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Efficient Bayesian spatial prediction with mobile sensor networks using Gaussian Markov random fields

机译:使用高斯马尔可夫随机场的移动传感器网络进行有效的贝叶斯空间预测

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摘要

In this paper, we consider the problem of predicting a large scale spatial field using successive noisy measurements obtained by mobile sensing agents. The physical spatial field of interest is discretized and modeled by a Gaussian Markov random field (GMRF) with uncertain hyperparameters. From a Bayesian perspective, we design a sequential prediction algorithm to exactly compute the predictive inference of the random field. The main advantages of the proposed algorithm are: (1) the computational efficiency due to the sparse structure of the precision matrix, and (2) the scalability as the number of measurements increases. Thus, the prediction algorithm correctly takes into account the uncertainty in hyperparameters in a Bayesian way and is also scalable to be usable for mobile sensor networks with limited resources. We also present a distributed version of the prediction algorithm for a special case. An adaptive sampling strategy is presented for mobile sensing agents to find the most informative locations in taking future measurements in order to minimize the prediction error and the uncertainty in hyperparameters simultaneously. The effectiveness of the proposed algorithms is illustrated by numerical experiments.
机译:在本文中,我们考虑了使用移动传感代理获得的连续噪声测量来预测大型空间场的问题。感兴趣的物理空间场由具有不确定超参数的高斯马尔可夫随机场(GMRF)离散化并建模。从贝叶斯角度,我们设计了一种顺序预测算法,以精确计算随机场的预测推断。该算法的主要优点是:(1)由于精度矩阵的稀疏结构而导致的计算效率;(2)随着测量数量的增加,可扩展性。因此,该预测算法以贝叶斯方式正确考虑了超参数的不确定性,并且还可以扩展以适用于资源有限的移动传感器网络。我们还为特殊情况提供了预测算法的分布式版本。提出了一种自适应采样策略,供移动传感代理在将来进行测量时找到信息量最大的位置,以便同时最小化预测误差和超参数的不确定性。数值实验表明了所提算法的有效性。

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