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Corruption-tolerant Algorithms for Generalized Linear Models

arXiv 2212.05430 ↗First posted 11 Dec 2022cs.LG stat.MLcited by 0

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Abstract (arXiv)

This paper presents SVAM (Sequential Variance-Altered MLE), a unified framework for learning generalized linear models under adversarial label corruption in training data. SVAM extends to tasks such as least squares regression, logistic regression, and gamma regression, whereas many existing works on learning with label corruptions focus only on least squares regression. SVAM is based on a novel variance reduction technique that may be of independent interest and works by iteratively solving weighted MLEs over variance-altered versions of the GLM objective. SVAM offers provable model recovery guarantees superior to the state-of-the-art for robust regression even when a constant fraction of training labels are adversarially corrupted. SVAM also empirically outperforms several existing problem-specific techniques for robust regression and classification. Code for SVAM is available at https://github.com/purushottamkar/svam/

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References · 12

  1. 2016Robust Estimators in High Dimensions without the Computational Intractabilitycited by 209
  2. 2016Agnostic Estimation of Mean and Covariancecited by 131
  3. 2018Sever: A Robust Meta-Algorithm for Stochastic Optimizationcited by 123
  4. 2020Tilted Empirical Risk Minimizationcited by 103
  5. 2019Recent Advances in Algorithmic High-Dimensional Robust Statisticscited by 100
  6. 2018Robust Estimation via Robust Gradient Estimationcited by 76
  7. 2017Learning with Confident Examples: Rank Pruning for Robust Classification with Noisy Labelscited by 52
  8. 2015Robust Regression via Hard Thresholdingcited by 39
  9. 2018High-Dimensional Robust Mean Estimation in Nearly-Linear Timecited by 39
  10. 2019Adaptive Hard Thresholding for Near-optimal Consistent Robust Regressioncited by 23
  11. 2020Globally-convergent Iteratively Reweighted Least Squares for Robust Regression Problemscited by 15
  12. 2017Robust Estimation in High Dimensional Generalized Linear Modelscited by 2

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