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An Efficient Iterative Method With Order Of Convergence Seven for Nonlinear Equations

机译:具有非线性方程融合七的一种有效的迭代方法

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In this paper, we present a modified seventh-order convergent Newton-type method for solving nonlinear equations. It is free from second derivatives, and requires three evaluations of the functions and two evaluations of derivatives at each step. Therefore the efficiency index of the presented method is 1.47577 which is better than that of classical Newton's method 1.41421. Some numerical results demonstrate the efficiency and performance of the presented method.
机译:在本文中,我们介绍了一种用于求解非线性方程的改进的第七阶常规牛顿型方法。它没有第二衍生物,需要三次评估每一步的衍生物的职能和两种评价。因此,所提出的方法的效率指数为1.47577,比古典牛顿方法1.41421更好。一些数值结果证明了所提出的方法的效率和性能。

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