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Divergence and Bayes error based soft decision for decentralized signal detection of correlated sensor data

机译:基于散度和贝叶斯误差的软决策,用于相关传感器数据的分散信号检测

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In decentralized cooperative sensing for cognitive radio, a few secondary users (SUs) sense the spectrum, process individual observation and then pass quantized data to the fusion center (FC), where the decision on signal present hypothesis or signal absent hypothesis is made. When the reporting channels between SUs and the FC are bandlimited and error prone, a quantization scheme was proposed recently based on divergence measures for independent observations. In this paper, we extend the design of quantizers to correlated sensor data. With the assumption that two SUs' observations are jointly distributed as bivariate Gaussian with identical marginals, we design quantizers based on both divergence measures and the Bayes error. Our simulation results demonstrate that a quantizer designed with the knowledge of known joint distributions outperform the quantizer designed with independent sensor data assumption. Thus, it is important to account for correlation in the quantizer design in distributed cooperative sensing.
机译:在认知无线电的分散式协作感测中,一些次级用户(SU)感测频谱,处理单个观测,然后将量化数据传递到融合中心(FC),在融合中心确定信号存在假设或信号缺失假设。当SU与FC之间的报告通道受到带宽限制且容易出错时,最近提出了一种基于发散测度的量化方案,用于独立观测。在本文中,我们将量化器的设计扩展到相关的传感器数据。假设两个SU的观测值共同作为具有相同边际的二元高斯分布,我们基于散度测度和贝叶斯误差设计量化器。我们的仿真结果表明,使用已知联合分布知识设计的量化器要优于使用独立传感器数据假设设计的量化器。因此,重要的是在分布式协作感测中考虑量化器设计中的相关性。

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