用非参数回归样条连接大型非线性时间序列中的因果结

Georgios Koutroulis, L. Botler, Belgin Mutlu, K. Diwold, Kay Römer, Roman Kern
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引用次数: 3

摘要

从大量的时间序列数据中恢复因果关系,而不是单纯的相关性,已经成为许多科学领域的重要贡献因素。大多数现有的工作都假设数据是线性的,这可能不符合许多现实世界的情况。此外,仅仅推断因果关系通常是不够的。确定因果关系的正确时间延迟对于跨学科领域的进一步认识和有效的政策至关重要。为了弥补这一差距,我们提出了KOMPOS,这是一种新的算法框架,它结合了加法噪声模型因果发现和图形模型的强大概念。我们主要从具有固有加性局部非线性的多元自适应回归样条建立结构因果模型,这使得潜在的因果结构更容易识别。与其他方法相比,由于回归方法的非参数属性,我们的方法不局限于高斯或非高斯噪声。我们在合成和现实世界的数据集上进行了大量的实验,证明了所提出的算法优于现有的因果发现方法,特别是对于自相关和非平稳时间序列的具有挑战性的情况。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
KOMPOS: Connecting Causal Knots in Large Nonlinear Time Series with Non-Parametric Regression Splines
Recovering causality from copious time series data beyond mere correlations has been an important contributing factor in numerous scientific fields. Most existing works assume linearity in the data that may not comply with many real-world scenarios. Moreover, it is usually not sufficient to solely infer the causal relationships. Identifying the correct time delay of cause-effect is extremely vital for further insight and effective policies in inter-disciplinary domains. To bridge this gap, we propose KOMPOS, a novel algorithmic framework that combines a powerful concept from causal discovery of additive noise models with graphical ones. We primarily build our structural causal model from multivariate adaptive regression splines with inherent additive local nonlinearities, which render the underlying causal structure more easily identifiable. In contrast to other methods, our approach is not restricted to Gaussian or non-Gaussian noise due to the non-parametric attribute of the regression method. We conduct extensive experiments on both synthetic and real-world datasets, demonstrating the superiority of the proposed algorithm over existing causal discovery methods, especially for the challenging cases of autocorrelated and non-stationary time series.
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