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首页> 外文期刊>Optics and Spectroscopy >A Method of E. Borel for Calculation of the Thomas Precession: The Geometric Phase in Relativistic Kinematic Velocity Space and Its Applications in Optics
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A Method of E. Borel for Calculation of the Thomas Precession: The Geometric Phase in Relativistic Kinematic Velocity Space and Its Applications in Optics

机译:E. Borel计算托马斯进动的方法:相对论运动速度空间中的几何相位及其在光学中的应用

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摘要

In 1913, E. Borel (1871-1956) considered the relativistic kinematic rotation of a body that arises in the course of its orbital motion. In order to determine the angular velocity of this rotation, Borel introduced the notion of a kinematic space and applied the Gauss-Bonnet formula for a sphere of a unit radius. However, at that time, his results did not find practical applications and, soon, were forgotten. After the discovery of electron spin by S.A. Goudsmit and G.E. Uhlenbeck in 1925, real interest in this phenomenon was rekindled, and it was considered once again by L.H. Thomas in 1926-1927, being termed the Thomas precession. The Thomas precession manifests itself mostly in optical phenomena.
机译:1913年,E。Borel(1871-1956)考虑了在轨道运动过程中产生的相对论运动学旋转。为了确定该旋转的角速度,Borel引入了运动空间的概念,并将Gauss-Bonnet公式应用于单位半径的球体。但是,那时他的结果没有找到实际的应用,很快就被人们遗忘了。在S.A. Goudsmit和G.E.发现电子自旋后1925年乌伦贝克(Uhle​​nbeck)重新燃起了对这种现象的真正兴趣,托马斯(L.H.托马斯)在1926-1927年再次考虑了这种现象,称其为托马斯进动。托马斯的进动主要表现在光学现象上。

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