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Square Loop and Slot Frequency Selective Surfaces Study for Equivalent Circuit Model Optimization

机译:方环和槽频率选择表面的等效电路模型优化研究

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This paper presents a parametric study of square loop and square slot frequency selective surfaces (FSSs) aimed at their equivalent circuit (EC) model optimization. Consideration was given to their physical attributes, i.e., the unit cell dimensions and spacing, substrate thickness and dielectric properties, for several frequencies and plane wave incident angles. Correlation analysis and evaluation of the influence of physical related input parameters on the FSS performance are presented. Subsequent optimization factor for the square loop classical EC model is analyzed, and a novel EC model formulation for the square slot FSS is proposed. The performance of the proposed EC model was assessed against results obtained from appropriate electromagnetic (EM) simulations, based on a root-mean-square error (RMSE) criteria. Results demonstrate the validity of the optimized EC model, in which good estimations of the frequency response of FSS structures were obtained. Significant reduction of the resonant frequency offsets, in the order of 650 (from 910 to 260) and 460 (770 to 310) MHz, was obtained for square loops and square slots, respectively. The models were further validated against measurements performed on two physical FSS prototypes inside an anechoic chamber at 2.4 GHz. Relatively good agreement was obtained between measurements of real FSS prototypes and results obtained with the EC model. Finally, this work is sought to provide the necessary refinement of elementary models for further studies with more complex and novel FSS structures.
机译:本文针对方形回路和方形槽频率选择表面(FSS)进行了参数研究,旨在优化等效电路(EC)模型。考虑了它们的物理属性,即对于多个频率和平面波入射角的晶胞尺寸和间隔,衬底厚度和介电性能。提出了相关的物理输入参数对FSS性能影响的相关分析和评估。分析了平方环经典EC模型的后续优化因子,并提出了用于方槽FSS的新型EC模型公式。根据均方根误差(RMSE)准则,根据从适当的电磁(EM)仿真获得的结果评估了建议的EC模型的性能。结果证明了优化的EC模型的有效性,其中获得了FSS结构频率响应的良好估计。对于正方形环路和正方形缝隙,分别获得了650(从910到260)和460(770到310)MHz的共振频率偏移的显着降低。针对在2.4 GHz电波暗室内的两个物理FSS原型进行的测量进一步验证了模型。实际FSS原型的测量与EC模型获得的结果之间获得了相对较好的一致性。最后,力求为这项工作提供必要的基础模型,以进一步研究具有更复杂和新颖的FSS结构的基础模型。

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