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潘查拉特纳姆联络与非循环极化变化的几何解释

Geometric interpretation of the Pancharatnam connection and non-cyclic polarization changes.

作者信息

van Dijk Thomas, Schouten Hugo F, Visser Taco D

机构信息

Department of Physics and Astronomy, and Laser Centre, VU University, De Boelelaan 1081,1081 HV Amsterdam, The Netherlands.

出版信息

J Opt Soc Am A Opt Image Sci Vis. 2010 Sep 1;27(9):1972-6. doi: 10.1364/JOSAA.27.001972.

Abstract

If the state of polarization of a monochromatic light beam is changed in a cyclical manner, the beam acquires-in addition to the usual dynamic phase-a geometric phase. This geometric or Pancharatnam-Berry phase equals half the solid angle of the contour traced out on the Poincaré sphere. We show that such a geometric interpretation also exists for the Pancharatnam connection, the criterion according to which two beams with different polarization states are said to be in phase. This interpretation offers what is to our knowledge a new and intuitive method to calculate the geometric phase that accompanies non-cyclic polarization changes.

摘要

如果单色光束的偏振状态以周期性方式变化,那么该光束除了具有通常的动态相位外,还会获得一个几何相位。这个几何相位或庞加莱 - 贝里相位等于在庞加莱球面上描绘出的轮廓的立体角的一半。我们表明,对于庞加莱联络也存在这样一种几何解释,根据该准则,具有不同偏振状态的两束光被认为是同相的。据我们所知,这种解释提供了一种新的、直观的方法来计算伴随非循环偏振变化的几何相位。

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