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Assignment and EM Approaches for Passive Localization of Multiple Transient Emitters

机译:多个瞬态发射器无源定位的分配和EM方法

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This paper investigates the problem of localizing an unknown number of transient emitters using a network of passive sensors measuring angles of arrival in the presence of missed detections and false alarms. It is assumed that measurements within a certain time window of interest have to be associated before they can be fused to estimate the emitter locations. Two measurement models - either that any target can generate at most one measurement per sensor or that any target can generate several measurements per sensor - are possible within this time window. These two measurement models lead to two different problem formulations: one is an S-D assignment problem and the other is a cardinality selection problem. The S-D assignment problem can be solved by the Lagrangian relaxation algorithm efficiently with a high degree of accuracy when a small number of sensors are used. The sequential m-best 2-D assignment algorithm, which is resistant to the ghosting problem due to the estimation of the emitter signal's emission time, is developed to solve the problem when the number of sensors becomes large. Simulation results show that the sequential m-best 2-D assignment algorithm is suitable for real time processing with reliable associations and estimates. The cardinality selection formulation models a list of measurements as a Poisson point process and is solved by applying the expectation-maximization (EM) algorithm and an information criterion. The convergence of the EM algorithm to the desired global maximum needs an initialization, which is close to the truth. Localization using passive sensors makes it difficult to obtain such an initial estimate. An assignment-based initialization approach is therefore presented. Simulation studies showed that the EM algorithm based on the assignment initialization is able to estimate the number of targets, target locations and directions with a high degree of accuracy.
机译:本文研究了使用无源传感器网络在未知检测和误报警情况下测量到达角来定位未知数量的瞬态发射器的问题。假定必须对某个特定时间窗口内的测量进行关联,然后才能将它们融合在一起以估计发射器位置。在此时间窗口内,可能有两种测量模型-每个目标每个传感器最多可以生成一个测量,或者每个目标每个传感器最多可以生成多个测量。这两种测量模型导致两种不同的问题表述:一种是S-D分配问题,另一种是基数选择问题。当使用少量传感器时,可以通过拉格朗日松弛算法高效,高精度地解决S-D分配问题。为了解决由于传感器数量增加而引起的重影问题,开发了顺序m-最佳2D分配算法,以解决由于发射信号的发射时间估计而引起的重影问题。仿真结果表明,顺序m-best二维分配算法适用于具有可靠关联和估计的实时处理。基数选择公式将测量列表建模为Poisson点过程,并通过应用期望最大化(EM)算法和信息准则来求解。 EM算法收敛到所需的全局最大值需要初始化,这接近事实。使用无源传感器进行定位很难获得这样的初始估计。因此,提出了一种基于分配的初始化方法。仿真研究表明,基于赋值初始化的EM算法能够高度准确地估计目标的数量,目标的位置和方向。

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