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A New Accelerated Third-Order Two-Step Iterative Method for Solving Nonlinear Equations

机译:求解非线性方程的新的加速三阶两步迭代方法

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In the paper a new two-step iterative method has been suggested for estimating nonlinear problems by using quadrature formula. We have also proved that the proposed two-step iterative method has third-order of convergence. For the duration of study, it has been detected that the third-order iterative Method faster than existing cubic Methods such as variant of Newton Raphson Method and Halley Method. Numerous numerical illustrations are specified to demonstrate the e?ciency and the performance of the new two-step method. Henceforth, the third-order iterative Method has been considered as an imperative enhancement and re?nement to find the root of nonlinear equations. Keyword: Non-linear equations, cubic methods, order of convergence, error and accuracy.
机译:在本文中,提出了一种新的两步迭代方法,该方法通过使用正交公式来估计非线性问题。我们还证明了所提出的两步迭代方法具有三阶收敛性。在研究期间,已经发现三阶迭代方法比现有的三次方法(例如牛顿拉夫森方法和哈雷方法的变体)要快。指定了许多数字插图,以证明新的两步法的效率和性能。从此以后,三阶迭代法被认为是对非线性方程式求根的命令式增强和改进。关键字:非线性方程,三次方法,收敛阶,误差和准确性。

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