A new normalized extreme treatment effect estimand is introduced, and doubly robust and inverse propensity weighting estimators with non-asymptotic bounds are derived under multivariate regular variation.
Causality in extremes of time series
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abstract
Consider two stationary time series with heavy-tailed marginal distributions. We aim to detect whether they have a causal relation, that is, if a change in one causes a change in the other. Usual methods for causal discovery are not well suited if the causal mechanisms only appear during extreme events. We propose a framework to detect a causal structure from the extremes of time series, providing a new tool to extract causal information from extreme events. We introduce the causal tail coefficient for time series, which can identify asymmetrical causal relations between extreme events under certain assumptions. This method can handle nonlinear relations and latent variables. Moreover, we mention how our method can help estimate a typical time difference between extreme events. Our methodology is especially well suited for large sample sizes, and we show the performance on the simulations. Finally, we apply our method to real-world space-weather and hydro-meteorological datasets.
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Estimation of Treatment Effects in Extreme and Unobserved Data
A new normalized extreme treatment effect estimand is introduced, and doubly robust and inverse propensity weighting estimators with non-asymptotic bounds are derived under multivariate regular variation.