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Research on a Modified Newton-Type Method with Fifth-Order Convergence for Solving Nonlinear Equations with Application in Material Science

机译:五阶收敛的修正牛顿型方法求解非线性方程的研究及其在材料科学中的应用

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摘要

Numerical solution methods of nonlinear equation have very broad application prospect in materials science. In this paper, we present and analyze a fifth-order convergent method for solving nonlinear equations. The method is free from second derivatives and permits f(x)=0 at some iteration points. Several numerical tests demonstrate that the sixth-order method given in this paper is more efficient and performs better than classical Newton's method.
机译:非线性方程的数值求解方法在材料科学中具有广阔的应用前景。在本文中,我们提出并分析了求解非线性方程的五阶收敛方法。该方法没有二阶导数,并且在某些迭代点允许f(x)= 0。若干数值测试表明,本文给出的六阶方法比经典的牛顿方法更有效且性能更好。

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