Out-of-Distribution Generalization under Random, Dense Distributional Shifts

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Authors: Yujin Jeong, Dominik Rothenhaüsler
Cited by: 0
References: 25

Abstract

Many existing approaches for estimating parameters in settings with distributional shifts operate under an invariance assumption. For example, under covariate shift, it is assumed that p(y|x) remains invariant. We refer to such distribution shifts as sparse, since they may be substantial but affect only a part of the data generating system. In contrast, in various real-world settings, shifts might be dense. More specifically, these dense distributional shifts may arise through numerous small and random changes in the population and environment. First, we discuss empirical evidence for such random dense distributional shifts. Then, we develop tools to infer parameters and make predictions for partially observed, shifted distributions. Finally, we apply the framework to several real-world datasets and discuss diagnostics to evaluate the fit of the distributional uncertainty model. Supplementary materials for this article are available online, including a standardized description of the materials available for reproducing the work.

Fields of Study & Subjects

Domain Adaptation and Few-Shot Learning Advanced Causal Inference Techniques Machine Learning and Data Classification

Publication details

Journal / source
Journal of the American Statistical Association
Pages
1–12
Publication date
17 February 2026
Language
EN