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Reaching Bayesian belief Over networks in the presence of communication noise

机译:在存在通信噪声的情况下通过网络达到贝叶斯信念

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In this paper, we consider the problem of distributed sequential estimation in a network whose communication channels are affected by additive Gaussian noise. We propose a method that is based on cooperation among neighboring agents and that allows every agent to reach the belief that is the optimal Bayesian solution. This solution is the posterior distribution of the unknowns that is held by a fictitious fusion center. The agents, however, do not implement the Bayes' rule. Compared with the standard average consensus algorithm, the proposed method is stable in the sense that the effects of the noise do not accumulate with time and a random walk behavior is avoided. We show that with the proposed method every agent's belief converges to the belief of a fictitious fusion center, if the variance of the communication noise is bounded. We provide computer simulations that compare the proposed method with a method which works well in the noise-free case.
机译:在本文中,我们考虑网络中的网络中的分布式顺序估计问题,其通信信道受到附加高斯噪声的影响。我们提出了一种基于邻近代理商的合作的方法,并允许每个代理人达到最佳贝叶斯解决方案的信念。该解决方案是由虚拟融合中心持有的未知数的后部分布。然而,代理商不落实贝叶斯的规则。与标准平均共识算法相比,所提出的方法在意义上是稳定的,即避免了噪声不会累积的噪声的影响和随机步行行为。我们表明,如果围绕通信噪声的差异,每个代理人的信仰会聚到虚构融合中心的信仰。我们提供计算机仿真,可以使用在无噪声情况下运行良好的方法进行比较所提出的方法。

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