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A fast Fourier transform implementation of the Kramers-Kronig relations: Application to anomalous and left handed propagation

机译:Kramers-Kronig关系的快速傅立叶变换实现:在异常和左手传播中的应用

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In this this paper we quickly derive the Kramers-Kronig relations from simple causality considerations and propose a simple way to implement them using the Fast Fourier Transform. This work focuses on how to make these relations a usable tool even when their conditions of validity are not strictly respected. In this respect we emphasize on their application to the constant low level loss approximation at microwave frequencies. The method presented is demonstrated on various typical cases of fancy propagation: high velocity, negative phase velocity and evanescent waves.
机译:在本文中,我们从简单的因果关系考虑中快速得出了Kramers-Kronig关系,并提出了一种使用快速傅立叶变换来实现它们的简单方法。这项工作着重于即使没有严格遵守其有效性条件的情况下如何使这些关系成为可用的工具。在这方面,我们强调将其应用于微波频率下恒定的低电平损耗近似。所展示的方法在花式传播的各种典型情况下得到了证明:高速,负相速度和e逝波。

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