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Distributed Estimation using Square Root Decompositions of Dependent Information

机译:使用相关信息的平方根分解进行分布式估计

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Sensor networks allow robust and precise estimation by fusing estimates from several distributed sensor nodes. Because of the often limited communication resources, a trade-off between the amount of information communicated and the quality of the fusion result has to be made. On the one hand, obtaining the optimal fusion result often needs an infeasible amount of additional information, but on the other hand, conservative methods usually lead to more pessimistic results in comparison. This paper proposes a square root decomposition of the incorporated noise terms to reconstruct the cross-covariance matrices between sensor nodes. To save communication bandwidth, a residual is defined that allows bounding of the cross-covariance matrix with a reduced number of noise terms. The consistency of the proposed method is demonstrated by two simulation examples featuring a linear and a nonlinear setup and is compared with other state-of -the-art fusion methods.
机译:传感器网络通过融合来自多个分布式传感器节点的估计值,实现了鲁棒而精确的估计。由于通常有限的通信资源,必须在通信的信息量与融合结果的质量之间进行权衡。一方面,获得最佳融合结果通常需要不可行的附加信息量,但另一方面,相比之下,保守方法通常会导致更为悲观的结果。本文提出了合并噪声项的平方根分解,以重建传感器节点之间的互协方差矩阵。为了节省通信带宽,定义了一个残差,该残差允许交叉协方差矩阵具有减少的噪声项数量。通过两个具有线性和非线性设置的仿真示例证明了该方法的一致性,并与其他最新的融合方法进行了比较。

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