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An efficient three-step iterative method with sixth-order convergence for solving nonlinear equations
Journal article   Peer reviewed

An efficient three-step iterative method with sixth-order convergence for solving nonlinear equations

A. Rafiq, S. Hussain, F. Ahmad, M. Awais and F. Zafar
International journal of computer mathematics, Vol.84(3), pp.369-375
03/2007

Abstract

Convergence order Nonlinear equations Numerical examples Three-step methods
In this paper, we present a new three-step predictor corrector type iterative method for finding simple and real roots of nonlinear equations in a single variable. Experiments show that the new method is more efficient than the well known methods available in the literature. Comparison tables are given demonstrating the importance of the proposed approach.

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