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Revisiting the mathematical synthesis of the laws of Kepler and Galileo leading to Newton's law of universal gravitation

机译:重温开普勒和伽利略定律的数学综合   导致牛顿万有引力定律

摘要

Newton's deduction of the inverse square law from Kepler's ellipse and arealaws together with his "superb theorem" on the gravitation attraction ofspherically symmetric bodies, are the major steps leading to the discovery ofthe law of universal gravitation (Principia, 1687). The goal of this article isto revisit some "well-known" events in the history of science, and moreover, toprovide elementary and clean-cut proofs, still in the spirit of Newton, ofthese major advances. Being accessible to first year university students, theeducational aspect of such a coherent presentation should not be overlooked.
机译:牛顿从开普勒的椭圆和面积定律推论平方反比定律,以及他关于球对称物体的引力吸引的“极好的定理”,是导致发现万有引力定律的主要步骤(Principia,1687)。本文的目的是重新审视科学史上的一些“著名”事件,此外,仍然本着牛顿的精神,提供这些重大进展的基本证明和清晰证明。一年级的大学生可以使用这种连贯的演示文稿的教育方面,这一点不容忽视。

著录项

  • 作者

    Hsiang, Wu-Yi; Straume, Eldar;

  • 作者单位
  • 年度 2014
  • 总页数
  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
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