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New Third-Order Method for Solving Nonlinear Equations with Lower Iteration Number

机译:求解迭代次数较小的非线性方程的新三阶方法

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摘要

In this paper we propose a new third-order method for solving nonlinear equations. Considering a fix length of the floating point arithmetic with multi-precision, we have compared this iterative method with other methods and we have obtained similar and even better results regarding the number of iterations and the total number of function evaluations (TNFE), but only with the evaluation of the first derivative.
机译:在本文中,我们提出了一种新的求解非线性方程的三阶方法。考虑到具有多精度的浮点算法的固定长度,我们将该迭代方法与其他方法进行了比较,并且在迭代次数和函数评估总数(TNFE)方面,我们获得了相似甚至更好的结果,但仅评估一阶导数。

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