基于传感器观测的能量效率假设检验分散传感器选择

Rick S. Blum, Zhemin Xu, Brian M. Sadler
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引用次数: 3

摘要

我们考虑无线传感器网络中的传感器选择问题,试图解决一个二元假设检验问题。选择仅基于传感器观测值,重点放在极端情况下,即传感器的位置不被利用,除非通过其对传感器观测值的影响。需要分散的处理方法。选择传感器子集将其观测结果传输到融合中心,在那里将做出假设检验决策。我们提出了三种新的基于观测数据的传感器选择方案。第一种方案称为最优传感器选择(OSS),它使用所有传感器观测值来计算用于对每个候选子集排序的度量。第二种方案称为通过对未见传感器进行平均选择(SAUS),它只使用候选子集的观测值来计算排名度量。第三种方法称为GSAUS,是一种基于SAUS的分布式贪婪传感器选择方案。通过蒙特卡罗模拟对高斯均值偏移假设检验问题的性能进行了评估,以便对各种传感器选择方案进行比较。结果表明,适当的分布式选择方法可以提供接近最优集中选择方法的性能,并且显著优于过去提出的随机选择方法。一种被称为有序量级对数似然比(OLLR)方法的特殊方法看起来特别有吸引力,该方法之前被建议用于不同的问题表述。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Decentralized sensor selection based on sensor observations for energy efficient hypothesis testing
We consider the sensor selection problem in a wireless sensor network attempting to solve a binary hypothesis testing problem. The selection is based only on the sensor observations and the focus is on the extreme case where the position of the sensors is not exploited except through its influence on the sensor observations. Decentralized processing approaches are desired. A subset of sensors are selected to transmit their observations to a fusion center where the hypothesis testing decision will be made. We propose three new sensor selection schemes based on observed data. The first scheme, called optimum sensor selection (OSS), uses all sensor observations to compute the metric used to rank each candidate subset. The second scheme, called selection by averaging over unseen sensors (SAUS), uses only the observations of the candidate subset to compute the ranking metric. The third approach, called GSAUS, is a distributed greedy sensor selection scheme based on SAUS. The performance of each proposed scheme is evaluated by Monte Carlo simulation for a Gaussian shift-in-mean hypothesis testing problem so that a comparison between the various sensor selection schemes can be performed. The results indicate that proper distributed selection approaches can provide performance close to the optimum centralized selection approaches and significant improvement over random selection, an approach which has been suggested in the past. A particular approach called the ordered magnitude log-likelihood ratio (OLLR) approach, which was suggested previously for a different problem formulation, looks especially attractive.
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