Simulation and modeling of response of buried pipes using FDTD and RSM

A. M. Hebsur, E. P. Rao, N. Muniappan, G. Venkatachalam
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Abstract

Interpretation of B-scans gathered using a GPR is often difficult. The difficulty can be resolved to a large extent if responses of common objects under different scenarios are known. Finite difference time domain (FDTD) simulation is widely used to understand the response of buried objects to GPR under diverse object-ground scenarios. However, relating these responses to discern inherent patterns and trends has not been attempted by many. One useful tool for establishing relations between the responses under diverse conditions is the response surface method (RSM). The study presented here uses RSM along with FDTD simulation of response from buried pipes, modeled as circular air voids in a semi-infinite medium. The GPR response of a pipe is a function of object, host medium, and antenna characteristics. The response of GPR is treated as a RSM 4-parameter 3-level problem requiring 81 simulations; which are obtained from the FDTD method based on the GPRMax v2.0 simulator. The GPR responses considered here are the amplitude at the crown of each hyperbola and axes of each hyperbola (`a' and `b'). The computed amplitudes and hyperbola axes are expressed as functions of influencing parameters. Trend lines are drawn to illustrate the dependence of amplitudes on the parameters varied. The relationships for the axes of the hyperbolas are useful to estimate the size and depth of a pipe. The FDTD simulation combined with RSM helps to understand the response for any scenario falling within the chosen range without further computation-intensive simulations.
埋地管道响应的FDTD和RSM仿真与建模
利用探地雷达(GPR)收集的b扫描图像通常很难解释。如果已知常见物体在不同场景下的反应,就可以在很大程度上解决这一难题。时域有限差分(FDTD)仿真被广泛应用于了解不同地物场景下地物对探地雷达的响应。然而,许多人并没有尝试将这些反应联系起来,以辨别内在的模式和趋势。响应面法(RSM)是建立不同条件下响应关系的有效工具。本文的研究使用RSM和FDTD来模拟埋地管道的响应,模拟成半无限介质中的圆形空气空洞。管道的探地雷达响应是物体、主机介质和天线特性的函数。将探地雷达的响应视为一个需要81次模拟的RSM 4参数3级问题;基于GPRMax v2.0模拟器的时域有限差分法得到。这里考虑的探地雷达响应是每个双曲线顶部的振幅和每个双曲线的轴线(“a”和“b”)。计算得到的振幅和双曲线轴表示为影响参数的函数。绘制趋势线来说明振幅与变化参数的关系。双曲线轴线的关系对于估计管道的大小和深度是有用的。FDTD仿真与RSM相结合有助于理解在所选范围内任何场景的响应,而无需进一步的计算密集型仿真。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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