The Effect of Anisotropic Gaussian Schell-Model Sources in Generalized Phase Space Stokes Parameters

Serkan Şahi̇n
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Abstract

Phase-space transforms describe spatial and angular information about light sources where one example is the Wigner functions in wave optics. Stokes parameters, on the other hand, supply information about the polarization of light beams. The generalized phase space Stokes parameters of 2D stochastic electromagnetic beams are already developed. In this article, the application of anisotropic light sources in generalized phase space Stokes parameters is theoretically investigated and numerically analyzed. There are several different ways of studying electromagnetic light beams depending on the spatial domain. But, most measure of the polarization of random light fields is carried out within the Stokes parameters context. In this account we study the electromagnetism, Stokes parameters, phase space, and the anisotropy properties of random light beams at once. We find here that when an anisotropy introduced in phase space then the cross terms of the Wigner matrix depart from the diagonal terms, which is not the same in configuration space. As a result, anisotropy has a different effect in Phase space, i.e. an anisotropic source introduces a phase and a variance change only in the cross terms of Wigner matrix. This is due to the use of anisotropy in the shifted kernel of Wigner transform.
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各向异性高斯-谢尔模型源对广义相空间Stokes参数的影响
相空间变换描述了光源的空间和角度信息,其中一个例子是波动光学中的维格纳函数。另一方面,斯托克斯参数提供了关于光束偏振的信息。建立了二维随机电磁波束的广义相空间Stokes参数。本文对各向异性光源在广义相空间Stokes参数中的应用进行了理论研究和数值分析。根据空间域的不同,有几种不同的研究电磁光束的方法。但是,大多数随机光场的偏振测量都是在Stokes参数范围内进行的。本文同时研究了随机光束的电磁特性、斯托克斯参数、相空间和各向异性。我们发现,当在相空间中引入各向异性时,维格纳矩阵的交叉项会偏离对角线项,这在位形空间中是不一样的。因此,各向异性在相空间中有不同的影响,即各向异性源只在Wigner矩阵的交叉项中引入相位和方差变化。这是由于在维格纳变换的移位核中使用了各向异性。
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