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Electromagnetic Green's functions retrieval by cross?correlation and cross?convolution in media with losses

机译:通过有损耗介质中的互相关和互卷积来获取电磁格林函数

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摘要

It is shown that the electromagnetic Green's functions of any linear medium with arbitrary heterogeneity can be obtained from the cross?correlation, or the cross?convolution, of two recordings at different receiver locations in an open system. Existing representations are known for cross?correlations where time?reversal invariance is exploited and hence they are considered in lossless media. We show here that the cross?correlation type representations are exact in a configuration with sources on a closed boundary and the medium has non?zero loss terms only outside this boundary. Furthermore, we show that for cross?convolution representations the loss mechanisms may exist anywhere in space. Many sources of electromagnetic signals exist in the atmosphere and in populated areas, and these can be used in a large variety of practical passive applications exploiting eddy current or electromagnetic wave techniques.
机译:结果表明,在开放系统中,可以通过两个记录在不同接收器位置的互相关或互卷积来获得具有任意异质性的任何线性介质的电磁格林函数。现有的表示形式具有互相关性,其中利用了时间反转不变性,因此将它们视为无损媒体。我们在这里表明,互相关类型表示在源位于封闭边界上的配置中是精确的,并且介质仅在该边界之外具有非零损耗项。此外,我们表明,对于交叉卷积表示,损失机制可能存在于空间中的任何位置。大气和人口稠密地区存在着许多电磁信号源,可以利用涡流或电磁波技术将其用于各种实际的无源应用中。

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