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Semilocal Convergence Newton Method Applied to Kepler Equation: New Results

机译:半局部收敛牛顿法应用于开普勒方程的新结果

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The aim of this paper is to consider as a starting point the value E0 = π in the theorems of semilocal convergence of Kantorovich, Gutiérrez, α ?theory of Smale and the α ?theory of Wang-Zhao, to compare the convergence conditions obtained. Once set E0 , one should calculate the parameters listed in the statement of these theorem. So, we will generalize the study of Diloné-Gutiérrez for the case E0 = M . Numeric and graphic calculations were obtained by applying Mathematica V10.
机译:本文的目的是将Kantorovich,Gutiérrez,Smale的α理论和Wang-Zhao的α理论的半局部收敛定理中的值E 0 =π作为出发点,比较获得的收敛条件。一旦设置了E 0 ,就应该计算出这些定理的陈述中列出的参数。因此,对于E 0 = M的情况,我们将推广Diloné-Gutiérrez的研究。通过应用Mathematica V10获得数值和图形计算。

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