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Making Robust Generalizers Less Rigid with Loss Concentration

arXiv 2408.03619 ↗First posted 7 Aug 2024cs.LGcited by 0

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Abstract (arXiv)

While the traditional formulation of machine learning tasks is in terms of performance on average, in practice we are often interested in how well a trained model performs on rare or difficult data points at test time. To achieve more robust and balanced generalization, methods applying sharpness-aware minimization to a subset of worst-case examples have proven successful for image classification tasks, but only using overparameterized neural networks under which the relative difference between "easy" and "hard" data points becomes negligible. In this work, we show how such a strategy can dramatically break down under simpler models where the difficulty gap becomes more extreme. As a more flexible alternative, instead of typical sharpness, we propose and evaluate a training criterion which penalizes poor loss concentration, which can be easily combined with loss transformations such exponential tilting, conditional value-at-risk (CVaR), or distributionally robust optimization (DRO) that control tail emphasis.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 26 of its 38 references that are in the map. First posted on arXiv 7 Aug 2024.

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References · 26

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14 more
  1. 2021High-probability Bounds for Non-Convex Stochastic Optimization with Heavy Tailscited by 80
  2. 2020Do We Need Zero Training Loss After Achieving Zero Training Error?cited by 61
  3. 2021DORO: Distributional and Outlier Robust Optimizationcited by 54
  4. 2021On Tilted Losses in Machine Learning: Theory and Applicationscited by 42
  5. 2019Adaptive Sampling for Stochastic Risk-Averse Learningcited by 39
  6. 2022Probabilistically Robust Learning: Balancing Average- and Worst-case Performancecited by 36
  7. 2020Learning Bounds for Risk-sensitive Learningcited by 33
  8. 2019Algorithms of Robust Stochastic Optimization Based on Mirror Descent Methodcited by 32
  9. 2023Robust Generalization against Photon-Limited Corruptions via Worst-Case Sharpness Minimizationcited by 29
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  12. 2022Flexible risk design using bi-directional dispersioncited by 3
  13. 2023Soft ascent-descent as a stable and flexible alternative to floodingcited by 3
  14. 2018Classification using margin pursuitcited by 2

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