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Arranjos Log-Periódicos Compactos em Microfita com Elementos Fractais de Koch

机译:带有Koch分形元素的紧凑型Microfit对数周期排列

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摘要

This work aims to present how the application of fractal geometry to the elements of a log-periodic array can become a good alternative when one wants to reduce the size of the array. Two types of log-periodic arrays were proposed: one with fed by microstrip line and other fed by electromagnetic coupling. To the elements of these arrays were applied fractal Koch contours, at two levels. In order to validate the results obtained some prototypes were built, which were measured on a vector network analyzer and simulated in a software, for comparison. The results presented reductions of 60% in the total area of the arrays, for both types. By analyzing the graphs of return loss, it was observed that the application of fractal contours made different resonant frequencies appear in the arrays. Furthermore, a good agreement was observed between simulated and measured results. The array with feeding by electromagnetic coupling presented, after application of fractal contours, radiation pattern with more smooth forms than the array with feeding by microstrip line
机译:这项工作的目的是介绍当想要减小阵列尺寸时,如何将分形几何应用于对数周期数组的元素。提出了两种对数周期阵列:一种由微带线馈电,另一种由电磁耦合馈电。在两个级别上,对这些阵列的元素应用了分形科赫轮廓。为了验证所获得的结果,建立了一些原型,在矢量网络分析仪上对其进行了测量,并在软件中进行了仿真,以进行比较。结果表明,对于两种类型,阵列的总面积减少了60%。通过分析回波损耗的曲线图,可以观察到分形轮廓的应用使不同的谐振频率出现在阵列中。此外,在模拟和测量结果之间观察到良好的一致性。在应用分形轮廓后,电磁耦合馈电阵列呈现出比带微带线馈电阵列更平滑的辐射图

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