利用时间反转成像技术对被非穿透性障碍物隐藏的目标进行微波成像

Ce Zhang, A. Ishimaru, Y. Kuga
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引用次数: 0

摘要

近年来,研究人员对“穿壁成像”(Through Wall Imaging, TWI)技术进行了广泛的研究,该技术是利用介质壁的后向散射波重构图像。然而,在某些情况下,物体完全被“硬墙”等非穿透性障碍物遮挡,信号无法穿过墙壁,就像TWI情况一样。因此,传统技术不适用于“硬壁成像(HWI)”。为了解决这一问题,本文提出了一种基于时间反转成像技术和衍射理论的成像技术。在我们的研究中,假设目标是被有两个衍射边的导电墙遮挡的点散射,这使得天线和目标之间的传输完全受阻。由于目标位于仅衍射场区域,因此天线只接收到来自传导边缘的绕射波。在这种情况下,自由空间成像的传统转向矢量不能很好地工作,因此必须引入衍射系数来制定HWI中的转向矢量。比较了几何衍射理论(GTD)和均匀衍射理论(UTD)的导向矢量表达式,并研究了偏振对衍射边界的影响。在获得转向矢量后,利用TR成像函数对接收到的信号和转向矢量进行图像重构。然而,由于在相同的边缘点处衍射,阵列元素的相干性并不显著,并且角相关的衍射系数导致了边缘点周围的偏像。此外,接收到的信号与方向矢量之间的乘积会产生不期望的项,从而产生鬼像。由于这些原因,必须分别测量两条边缘产生的反向信号,并在归一化后将两条边缘产生的图像进行叠加。由于图像的分辨率仅取决于脉冲的频率相关性,因此叠加后的图像将是两个以衍射边缘点为中心的半环,相交区域正是目标的位置。这样,利用TR成像功能,单天线和阵列天线都可以得到分辨率相近的图像。然而,包括多静态矩阵测量和子空间信号处理在内的TR-DORT(分解时间反转算子)成像需要阵列天线进行特征分解,提取目标的优势响应。与传统的TR成像相比,ort方法对杂波的免疫能力更强,图像更清晰。此外,除了公式之外,本文还采用时域有限差分仿真来验证新成像技术的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Microwave imaging of objects hidden by non-penetrating obstacles using time reversal imaging technique
Summary form only given, In recent years, researchers have done extensive studies on “Through Wall Imaging(TWI)”, which reconstructs the image based on the backscattered waves passing through the dielectric wall. However, in some cases,the objects are completely obscured by non-penetrating obstacles such as “hard wall ”and the signals cannot pass through the wall as it is in TWI case.Therefore, conventional techniques are not applicable to “Hard Wall Imaging(HWI)”. In this paper, a new imaging technique is proposed based on time-reversal(TR) imaging technique and diffraction theory to resolve this problem. In our research, the target is assumed to be point scatter obscured by a conducting wall with two diffraction edges, which blocks all the transmission between antennas and targets. Since the target is located in the diffracted-field only region, only diffracted waves from conducting edge are received by the antennas. The conventional steering vector for free space imaging is not working well in this scenario so the diffraction coefficient has to be introduced to formulate a steering vector in HWI. The geometric diffraction theory(GTD) and uniform diffraction theory(UTD)are compared in the formulation of steering vector and the effect of polarization on diffraction boundary is also studied. After having obtained steering vector, TR imaging function applied to reconstruct the image from the received signals and steering vector.However, it was found that the coherence of array elements is not significant due to diffraction at the same edge points and the angle dependent diffraction coefficient results in a biased image around the edge point.Moreover, the product between received signal and steering vector results in undesirable terms and consequent ghost image. For these reasons, the backward signals due to two edges have to be measured separately and the images due to two edges are superimposed after normalization. As the image resolution is only attributed to the frequency correlation of pulse, the superimposed image will be two semi-rings with the center of diffraction edge point and the intersection region is exactly the location of target. In this way, both single antenna and array antenna can give the image with similar resolution using TR imaging function. Nevertheless, the TR-DORT(Decomposition of Time-Reversal Operator) imaging, which includes the measurement of multistatic matrix and subspace signal processing, requires the array antenna to apply eigen-decomposition and extract the dominant response from the target. It is expected that DORT method is more immune to the clutters and gives a cleaner image than conventional TR imaging.Futhermore, in this paper, apart from the formulations, FDTD simulation is employed to verify the validity of the new imaging techniques.
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