分布式传感器网络的最优最大似然估计融合

B. Madan, Doina Bein
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引用次数: 3

摘要

分布式传感器网络通过传感器数据融合过程将单个传感器收集到的信息聚合在一起,从而充分利用其性能。使用集中式方案估计参数需要将数据从多个传感器传输到集中式融合中心,导致高网络带宽消耗。此外,融合来自不同传感模式的传感器的原始传感器数据可能不可行。我们提出了一种替代方法,其中每个传感器首先单独估计未知参数,仅基于其自己的传感器数据。由于传感器可能不具有未知参数概率分布的先验知识,因此每个传感器独立计算其各自的最大似然估计。然后将单个估计及其足够的统计量传达给融合中心,融合中心将这些估计作为观测值,通过最大化这些观测值的新似然函数来计算最佳聚合最大似然估计。所提出的技术提供了两个显著的优点:(i)由于每个传感器仅根据自己的感测数据计算其单独的估计,因此很容易适用于具有多模态传感器的传感器网络;(ii)与原始传感器数据相比,将估计及其足够的统计信息传递给融合中心所需的网络带宽大大减少。通过模拟和计算Cramer-Rao下界来评估聚合估计的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Optimal maximum likelihood estimates fusion in distributed network of sensors
A distributed network of sensors leverages its performance by aggregating information gathered by individual sensors through the process of sensor data fusion. Estimating parameters using a centralized scheme entails transporting data from multiple sensors to a centralized fusion center, leading to high network bandwidth consumption. Additionally, fusing raw sensor data from sensors with different sensing modalities may not be feasible. We propose an alternative approach in which each sensor first individually estimates the unknown parameters based solely on its own sensor data. Since sensors may not have a-priori knowledge of the probability distribution of the unknown parameters, each sensor independently computes its individual maximum likelihood estimates. Individual estimates along with their sufficient statistics are then communicated to the fusion center, which treats these estimates as observations to compute the optimum aggregated maximum likelihood estimates by maximizing the new likelihood function of these observations. The proposed technique offers two significant advantages: (i) Since each sensor computes its individual estimates based solely on its own sensed data, it is easily applicable to sensor networks having multi-modal sensors, and (ii) As compared to raw sensor data, communicating estimates and their sufficient statistics to the fusion center requires substantially less network bandwidth. Performance of the aggregated estimates is evaluated through simulations and by computing the Cramer-Rao lower bound.
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