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Contour-FFT Based Spectral Domain MBF Analysis of Large Printed Antenna Arrays

机译:大型印刷天线阵列基于轮廓FFT的频谱域MBF分析

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摘要

A fast spectral-domain method is proposed to evaluate the reaction terms between the macro basis functions in regular and non-regular arrays made of identical printed antennas. The presented technique first exploits the filtering capabilities of the macro basis functions in the spectral domain. The method is then strongly accelerated with the help of a newly formulated fast Fourier transform (FFT)-based technique, which is applicable to a contour integration in the complex plane. We name the method as contour-FFT (C-FFT). Besides an effective homogeneous medium term treated with multipoles, a computational complexity of order is achieved for the tabulation of substrate-related reaction terms for any possible relative positions. The complexity of the proposed method is independent from the complexity of the elements. Numerical results obtained with the proposed method are compared with those from a pre-validated reference solution based on the traditional macro basis functions technique; an excellent agreement is observed.
机译:提出了一种快速频谱域方法来评估由相同印刷天线制成的规则和非规则阵列中宏基函数之间的反应项。提出的技术首先在频谱域中利用宏基函数的滤波功能。然后,借助新制定的基于快速傅立叶变换(FFT)的技术,该方法得到了极大的加速,该技术适用于复杂平面中的轮廓积分。我们将该方法命名为等高线FFT(C-FFT)。除了用多极点处理有效的均质中间项外,对于任何可能的相对位置,与底物有关的反应项的列表都达到了阶的计算复杂性。所提出方法的复杂性与元素的复杂性无关。将该方法获得的数值结果与基于传统宏基函数技术的预先验证参考解决方案的数值结果进行比较;观察到极好的协议。

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