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Unification and Optimization of Robust Supervised Learning

arXiv 2605.28165 ↗First posted 27 May 2026cs.LGcited by 0

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Abstract (arXiv)

The literature has proposed various robust alternatives to empirical risk minimisation to address failure modes such as distribution shift, label noise and finite-sample degeneracies. Examples include distributionally robust optimization, label smoothing, vicinal risk minimization, and Mixup. However, such approaches are typically developed in isolation, forcing practitioners to commit a priori to a single failure mode even when the dominant mode for the task is unclear. To address this, we organize a broad class of existing methods along three common design axes and derive a tractable training procedure that decomposes robust learning into sequential stages (reference distribution enrichment, input-space perturbation, label-space perturbation, and sample-level aggregation), each with a choice of stance (pessimistic, neutral, or optimistic). This results in a unified design space in which joint hyperparameter optimization can compose and configure robustness strategies suited to the task at hand. Across tabular, image, and reward modeling benchmarks, joint hyperparameter optimization is competitive with the best single-method baseline in each setting, offering a reliable default for practitioners who do not know a priori which failure mode dominates their task.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 31 of its 50 references that are in the map. First posted on arXiv 27 May 2026.

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31 of 50 references.

References · 31

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19 more
  1. 2019Theoretically Principled Trade-off between Robustness and Accuracycited by 1,510
  2. 2021DeBERTaV3: Improving DeBERTa using ELECTRA-Style Pre-Training with Gradient-Disentangled Embedding Sharingcited by 1,219
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  4. 2019When Does Label Smoothing Help?cited by 985
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  8. 2019Wasserstein Distributionally Robust Optimization: Theory and Applications in Machine Learningcited by 169
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  18. 2026Learning Credal Ensembles via Distributionally Robust Optimizationcited by 6
  19. 2025Improving Mixup Calibration with Wasserstein Distributionally Robust Optimizationcited by 1

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