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Covariance-Free TDOA/FDOA-Based Moving Target Localization for Multi-Static Radar

机译:基于无协方差TDOA / FDOA的多静态雷达运动目标定位

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In this paper, we consider the problem of estimating the location and velocity of a non-cooperative moving target using a multi-static radar, which consists of a set of spatially distributed sensors in listening mode. The moving target may be transmitting, or reflecting, a source signal that is assumed to be unknown and modeled as a deterministic process. We develop a computationally efficient two-step approach to solve the localization problem. The first step finds the time difference of arrival (TDOA) and frequency difference of arrival (FDOA) estimates for each sensor with respect to a reference sensor by using a 2-dimensional Fast Fourier transform, and the second step employs an iterative reweighted least square (IRLS) approach with a varying weighting matrix to determine the target location and velocity. While most existing TDOA/FDOA-based methods require knowledge of the covariance matrix of the TDOA and FDOA estimates, which is usually unknown in practice, our proposed IRLS approach is covariance matrix-free. Numerical results show that the IRLS approach has a lower signal-to-noise ratio (SNR) threshold compared with a recent TDOA/FDOA-based method, especially when the target is considerably farther away from some sensors than others.
机译:在本文中,我们考虑使用多静态雷达估计非合作移动目标的位置和速度的问题,该系统由一组处于侦听模式的空间分布传感器组成。运动目标可能正在传输或反射假设为未知的源信号,并将其建模为确定性过程。我们开发了一种计算有效的两步法来解决本地化问题。第一步,通过使用二维快速傅里叶变换,找到每个传感器相对于参考传感器的到达时间差(TDOA)和到达频率差(FDOA)估计值,第二步采用迭代加权最小二乘(IRLS)方法,并使用变化的加权矩阵来确定目标位置和速度。尽管大多数现有的基于TDOA / FDOA的方法都需要了解TDOA和FDOA估计值的协方差矩阵,但在实践中通常是未知的,但我们提出的IRLS方法没有协方差矩阵。数值结果表明,与最近的基于TDOA / FDOA的方法相比,IRLS方法具有更低的信噪比(SNR)阈值,尤其是当目标距离某些传感器远比其他传感器更远时。

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