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On a novel fourth-order algorithm for solving systems of nonlinear equations

机译:一种新颖的求解非线性方程组的四阶算法

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摘要

This paper focuses on solving systems of nonlinear equations numerically. We propose an efficient iterative scheme including two steps and fourth order of convergence. The proposed method does not require the evaluation of second or higher order Frechet derivatives per iteration to proceed and reach fourth order of convergence. Finally, numerical results illustrate the efficiency of the method.
机译:本文着重于数值求解非线性方程组。我们提出了一种有效的迭代方案,该方案包括两个步骤和四阶收敛。所提出的方法不需要每次迭代评估二阶或更高阶的Frechet导数就可以进行并达到四阶收敛。最后,数值结果说明了该方法的有效性。

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