牛顿理论中行星近日点的进展加上引力和旋转时间膨胀

C. Corda
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引用次数: 1

摘要

它通过三种不同的方法表明,与160多年前的长期信念相反,如果在二体问题的框架内正确地分析情况而不忽略水星的质量,水星的轨道就会以非常高的精度按照牛顿方程的要求运行。广义相对论仍然比牛顿物理学更精确,但这篇论文的结果表明,牛顿框架比研究人员和天文学家迄今为止认为的更强大,至少在水星的情况下是这样。牛顿关于行星近日点运动的公式在其他行星上失效了。对金星和地球来说,牛顿预测的结果确实太强了。因此,还表明,在牛顿和爱因斯坦之间分析引力的中间框架中,由引力和旋转时间膨胀引起的修正可以解决问题。通过加上这样的修正,确实得到了与广义相对论一致的结果。因此,本文最重要的结论有两点:1)牛顿理论不能预测行星近日点轨道的异常进动率是不正确的。真正的问题是,纯粹的牛顿预测过于强大。ii)近日点进动可以通过包含引力和旋转时间膨胀效应来扩展牛顿引力,从而达到与广义相对论相同的精度。第二个结果与汉森、哈通和奥伯斯最近发表的几篇有趣的论文一致。与此类论文不同的是,本文也强调了转动时间膨胀的重要性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Advance of Planets' Perihelion in Newtonian Theory Plus Gravitational and Rotational Time Dilation
It is shown through three different approaches that, contrary to a longstanding conviction older than 160 years, the orbit of Mercury behaves as required by Newton's equations with a very high precision if one correctly analyzes the situation in the framework of the two-body problem without neglecting the mass of Mercury. General relativity remains more precise than Newtonian physics, but the results in this paper show that Newtonian framework is more powerful than researchers and astronomers were thinking till now, at least for the case of Mercury. The Newtonian formula of theadvance of planets' perihelion breaks down for the other planets. The predicted Newtonian result is indeed too strong for Venus and Earth. Therefore, it is also shown that corrections due to gravitational and rotational time dilation, in an intermediate framework which analyzes gravity between Newton and Einstein, solve the problem. By adding such corrections, a result consistent with the one of general relativity is indeed obtained. Thus, the most important results of this paper are two: i) It is not correct that Newtonian theory cannot predict the anomalous rate of precession of the perihelion of planets' orbit. The real problem is instead that a pure Newtonian prediction is too strong. ii) Perihelion's precession can be achieved with the same precision of general relativity by extending Newtonian gravity through the inclusion of gravitational and rotational time dilation effects. This second result is in agreement with a couple of recent and interesting papers of Hansen, Hartong and Obers. Differently from such papers, in the present work the importance of rotational time dilation is also highlighted.
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