通过庞加莱球表示的圆柱偏振光束的经典和量子特性

A. Holleczek, A. Aiello, C. Gabriel, C. Marquardt, G. Leuchs
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引用次数: 1

摘要

电磁场的圆柱极化模式(cpm)代表了非常有趣的光束结构,它表现出复杂的非均匀偏振模式。这种矢量光束具有几个有趣的特征。在基本方面,有一种形式类比于两个不可区分系统的量子纠缠贝尔态[1],不同之处在于cpm是由可区分系统组成的。在应用方面,线偏振光[2]有可能在超过衍射极限的情况下聚焦,这凸显了它们对光刻、共聚焦显微镜、光学捕获以及材料加工等应用的潜在影响。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Classical and quantum properties of cylindrically polarized beams of light via a Poincaré sphere representation
Cylindrically polarized modes (CPMs) of the electro-magnetic field represent very intriguing configurations of optical beams that exhibit complex non-uniform polarization patterns. Such vector beams possess several interesting features. On the fundamental side, there is a formal analogy to the quantum entangled Bell states [1] of two indistinguishable systems, with the difference that the CPMs are composed of distinguishable systems. On the application side, there is the possibility to be focused beyond the diffraction limit for linearly polarized light [2], underlining their potential impact on applications in lithography, confocal microscopy, optical trapping as well as material processing.
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