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Estimating the Impulse Response of Buried Objects from Ground Penetrating Radar Signals

机译:从地面穿透雷达信号估算埋地物体的脉冲响应

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This paper presents a novel deconvolution algorithm designed to estimate the impulse response of buried objects based on ground penetrating radar (GPR) signals. The impulse response is a rich source of information about the buried object and therefore very useful for intelligent signal processing of GPR data. For example, it can be used in a target classification scheme to reduce the false alarm rate in demining operations. Estimating the target impulse response from the incident and scattered radar signals is a basic deconvolution problem. However, noise sensitivity and ground dispersion prevent the use of simple deconvolution methods like linear least squares deconvolution. Instead, a new deconvolution algorithm has been developed that computes estimates adhering to a physical impulse response model and that can be characterized by a limited number of parameters. It is shown that the new algorithm is robust with respect to noise and that it can deal with ground dispersion. The general performance of the algorithm has been tested on data generated by finite-difference time-domain (FDTD) simulations. The results demonstrate that the algorithm can distinguish between different dielectric and metal targets, making it very suitable for use in a classification scheme. Moreover, since the estimated impulse responses have physical meaning they can be related to target characteristics such as size and material properties. A direct application of this is the estimation of the permittivity of a dielectric target from its impulse response and that of a calibration target.
机译:本文介绍了一种新型解构算法,旨在估计基于地面穿透雷达(GPR)信号的埋地物体的脉冲响应。脉冲响应是有关埋地对象的丰富信息来源,因此对于GPR数据的智能信号处理非常有用。例如,它可以用于目标分类方案,以降低排雷操作中的误报率。估计来自事件和散射雷达信号的目标脉冲响应是基本的解构问题。然而,噪声灵敏度和地面分散阻止使用简单的碎屑方法,如线性最小二乘法卷积。相反,已经开发了一种新的解压缩算法,其计算遵守物理脉冲响应模型的估计,并且可以通过有限数量的参数表征。结果表明,新算法对噪声具有鲁棒性,并且它可以处理地面分散。算法的一般性能已经过有限差分时间域(FDTD)仿真生成的数据。结果表明,该算法可以区分不同的电介质和金属目标,使其非常适合于分类方案。此外,由于估计的脉冲响应具有物理意义,因此它们可以与诸如尺寸和材料特性的目标特征有关。直接应用是估计介电靶的介电常数与其脉冲响应和校准目标的介电常数。

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