Abstract Two new iterative methods for the simultaneous determination of all multiple as well as distinct roots of nonlinear polynomial equation are established, using two suitable corrections to achieve a very high computational efficiency as compared to the existing methods in the literature. Convergence analysis shows that the orders of convergence of the newly constructed simultaneous methods are 10 and 12. At the end, numerical test examples are given to check the efficiency and numerical performance of these simultaneous methods
[[abstract]]A search method is presented for obtaining multiple solutions of a system ofnnonlinear e...
In this paper, we derive a new modified third order convergence iterative methods for computing mult...
AbstractConventional numerical methods for finding multiple roots of polynomials are inaccurate. The...
Abstract In this article, we construct a family of iterative methods for finding a single root of no...
AbstractTwo accelerating generators that produce iterative root-finding methods of arbitrary order o...
We construct a family of 2-step simultaneous methods for determining all the distinct roots of singl...
In this article, we construct an optimal family of iterative methods for finding the single root and...
AbstractWe give new proofs of some known results concerning an iterative method of Newton type for t...
Abstract A highly efficient new three-step derivative-free family of numerical iterative schemes for...
AbstractThis paper concentrates on iterative methods for obtaining the multiple roots of nonlinear e...
AbstractTwo one parameter families of iterative methods for the simultaneous determination of simple...
In this study, a new root-finding method for solving nonlinear equations is proposed. This method re...
We introduce here a new two-step derivate-free inverse simultaneous iterative method for estimating ...
AbstractAn accelerating generator of iterative methods for finding multiple roots, based on Traub’s ...
In this paper, we derive a new modified third order convergence iterative methods for computing mult...
[[abstract]]A search method is presented for obtaining multiple solutions of a system ofnnonlinear e...
In this paper, we derive a new modified third order convergence iterative methods for computing mult...
AbstractConventional numerical methods for finding multiple roots of polynomials are inaccurate. The...
Abstract In this article, we construct a family of iterative methods for finding a single root of no...
AbstractTwo accelerating generators that produce iterative root-finding methods of arbitrary order o...
We construct a family of 2-step simultaneous methods for determining all the distinct roots of singl...
In this article, we construct an optimal family of iterative methods for finding the single root and...
AbstractWe give new proofs of some known results concerning an iterative method of Newton type for t...
Abstract A highly efficient new three-step derivative-free family of numerical iterative schemes for...
AbstractThis paper concentrates on iterative methods for obtaining the multiple roots of nonlinear e...
AbstractTwo one parameter families of iterative methods for the simultaneous determination of simple...
In this study, a new root-finding method for solving nonlinear equations is proposed. This method re...
We introduce here a new two-step derivate-free inverse simultaneous iterative method for estimating ...
AbstractAn accelerating generator of iterative methods for finding multiple roots, based on Traub’s ...
In this paper, we derive a new modified third order convergence iterative methods for computing mult...
[[abstract]]A search method is presented for obtaining multiple solutions of a system ofnnonlinear e...
In this paper, we derive a new modified third order convergence iterative methods for computing mult...
AbstractConventional numerical methods for finding multiple roots of polynomials are inaccurate. The...