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Novel Data Association Algorithm Based on Integrated Random Coefficient Matrices Kalman Filtering

机译:基于集成随机系数矩阵卡尔曼滤波的新型数据关联算法

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We present a novel data association algorithm based on an integrated random coefficient matrices Kalman filtering (DAIRKF) for the multiple targets and sensors tracking association problem. The basic idea of this algorithm is to integrate all targets and measurements which need to be associated to a new whole system. Then the random coefficient matrices Kalman filtering is applied to this integrated dynamic system to derive the estimates of these target states. Since this algorithm violates some independence conditions for the optimality of the random coefficient matrices Kalman filtering, it is suboptimal in the mean square error (MSE) sense. Nevertheless, in some degree, there is still a correct theoretical basis in DAIRKF and the idea of this algorithm is significantly different from that of joint probabilistic data association (JPDA). Moreover, we can extend the single-sensor DAIRKF algorithm to a multisensor DAIRKF (MSDAIRKF) algorithm with high survivability in poor environment. The computation burden of MSDAIRKF grows linearly as the number of sensors increases. Numerical examples show that the new algorithm works significantly better than JPDA in many cases.
机译:我们提出了一种基于集成随机系数矩阵卡尔曼滤波(DAIRKF)的新型数据关联算法,用于多个目标和传感器跟踪关联问题。该算法的基本思想是集成需要与新的整个系统相关联的所有目标和度量。然后,将随机系数矩阵卡尔曼滤波应用于此集成动态系统,以得出这些目标状态的估计值。由于该算法违反了随机系数矩阵卡尔曼滤波的最优性的某些独立性条件,因此在均方误差(MSE)意义上次优。但是,在某种程度上,DAIRKF仍然有正确的理论基础,并且该算法的思想与联合概率数据协会(JPDA)的思想有很大不同。此外,我们可以将单传感器DAIRKF算法扩展为在恶劣环境下具有较高生存能力的多传感器DAIRKF(MSDAIRKF)算法。 MSDAIRKF的计算负担随着传感器数量的增加而线性增加。数值算例表明,在许多情况下,新算法的效果明显优于JPDA。

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