is given....
AbstractA second-derivative-free iteration method is proposed below for finding a root of a nonlinea...