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Passive multisensor multitarget feature-aided unconstrained tracking: a geometric perspective

机译:被动多传感器多目标特征辅助无约束跟踪:几何透视

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Novel targets-to-sensors' geometry based performance measure, bootstrap estimation algorithm and feature aided association are described for the passive multisensor multitarget data association, position and velocity measurement estimation and coupled unconstrained association/tracking problem. The approach reduces computational complexity and ghost targets and provides dynamically changing geometry-dependent online estimation of both the target's velocity measurements and the computation of the associated correlated position and velocity measurement noise covariance matrix (R-matrix). Sequences of these estimates, along with position measurement estimate sequences, serve as inputs to a Kalman filter tracker, associating/forming/de-ghosting and maintaining tracks in Cartesian coordinates. Based on state estimates of targets, a relative geometric measure-of-merit is used to select sensors for optimum tracking performance. Previous approaches to the passive multisensor-multitarget position state estimation problem did not incorporate feature aided gating and association, and used R-matrix formulations, based on Cramer-Rao lower bound computations, which do not explicitly exploit the effects of the changing geometry. An overall system construct embodying the above features is described. The tracking performance efficacy of the new algorithmic system is demonstrated in a simulated self-organizing network of synchronized acoustic Unattended Ground Sensors (UGS) using sequences of bearing measurement sets from triplets of UGS.
机译:针对无源多传感器多目标数据关联,位置和速度测量估计以及耦合无约束关联/跟踪问题,描述了基于新型目标到传感器的几何性能度量,自举估计算法和特征辅助关联。该方法降低了计算复杂性和重影目标,并提供了动态变化的目标速度测量以及相关位置和速度测量噪声协方差矩阵(R-matrix)的依赖几何变化的在线估计。这些估计值的序列与位置测量估计值序列一起用作卡尔曼滤波器跟踪器的输入,在笛卡尔坐标中关联/形成/消除重影并保持轨迹。基于目标的状态估计,使用相对几何量度来选择传感器以实现最佳跟踪性能。以前解决无源多传感器多目标位置状态估计问题的方法未结合特征辅助的选通和关联,而是基于Cramer-Rao下界计算使用了R矩阵公式,但并未明确利用变化的几何形状的影响。描述了体现上述特征的整体系统构造。新的算法系统的跟踪性能功效在同步声学无人值守地面传感器(UGS)的模拟自组织网络中得到了证明,该网络使用了来自三联体UGS的方位测量集的序列。

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