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Spectral-Domain-Based Scattering Analysis of Fields Radiated by Distributed Sources in Planar-Stratified Environments with Arbitrarily Anisotropic Layers

机译:基于谱域的散射场散射分析   任意规划的平面分层环境中的分布式源   各向异性层

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摘要

We discuss the numerically stable, spectral-domain computation and extractionof the scattered electromagnetic field excited by distributed sources embeddedin planar-layered environments, where each layer may exhibit arbitrary andindependent electrical and magnetic anisotropic response and loss profiles.This stands in contrast to many standard spectral-domain algorithms that arerestricted to computing the fields radiated by Hertzian dipole sources inplanar-layered environments where the media possess azimuthal-symmetricmaterial tensors (i.e., isotropic, and certain classes of uniaxial, media).Although computing the scattered field, particularly when due to distributedsources, appears (from the analytical perspective, at least) relativelystraightforward, different procedures within the computation chain, if nottreated carefully, are inherently susceptible to numerical instabilities and(or) accuracy limitations due to the potential manifestation of numericallyoverflown and (or) numerically unbalanced terms entering the chain. Therefore,primary emphasis herein is given to effecting these tasks in a numericallystable and robust manner for all ranges of physical parameters. Afterdiscussing the causes behind, and means to mitigate, these sources of numericalinstability, we validate the algorithm's performance against closed-formsolutions. Finally, we validate and illustrate the applicability of theproposed algorithm in case studies concerning active remote sensing of marinehydrocarbon reserves embedded deep within lossy, planar-layered media.
机译:我们讨论了嵌入平面层环境中的分布式源所激发的散射电磁场在数值上稳定的频谱域计算和提取,其中每一层都可能表现出任意且独立的电和磁各向异性响应和损耗曲线,这与许多标准频谱相反域算法,用于计算在介质具有方位对称材料张量(即各向同性和某些类的单轴介质)的平面层环境中,由赫兹偶极子源辐射的场的计算。尽管计算散射场,尤其是由于分布式资源(至少从分析的角度来看)相对简单,计算链中的不同过程,如果不加以仔细处理,由于可能会出现数值上溢和(或)数值上的潜在表现,因而固有地易受数值不稳定性和(或)精度限制的影响。 y不平衡的条件进入链。因此,在此主要强调对于所有范围的物理参数,以数值上稳定的方式来完成这些任务。在讨论了造成这些数值不稳定因素的原因和缓解方法之后,我们针对封闭格式解决方案验证了该算法的性能。最后,我们验证并说明了该算法在涉及有源遥感深埋在有损平面层状介质深处的海洋碳氢化合物的案例研究中的适用性。

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