Causal Discovery from Time Series Data Using Neural Differential Equations
Nakamura, H., Tanaka, Y., Ogawa, K.. Causal Discovery from Time Series Data Using Neural Differential Equations. Loshu Comput. Intell..
Vol.2, No.1. Jan 2025. https://doi.org/10.58921/ljci.2025.0103
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Highlights
- Identifying causal relationships from observational time series data is a fundamental challenge in scientific discovery, complicated by latent confounders, measurement noise, and non-linear dynamics.
- We introduce CausalNDE, a framework that combines neural differential equations with score-based causal discovery to infer causal graphs from multivariate time series.
- CausalNDE models continuous-time system dynamics as neural ODEs and employs an interventional score criterion to distinguish causal from spurious correlations.
Abstract
Identifying causal relationships from observational time series data is a fundamental challenge in scientific discovery, complicated by latent confounders, measurement noise, and non-linear dynamics. We introduce CausalNDE, a framework that combines neural differential equations with score-based causal discovery to infer causal graphs from multivariate time series. CausalNDE models continuous-time system dynamics as neural ODEs and employs an interventional score criterion to distinguish causal from spurious correlations. Applied to synthetic benchmarks and real-world datasets from neuroscience (EEG), climate science (climate indices), and economics (financial markets), CausalNDE identifies true causal graphs with F1 scores 15–23% higher than Granger causality baselines, while providing interpretable causal strength estimates.