mlsanityData to 7 Oct 2026

Identifying Nonstationary Causal Structures with High-Order Markov Switching Models

arXiv 2406.17698 ↗First posted 25 Jun 2024stat.ML cs.LGcited by 1

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Abstract (arXiv)

Causal discovery in time series is a rapidly evolving field with a wide variety of applications in other areas such as climate science and neuroscience. Traditional approaches assume a stationary causal graph, which can be adapted to nonstationary time series with time-dependent effects or heterogeneous noise. In this work we address nonstationarity via regime-dependent causal structures. We first establish identifiability for high-order Markov Switching Models, which provide the foundations for identifiable regime-dependent causal discovery. Our empirical studies demonstrate the scalability of our proposed approach for high-order regime-dependent structure estimation, and we illustrate its applicability on brain activity data.

Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 13 of its 43 references that are in the map. First posted on arXiv 25 Jun 2024.

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13 of 43 references.

References · 13

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  2. 2018DAGs with NO TEARS: Continuous Optimization for Structure Learningcited by 745
  3. 2013Causal Discovery with Continuous Additive Noise Modelscited by 252
  4. 2020DYNOTEARS: Structure Learning from Time-Series Datacited by 198
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  6. 2020Hidden Markov Nonlinear ICA: Unsupervised Learning from Nonstationary Time Seriescited by 76
  7. 2021Disentangling Identifiable Features from Noisy Data with Structured Nonlinear ICAcited by 64
  8. 2019Causal Discovery and Forecasting in Nonstationary Environments with State-Space Modelscited by 45
  9. 2017Artificial Intelligence and Statisticscited by 43
  10. 2022Rhino: Deep Causal Temporal Relationship Learning With History-dependent Noisecited by 30
  11. 2020Reconstructing regime-dependent causal relationships from observational time seriescited by 28
  12. 2023Causal discovery for time series from multiple datasets with latent contextscited by 16
1 more
  1. 2023On the Identifiability of Switching Dynamical Systemscited by 9

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