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A Bayesian tensor decomposition approach for spatiotemporal traffic data imputation

机译:时空交通数据插补的贝叶斯张量分解方法

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摘要

The missing data problem is inevitable when collecting traffic data from intelligent transportation systems. Previous studies have shown the advantages of tensor completion-based approaches in solving multi-dimensional data imputation problems. In this paper, we extend the Bayesian probabilistic matrix factorization model by Salakhutdinov and Mnih (2008) to higher-order tensors and apply it for spatiotemporal traffic data imputation tasks. In doing so, we care about not only the model configuration but also the representation of data (i.e., matrix, third-order tensor and fourth-order tensor). Using a nine-week spatiotemporal traffic speed data set (road segment x day x time of day) collected in Guangzhou, China, we evaluate the performance of this fully Bayesian model and explore how different data representations affect imputation performance through extensive experiments. The results show the proposed model can produce accurate imputations even under temporally correlated data corruption. Our experiments also show that data representation is a crucial factor for model performance, and a third-order tensor structure outperforms the matrix and fourth-order tensor representations in preserving information in our data set. We hope this work could give insights to practitioners when performing spatiotemporal data imputation tasks.
机译:从智能交通系统收集交通数据时,不可避免的数据丢失问题。先前的研究显示了基于张量完成的方法在解决多维数据插补问题方面的优势。在本文中,我们将Salakhutdinov和Mnih(2008)的贝叶斯概率矩阵分解模型扩展到高阶张量,并将其应用于时空交通数据插补任务。在这样做时,我们不仅关心模型配置,还关心数据的表示形式(即矩阵,三阶张量和四阶张量)。使用在中国广州收集的九周时空交通速度数据集(路段x天x一天中的时间),我们评估了这种完全贝叶斯模型的性能,并通过广泛的实验探索了不同的数据表示如何影响插补性能。结果表明,即使在与时间相关的数据损坏下​​,该模型也可以产生准确的插补。我们的实验还表明,数据表示是影响模型性能的关键因素,并且三阶张量结构在保存数据集中信息方面优于矩阵和四阶张量表示。我们希望这项工作可以在执行时空数据插补任务时为从业者提供见解。

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