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Analysis of FSS with multiple, arbitrarily shaped elements within a periodic cell

机译:在周期性单元格内使用多个任意形状元素的FSS分析

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Metal screens perforated periodically with apertures or periodic arrays of metallic patches represent a frequency selective surface (FSS). FSSs are used as filters in the microwave and in the mm and sub-mm wave range. The frequency behavior of the FSSs depends on the shape of the elements (apertures/patches), on their size and spacing, and on the thickness of the metal screen. A further degree of freedom in the design of FSSs can be added by considering groups of N apertures arranged in a periodic array. FSSs with multiple apertures within a periodic cell present some advantages. In fact, by considering two apertures per unit cell, the FSS can operate in two (closely spaced) frequency bands, and two orthogonal polarizations can be separately adjusted. We previously applied the modal approach in conjunction with the boundary integral-resonant mode expansion (BI-RME) method to the analysis of FSSs with one arbitrarily shaped aperture per unit cell. This hybrid method was applied both to the case of thin and thick perforated metal screens, and resulted into a very efficient computer code. This paper extends this hybrid method to the analysis of FSSs with multiple apertures per unit cell. The shape and the number of apertures can be given arbitrarily.
机译:周期性地开孔或周期性排列的金属片的金属筛网代表频率选择表面(FSS)。 FSS被用作微波以及毫米波和亚毫米波范围内的滤波器。 FSS的频率行为取决于元素(孔/面)的形状,它们的大小和间距以及金属屏幕的厚度。可以通过考虑以周期性阵列排列的N个孔径的组来增加FSS设计的自由度。在周期单元内具有多个孔的FSS具有一些优势。实际上,通过考虑每个单位单元的两个孔,FSS可以在两个(紧密间隔的)频带中操作,并且可以分别调整两个正交极化。我们先前将模态方法与边界积分共振模式扩展(BI-RME)方法结合起来,用于对每单位像元具有任意形状孔径的FSS进行分析。这种混合方法同时应用于薄和厚的穿孔金属筛网,并产生了非常有效的计算机代码。本文将这种混合方法扩展到每单位单元具有多个孔的FSS分析。孔的形状和数量可以任意给出。

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