Shylock: Causal Discovery in Multivariate Time Series based on Hybrid Constraints
Shuo Li, Keqin Xu, Jie Liu, Dan Ye

TL;DR
Shylock is a novel causal discovery method for multivariate time series that effectively works with limited data by reducing parameters and combining global and local constraints, outperforming existing methods.
Contribution
The paper introduces Shylock, a new approach that improves causal discovery in multivariate time series with few data points using hybrid constraints and parameter-efficient modeling.
Findings
Shylock outperforms existing methods on benchmark datasets.
It effectively handles few-shot and normal multivariate time series.
The method reduces model parameters exponentially.
Abstract
Causal relationship discovery has been drawing increasing attention due to its prevalent application. Existing methods rely on human experience, statistical methods, or graphical criteria methods which are error-prone, stuck at the idealized assumption, and rely on a huge amount of data. And there is also a serious data gap in accessing Multivariate time series(MTS) in many areas, adding difficulty in finding their causal relationship. Existing methods are easy to be over-fitting on them. To fill the gap we mentioned above, in this paper, we propose Shylock, a novel method that can work well in both few-shot and normal MTS to find the causal relationship. Shylock can reduce the number of parameters exponentially by using group dilated convolution and a sharing kernel, but still learn a better representation of variables with time delay. By combing the global constraint and the local…
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Taxonomy
TopicsTime Series Analysis and Forecasting · Bayesian Modeling and Causal Inference · Machine Learning in Healthcare
