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FDTD simulation of the angular correlation function of objects buried in continuous random media

机译:连续随机介质埋藏物体角度相关函数的FDTD模拟

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摘要

Natural media are often inhomogeneous and cannot be described in a deterministic manner, so a statistical model should be employed instead. In analytical studies, statistical models often describe a medium as an effective or mean permittivity (or permeability) with random fluctuations that follow a prescribed correlation function. A single realization (assuming spatial ergodicity) or ensemble of random media with correlation functions chosen to describe the medium of interest are used to study the statistical properties of the scattered and transmitted fields. In this paper, a 3-D finite-difference time-domain (FDTD) scheme [1] is used to model the scattering from an object in a continuous random medium. FDTD techniques have been previously applied to scattering from random rough surfaces and randomly placed objects in a homogeneous background, but little has been done to simulate continuous random media with embedded objects where volume-scattering effects are important. The random medium parameters in this case will be approximately based on particular soil models, with subsurface sensing applications in mind. Soil naturally contains fluctuations in density, material, and moisture, which may effect the scattering results. The scattered field from the random medium, with and without an object present, will be studied using the angular correlation function (ACF).
机译:自然介质通常是不均匀的,不能以确定性方式描述,因此应该采用统计模型。在分析研究中,统计模型通常将介质描述为具有随机波动的有效或平均介电常数(或渗透率),其遵循规定的相关函数。使用选择用于描述感兴趣介质的相关函数的随机介质的单个实现(假设空间ergodicity)或随机介质的集合用于研究散射和透射场的统计特性。在本文中,3d有限差分时间域(FDTD)方案[1]用于在连续随机介质中从物体模拟散射。 FDTD技术先前已经应用于从随机粗糙表面散射,并在均匀的背景中随机放置的物体,但是已经少完成了模拟嵌入物体的连续随机介质,其中体积散射效应很重要。这种情况下的随机介质参数将大致基于特定的土壤模型,并考虑到地下传感应用。土壤自然含有密度,材料和水分的波动,这可能会影响散射结果。将使用角度相关函数(ACF)来研究来自随机介质的散射场,随机介质,没有存在对象。

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