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An Efficient Computational Technique for Nonlinear Emden-Fowler Equations Arising in Astrophysics and Space Science

机译:天体物理学与空间科学中非线性Emden-Fowler方程的有效计算技术

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In the present article, we suggest an efficient computational scheme to examine nonlinear Emden-Fowler equations arising in astrophysics and space science. The suggested scheme is based on a modified theory of the Adomian polynomials, and the two steps Adomian decomposition technique mixed with the padé approximant. Moreover, a maple software package ADMP is used to apply the suggested computational scheme, which is very simple to perform and well organized. The input of the system requires initial or boundary conditions and many desired parameters to find the analytic approximate solutions within a very short time. The following algorithm does not require linearization, perturbations, guessing the initial terms and any restrictive supposition, which may leads the solutions in closed form. Several examples are discussed to illustrate the reliability of the algorithm.
机译:在本文中,我们建议了一种有效的计算方案来检查天体物理学和空间科学中产生的非线性Emden-Fowler方程。建议的方案基于Adomian多项式的修改理论,并且两步adomian分解技术与皮肤近似混合。此外,使用枫木软件包副本来应用建议的计算方案,这非常简单,表现良好。系统的输入需要初始或边界条件以及许多所需参数,以在很短的时间内找到分析近似解决方案。以下算法不需要线性化,扰动,猜测初始术语和任何限制假设,这可能导致封闭形式的解决方案。讨论了几个示例以说明算法的可靠性。

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