基于Cauchy-Schwarz散度的泊松随机有限集分布融合

A. Gostar, R. Hoseinnezhad, A. Bab-Hadiashar
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引用次数: 34

摘要

提出了一种多源信息统计融合的新方法。我们的解决方案是在融合分布式多传感器多目标估计系统的传感器节点上多个局部PHD滤波器返回的泊松有限随机集后验的背景下制定的。随机多源信息融合中最常用的信息增益度量是Kullback-Leibler散度(KLD),它导致了众所周知的传感器融合广义协方差相交(GCI)规则。我们提出了用Cauchy-Schwarz散度代替KLD的思想,并推导了多个泊松后验融合的封闭解。仿真结果表明,该方法在总体跟踪性能上优于GCI融合规则。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Cauchy-Schwarz divergence-based distributed fusion with poisson random finite sets
This paper presents a new approach towards statistical fusion of multi-source information. Our solution is formulated in the context of fusing the Poisson finite random set posteriors returned by multiple local PHD filters at sensor nodes of a distributed multi-sensor multi-object estimation system. The most common measure used for information gain in stochastic multi-source information fusion is Kullback-Leibler divergence (KLD) which leads to the well-known Generalised Covariance Intersection (GCI) rule for sensor fusion. We present the idea of using Cauchy-Schwarz divergence instead of KLD and derive a closed-form solution for fusion of multiple Poisson posteriors. Simulation results show that our method performs favourably against GCI fusion rule in terms of overall tracking performance.
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