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Strong fluctuation theory for a mean EM field in a statistically inhomogeneous medium: case of cylindrically-layered medium

机译:恒定非均匀介质中平均EM场的强烈波动理论:圆柱形介质的情况

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A lossy electrically isotropic random medium is considered whose mean permittivity distribution, as well as the multipoint statistical moments are invariant under arbitrary rotations about and translations along a fixed symmetry axis, and are inhomogeous in the radial direction. This model is practically related to plasma diagnostics, design of artifical dielectrics, fiber optics etc. In the report, a modified renormalization method is proposed to calculate the effective permittivity operator (EPO) of such medium in the strong fluctuation case. The crux of said modification lies in taking into proper account a delta function singularity of the spectral Green's function (SGF) rather than that of the spatial Green's function as is done in the previous approaches, On this basis, a rigorous expression for the permittivity of a background medium is found, a bilocal approximation for the EPO is derived, its applicability to a strong fluctuation case is verified, and some examples are analyzed.
机译:损失的电激素随机培养基被认为是其平均介电常数分布,以及多点统计矩在左右的任意旋转下不变,并且沿固定对称轴线的翻译,并且在径向方向上不同声。该模型实际上与等离子体诊断,人工电介质,光纤等的设计在报告中,提出了一种改进的重整化方法,以计算强烈波动情况下这种介质的有效介电常数运算符(EPO)。所述修改的关键在于妥善考虑频谱绿色功能(SGF)的三角形功能奇点,而不是在以前的方法中完成的空间绿色的功能,在此基础上是对介电常数的严格表达发现了背景介质,导出了对EPO的双胞区近似,验证了其对强波动情况的适用性,并且分析了一些示例。

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