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Discovering Causal Structures from Time Series Data via Enhanced Granger Causality

机译:通过增强的Granger因果关系从时间序列数据中发现因果结构

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Granger causality has been applied to explore predictive causal relations among multiple time series in various fields. However, the existence of non-stationary distributional changes among the time series variables poses significant challenges. By analyzing a real dataset, we observe that factors such as noise, distribution changes and shifts increase the complexity of the modelling, and large errors often occur when the underlying distribution shifts with time. Motivated by this challenge, we propose a new regression model for causal structure discovery - a Linear Model with Weighted Distribution Shift (linear WDS), which improves the prediction accuracy of the Granger causality model by taking into account the weights of the distribution-shift samples and by optimizing a quadratic-mean based objective function. The linear WDS is integrated in the Granger causality model to improve the inference of the predictive causal structure. The performance of the enhanced Granger causality model is evaluated on synthetic datasets and real traffic datasets, and the proposed model is compared with three different regression-based Granger causality models (standard linear regression, robust regression and quadratic-mean-based regression). The results show that the enhanced Granger causality model outperforms the other models especially when there are distribution shifts in the data.
机译:Granger因果关系已被用于探索各个领域中多个时间序列之间的预测因果关系。然而,时间序列变量之间的非平稳分布变化的存在提出了重大挑战。通过分析真实的数据集,我们观察到诸如噪声,分布变化和偏移之类的因素会增加建模的复杂性,并且当基础分布随时间变化时,经常会发生较大的误差。受此挑战的驱使,我们提出了一种用于因果结构发现的新回归模型-具有加权分布偏移的线性模型(linear WDS),该模型通过考虑分布偏移样本的权重来提高Granger因果模型的预测准确性并且通过优化基于二次均值的目标函数。线性WDS集成在Granger因果模型中,以改善对预测因果结构的推断。在综合数据集和实际交通数据集上评估了增强型Granger因果关系模型的性能,并将该模型与三种不同的基于回归的Granger因果关系模型(标准线性回归,鲁棒回归和基于二次均值的回归)进行了比较。结果表明,增强的Granger因果模型优于其他模型,尤其是在数据中存在分布偏移的情况下。

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