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Frequency Selective Slot Array Analysis by Hybrid Finite Element-Boundary Integral and Spectral Domain Integral Equation Techniques

机译:混合有限元边界积分和谱域积分方程技术的频率选择槽阵列分析

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摘要

Frequency selective surfaces (FSSs) for optical frequencies typically involve thick uniform substrates together with periodic resonating elements of various shapes. Efficient and versatile analysis of such structures is achieved via the infinite periodic array model using the hybrid finite element (FE) - boundary integral (BI) technique extended to include planar multilayered Green's functions. Thus, part of the volumetric dielectric region is modeled via FEs whereas possibly thick uniform multilayered regions are characterized using muitilayered Green's functions. The multilayered Green's functions are analytically computed in the spectral domain and the resulting Bl matrix-vector products are evaluated via the fast spectral domain algorithm (FSDA) without explicit generation of the BI-matrix. Furthermore, the number of Floquet modes in the Bl expansion is kept very few by appropriately placing the BI surfaces within the computational unit cell. Several FSS arrays are analyzed with this method to demonstrate the accuracy and capability of the approach. One example includes complicated multilayered substrates above and below an inhomogeneous filter element and the other is an optical ring-slot array on a multilayered substrate several hundred wavelengths in thickness. Comparisons with measurements are included and the optical ringslot array is also analyzed by a specialized spectral domain integral equation solution via the method of moments (MoM).
机译:用于光学频率的频率选择表面(FSS)通常包括厚均匀的基板以及各种形状的周期性谐振元件。通过使用混合有限元(FE)-边界积分(BI)技术扩展到包括平面多层格林函数的无限周期阵列模型,可以对此类结构进行有效且通用的分析。因此,部分体积介电区是通过有限元建模的,而可能厚厚均匀的多层区域是使用多层格林函数来表征的。在频谱域中解析地计算了多层Green函数,并通过快速频谱域算法(FSDA)对生成的Bl矩阵矢量乘积进行了评估,而没有显式生成BI矩阵。此外,通过将BI表面适当地放置在计算单位单元内,B1扩展中的浮球模式的数量保持很少。使用此方法分析了几个FSS阵列,以证明该方法的准确性和功能。一个示例包括在不均匀滤光元件上方和下方的复杂多层基板,另一个是在多层基板上的光学环形槽阵列,其厚度为数百个波长。包括与测量值的比较,还通过矩量法(MoM)通过专门的光谱域积分方程解来分析光学环槽阵列。

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