Optimal Placement of the Receivers for Multistatic Target Localization

Ghania Fatima;Petre Stoica;Augusto Aubry;Antonio De Maio;Prabhu Babu
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Abstract

In this paper, we propose a numerical method for the optimal placement of the receivers in a multistatic target localization system (with a single transmitter and multiple receivers) in order to improve the achievable target estimation accuracy of time-sum-of-arrival (TSOA) localization techniques, for 2D and 3D scenarios. The proposed algorithm is based on the principle of block majorization minimization (block MM) which is a combination of block coordinate descent and majorization-minimization (MM) methods. More precisely, we formulate the design objective for the placement of sensors performing TSOA measurements using $A-$ and $D-$ optimality criteria, and propose an iterative algorithm to find the optimal solution by first splitting the design variable into M blocks (where M is the number of receivers) and then applying the principle of MM on each block. The proposed method can additionally handle the cases where the transmitter also acts as a receiver. The framework can also be applied to the case of non-uniform noise variances at the receivers. Several numerical simulation results are included to show the benefits offered by the developed design algorithm.
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为多静态目标定位优化接收器位置
在本文中,我们提出了一种在多静态目标定位系统(具有单个发射器和多个接收器)中优化接收器位置的数值方法,以提高到达时间总和(TSOA)定位技术在二维和三维场景下可实现的目标估计精度。所提出的算法基于块大化最小化(block MM)原理,是块坐标下降和大化最小化(MM)方法的结合。更确切地说,我们使用 $A-$ 和 $D-$ 最优标准制定了执行 TSOA 测量的传感器位置设计目标,并提出了一种迭代算法,通过首先将设计变量分成 M 个块(M 为接收器数量),然后在每个块上应用 MM 原则,找到最优解。所提出的方法还能处理发射器同时充当接收器的情况。该框架还可应用于接收器噪声方差不均匀的情况。文中包含了一些数值模拟结果,以显示所开发的设计算法带来的好处。
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