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Electromagnetic tomography: dyadic Green's function method

机译:电磁层析成像:二进格林函数方法

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摘要

This study aims at formulating a dyadic Green's function method for directly solving the forware and inverse problems of the electromagnetic tomography (EMT) with parallel field sensor. First, an integral equation of the electromagnetic problem for the EMT sensor is presented in terms of an equivalent source, which takes the dyadic Green's function G(r,r.) as its kernel. Next, starting from a single conducting cylinder filled with homogeneous Medium, a convenient way of finding the electric dyadic Green's function of the first kind G_el(r,r) is described based On the method of G_m. The, an eigenfunction expansion of the G_el(r,r) into vector wave functions M and N is Obtained by means of a contour integration. Finally, an expression of the G(r,r), the dyadic Green's function for the EMT sensor with cylindrically layered structure, is deduced from G_el(r,r) by adding reflected wave terms to it.
机译:这项研究旨在制定一种二进格林函数方法,以直接解决带有平行场传感器的电磁层析成像(EMT)的正反问题。首先,根据等效源提出了EMT传感器电磁问题的积分方程,该方程以二进格林函数G(r,r。)为核。接下来,从填充有均匀介质的单个导电圆柱体开始,基于G_m的方法描述一种找到第一类G_el(r,r)的电动二进格林函数的简便方法。通过轮廓积分获得G_el(r,r)到矢量波函数M和N的本征函数展开。最后,通过添加反射波项,从G_el(r,r)推导出G(r,r)的表达式,该表达式是具有圆柱分层结构的EMT传感器的二进格林函数。

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