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Self-similar prefractal frequency selective surfaces for multiband and dual-polarized applications

机译:用于多频带和双极化应用的自相似分形频率选择表面

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摘要

Frequency-selective surfaces (FSS), that have been designed using fractal iterative techniques, have been fabricated and measured. Fractals contain many scaled copies of the starting geometry, each of which acts as a scaled version of the original. A multiband FSS can be designed that uses several iterations of the geometry to form a prefractal that resonates corresponding to each of the scales present in the geometry. Minkowski and Sierpinski carpet fractals have been utilized in the design of three surfaces which exhibit two or three stopbands depending on how many iterations are used to generate the geometry of the cell. These surfaces are dual polarized due to the symmetry of the geometry. Simulation capabilities have been developed to analyze these periodic structures, including periodic method of moments (MOM) and finite-difference time-domain (FDTD) techniques which show good correlation to the measured results.
机译:使用分形迭代技术设计的频率选择表面(FSS)已被制造和测量。分形包含许多起始几何体的缩放副本,每个副本都充当原始几何体的缩放版本。可以设计多带FSS,该FSS使用几何体的多次迭代来形成预分形,该预分形对应于几何体中存在的每个比例进行谐振。 Minkowski和Sierpinski地毯分形已用于三个表面的设计中,这三个表面表现出两个或三个阻带,具体取决于用于生成像元几何形状的迭代次数。由于几何形状的对称性,这些表面是双极化的。已经开发出了仿真功能来分析这些周期性结构,包括矩量法(MOM)和时域有限差分时域(FDTD)技术,这些技术与测量结果具有很好的相关性。

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