论文标题

探索二维孔径阵列堆栈的多模式等效电路方法的电势

Exploring the Potentials of the Multi-modal Equivalent Circuit Approach for Stacks of 2-D Aperture Arrays

论文作者

Alex-Amor, Antonio, Mesa, Francisco, Palomares-Caballero, Ángel, Molero, Carlos, Padilla, Pablo

论文摘要

许多频率选择性表面(FSS)结构基于在嵌入分层介质中的导电纸中使用单个周期性阵列的阵列。但是,众所周知,堆叠几张指挥纸并打破堆栈的对齐,可以为结构带来多种好处。在本文中,根据多模式等效电路方法(ECA),尽可能多地利用严格和系统的配方的所有潜力来进行二维孔径阵列的堆栈分析和设计。该公式的一个关键特征是可以从纯粹的分析角度来处理相邻板的光圈(旋转,翻译和缩放)之间的线性变换。对于许多实际应用,这一事实具有潜在的兴趣,例如极化转换器,吸收器,过滤器和较薄匹配层的设计。当孔具有任意几何形状时,可以使用一种混合方法,该方法结合了商业模拟器处理任意几何形状与快速计算时间和ECA的物理见解的能力。通常,可以在那些实际情况下应用纯分析或混合方法,在许多实际情况下,电场上电场的空间轮廓几乎不会随频率而变化。作为该方法的另一个特征,可以得出无限周期性堆栈的分散属性(相/衰减常数和BLOCH阻抗),特别是提供了镜像和滑行对称配置的分析表达式。

Many frequency selective surface (FSS) structures are based on the use of a single periodic array of slot/apertures in a conducting sheet embedded in a layered medium. However, it is well known that stacking several conducting sheets and breaking the alignment of the stack can bring multiple benefits to the structure. In this paper, the analysis and design of stacks of 2-D aperture arrays are carried out by exploiting as much as possible all the potentialities of a rigorous and systematic formulation based on the multi-modal equivalent circuit approach (ECA). A key feature of the formulation is that linear transformations between the apertures of adjacent plates (rotation, translation, and scaling) can be dealt with from a purely analytical perspective. This fact is of potential interest for many practical applications, such as the design of polarization converters, absorbers, filters, and thin matching layers. When the apertures have an arbitrary geometry, it can be applied a hybrid approach that combines the ability of commercial simulators to handle arbitrary geometries with the fast computation times and physical insight of the ECA. In general, either the purely analytical or the hybrid approach can be applied in those many practical scenarios where the spatial profile of the electric field on the considered apertures hardly changes with frequency. As an additional feature of the approach, the dispersion properties (phase/attenuation constants and Bloch impedance) of infinite periodic stacks can be derived and, in particular, analytical expressions for mirror- and glide-symmetric configurations are provided.

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