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Investigation of an effective medium theory for metallic periodic structures: a fitting-based approach

机译:金属周期性结构有效介质理论的研究:基于拟合的方法

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While the effective medium theory (EMT) has been useful to explain optical characteristics of a dielectric periodic structure analytically, it has failed to describe metallic structures correctly. In this paper, a fitting-based approach is introduced to applying an effective medium theory to structures that include metallic material. The effective indices of a metallic medium were first obtained by numerically fitting to reflectance characteristics calculated with rigorous coupled wave analysis (RCWA). Searching for an effective medium has been' performed through binary searches rather than a time-consuming simulated-annealing algorithm. The calculated effective medium showed results that are in good agreement with RCWA. The deviation was minimal in the long-wavelength limit when angles of incidence, grating depths, or refractive indices of a superstrate are varied. In particular, TE polarization showed more robust features against the variations while TM polarization was more sensitive to the modeling parameters. In terms of the standard deviation, the calculated effective medium was the least affected by the change of grating depths. The applicability of the fitting-based approach was investigated by applying it to a three-dimensional metallic photonic crystal. Simulation results based on the fitting-based EMT perfectly reproduced broad photonic bandgap as observed in published experimental data. Also, the fitting-based approach provided valid results in the wider wavelength range than a traditional EMT.
机译:尽管有效介质理论(EMT)有助于解析地解释介电周期性结构的光学特性,但它未能正确描述金属结构。在本文中,引入了一种基于拟合的方法,将有效介质理论应用于包含金属材料的结构。首先通过数值拟合通过严格耦合波分析(RCWA)计算出的反射率特性来获得金属介质的有效指数。通过二进制搜索而不是费时的模拟退火算法来执行对有效介质的搜索。计算出的有效介质显示出与RCWA完全一致的结果。当入射角,光栅深度或覆板的折射率发生变化时,在长波长范围内的偏差最小。特别是,TE极化对变化显示出更强大的特征,而TM极化对建模参数更敏感。就标准偏差而言,计算出的有效介质受光栅深度变化的影响最小。通过将其应用于三维金属光子晶体,研究了基于拟合的方法的适用性。基于拟合的EMT的仿真结果完美再现了宽广的光子带隙,如在已发布的实验数据中观察到的那样。此外,基于拟合的方法在比传统EMT更大的波长范围内提供了有效的结果。

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