Distribution Shift Robustness
Overview
The field asks how models can remain accurate, calibrated, and fair when data change across time, locations, populations, or conditions, including shifts in inputs, labels, and their relationships. Approaches include distributionally robust optimization, invariant and causal representations, targeted data augmentation, test-time adaptation, and conformal methods that adjust predictions or quantify uncertainty. Evaluation increasingly uses temporal and cross-domain tests, realistic corruption benchmarks, and worst-group measures rather than relying only on random train-test splits. A central tension is that adapting to a new domain can improve its performance but also cause instability or forget earlier capabilities, while guarantees that cover broad shifts may produce overly conservative predictions.
Latest papers
285 papers34 papers in the last four weeks, up 31% on the four weeks before. 0.2% of all new papers.
Multi-Distribution Robust Conformal Prediction
DUPLE: An Intelligent Cross-Deployment Recognition Framework for Fiber-Optic Perimeter Security under Scarce Target Labels
Online conformal inference with retrospective adjustment for faster adaptation to distribution shift
Optimal In-context Adaptivity and Distributional Robustness of Transformers
CPATTA: Conformal Supervision Allocation For Active Test-Time Adaptation
Improved Robustness from Biologically Inspired Sparse Contrast Representations
Evaluating Out-of-Distribution Robustness in Graph-Based Android Malware Classification: A New Principled Benchmark
Semiparametric Inference for Counterfactual Regression under Intervention-Driven Shift
ForAug: Mitigating Biases in Image Classification via Controlled Image Compositions
Model Predictive Task Sampling for Efficient and Robust Adaptation
Towards Dependable Optical Flow: Benchmarks for Real-World Spatiotemporal Corruptions
A Distributionally Robust Optimisation Approach to Fair Credit Scoring
Reliable learning in challenging environments
adversarial' test-time attacks (in several variations) and natural' distribution shifts. In this work, we provide a reliable learner with provably optimal guarantees in such settings. We discuss practical implementations of the learner and further show that our algorithm achieves strong positive performance guarantees on several natural examples: for example, linear separators under log-concave distributions or smooth boundary classifiers under smooth probability distributions.