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Spatiotemporal Attention for Multivariate Time Series Prediction and Interpretation

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arxiv 2008.04882 v2 pith:3FRYALRW submitted 2020-08-11 cs.LG stat.ML

classification cs.LGstat.ML
keywords timeattentionlearningpredictionseriesinterpretationmodelsmultivariate
verification ladder T0 review T1 audit T2 compute T3 formal
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Multivariate time series modeling and prediction problems are abundant in many machine learning application domains. Accurate interpretation of such prediction outcomes from a machine learning model that explicitly captures temporal correlations can significantly benefit the domain experts. In this context, temporal attention has been successfully applied to isolate the important time steps for the input time series. However, in multivariate time series problems, spatial interpretation is also critical to understand the contributions of different variables on the model outputs. We propose a novel deep learning architecture, called spatiotemporal attention mechanism (STAM) for simultaneous learning of the most important time steps and variables. STAM is a causal (i.e., only depends on past inputs and does not use future inputs) and scalable (i.e., scales well with an increase in the number of variables) approach that is comparable to the state-of-the-art models in terms of computational tractability. We demonstrate our models' performance on two popular public datasets and a domain-specific dataset. When compared with the baseline models, the results show that STAM maintains state-of-the-art prediction accuracy while offering the benefit of accurate spatiotemporal interpretability. The learned attention weights are validated from a domain knowledge perspective for these real-world datasets.

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  1. Interpretable deep convolutional model for nonlinear multivariate time series in complex systems

    stat.ML 2025-01 conditional novelty 5.0 of 10

    DCIts is a convolutional model whose per-sample transition tensor recovers signed, lag-resolved causal coefficients matching the ground-truth generators of eight synthetic multivariate time series.

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