RETRIEVAL APPROACH FOR DETERMINING SURFACE SUSCEPTIBILITIES AND SURFACE POROSITIES OF A SYMMETRIC METASCREEN FROM REFLECTION AND TRANSMISSION COEFFICIENTS

C. Holloway, E. Kuester, Abdulaziz H. Haddab
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引用次数: 11

Abstract

Recently we derived generalized sheet transition conditions (GSTCs) for electromagnetic fields at the surface of a metascreen (a metasurface with a ``fishnet'' structure, i.~e., a periodic array of arbitrary spaced apertures in a relatively impenetrable surface). The parameters in these GSTCs are interpreted as effective surface susceptibilities and surface porosities, which themselves are related to the geometry of the apertures that constitute the metascreen. In this paper, we use these GSTCs to derive the plane-wave reflection ($R$) and transmission ($T$) coefficients of a symmetric metascreen, expressed in terms of these surface parameters. From these equations, we develop a retrieval approach for determining the uniquely defined effective surface susceptibilities and surface porosities that characterize the metascreen from measured or simulated data for the $R$ and $T$ coefficients. We present the retrieved surface parameters for metascreens composed of five different types of apertures (circular holes, square holes, crosses, slots, and a square aperture filled with a high-contrast dielectric). The last example exhibits interesting resonances at frequencies where no resonances exist when the aperture is not filled, which opens up the possibility of designing metasurfaces with unique filtering properties. The retrieved surface parameters are validated by comparing them to other approaches.
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利用反射和透射系数反演对称超筛网表面磁化率和表面孔隙率的方法
最近,我们导出了元表面(具有“渔网”结构的元表面)表面电磁场的广义片状跃迁条件(GSTCs)。(在一个相对难以穿透的表面上由任意间隔的孔组成的周期性阵列)。这些GSTCs中的参数被解释为有效表面磁化率和表面孔隙率,它们本身与构成metasscreen的孔的几何形状有关。在本文中,我们使用这些GSTCs来推导对称元屏的平面波反射系数($R$)和透射系数($T$),并用这些表面参数表示。从这些方程中,我们开发了一种检索方法,用于从R和T系数的测量或模拟数据中确定唯一定义的有效表面磁化率和表面孔隙率。我们给出了由五种不同类型的孔径(圆孔、方孔、十字、槽和填充高对比度电介质的方孔)组成的元屏的检索表面参数。最后一个例子显示了有趣的共振频率,而当孔径未填充时不存在共振,这开启了设计具有独特滤波特性的超表面的可能性。通过与其他方法的比较,验证了所获得的表面参数。
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