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Beyond the Fundamentals of Special Relativity: Full Lorentz gamma factor

机译:超越狭义相对论的基本原理:全洛伦兹伽马因子

摘要

Special relativity calculates, by means of the Lorentz gamma factor, theproper time of all inertial systems from the observer proper time, which istaken as a time standard. So, any temporal inference relies in first instanceon the observer own time. The question is thus: what fixes the observer propertime? This will be the crucial point debated here. This implies analyzing atthe very first why the observer can be taken as a motionless reference in spiteof being himself inertial. Is this just an approximation, and if so, up to whatextent can it be applied? The framework of special relativity is compared to anamended form in which the fact of taking himself as a reference does not allowthe observer to overlook its own kinetics. So, the issue stands on which of twoformulations of the Lorentz gamma factor is the most accurate one: its standardexpression or an amended one which takes into account the fact that theobserver is himself inertial, while the former disregards it. When the observerspeed is ignored, the two formulations become identical. Hence, the standardrelativistic expression of gamma can be seen as an approximation applicablewhen the observer motion is null or low, such as it is the instance on Earth.
机译:狭义相对论通过洛伦兹伽马因子从观测者的适当时间计算所有惯性系统的适当时间,该时间被作为时间标准。因此,任何时间推断都首先依赖于观察者自己的时间。因此,问题是:如何确定观察者的适当时间?这将是这里辩论的关键点。这意味着首先要分析为什么观察者尽管自己是惯性的,却可以被当作一动不动的参考。这仅仅是一个近似值,如果可以的话,可以应用到什么程度?将狭义相对论的框架与一种修正形式进行比较,在修正形式中,以自己为参照的事实不允许观察者忽略其自身的动力学。因此,问题在于洛伦兹伽马因子的两个公式中哪一个是最精确的:它的标准表达式还是修正的表达式,它考虑到观察者本人是惯性这一事实,而前者则忽略了它。当忽略观察者速度时,两种表达方式变得相同。因此,伽玛的标准相对论表达式可以看作是当观察者的运动为零或低时(例如地球上的实例)时适用的近似值。

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  • 作者

    Sardin, G.;

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  • 年度 2010
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  • 原文格式 PDF
  • 正文语种 {"code":"es","name":"Spanish","id":10}
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