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Two Modified Newton-Type Iterative Methods for Solving Nonlinear Equations

机译:两个改进的牛顿型迭代方法,用于求解非线性方程

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With the rapid development of information science and engineering technology, nonlinear problems become an important research in the field of numerical analysis. In this paper, iterative methods for solving nonlinear equations are researched. Two modified Newton-type algorithms for solving nonlinear equations are proposed and analyzed, whose order of convergence are six and seven respectively. Both of the methods are free from second derivatives. The efficiency index of the presented methods are 1.431 and 1.476, respectively, which are all better than that of the classical Newton's method 1.414. Some numerical experiments demonstrate the performance of the presented algorithms.
机译:随着信息科学和工程技术的快速发展,非线性问题成为数值分析领域的重要研究。本文研究了求解非线性方程的迭代方法。提出并分析了用于求解非线性方程的两个改进的牛顿型算法,其收敛顺序分别为六至七。两种方法都没有第二衍生物。所提出的方法的效率指数分别为1.431和1.476,总比经典牛顿方法1.414更好。一些数值实验证明了所提出的算法的性能。

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