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Optimal number of sensors in energy efficient distributed spectrum sensing

机译:节能分布式频谱感应中的最佳传感器数

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Chair and Varshney have presented an optimal rule for global decisions in distributed sensing scenario using Bayesian theory. This rule combines the decisions from different sensors weighted by their respective probability of detection and false alarm. The reliability of the combined decision is shown to improve with increasing number of sensors. In this paper, we present an analytical model to estimate the least number of sensors required to achieve a desired reliability (measured in terms of probability of error) in the global decision. Estimation of the required number of scanning sensors is expected to help design of energy conservation algorithms in which only a few sensors out a large group need to scan at a time. Accuracy of this estimate is validated using a simulation model, consisting of a large number of sensors accessing the same frequency bands.
机译:椅子和沃尔斯特向使用贝叶斯理论提供了分布式传感情景中的全球决策的最佳规则。该规则将来自不同传感器的决策相结合,其检测和误报的各自概率相应。随着越来越多的传感器,显示了组合决定的可靠性。在本文中,我们提出了一个分析模型来估计在全球决定中实现所需可靠性所需的最少数量的传感器(在误差概率方面测量)。预计估计所需数量的扫描传感器有助于设计节能算法,其中只有几个传感器在大型群体时需要一次扫描。使用仿真模型验证该估计的准确性,该模型由访问相同频带的大量传感器组成。

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