mlsanityData to 7 Oct 2026

f-FERM: A Scalable Framework for Robust Fair Empirical Risk Minimization

arXiv 2312.03259 ↗First posted 6 Dec 2023cs.LGcited by 4

Not on the map. Why?

Abstract (arXiv)

Training and deploying machine learning models that meet fairness criteria for protected groups are fundamental in modern artificial intelligence. While numerous constraints and regularization terms have been proposed in the literature to promote fairness in machine learning tasks, most of these methods are not amenable to stochastic optimization due to the complex and nonlinear structure of constraints and regularizers. Here, the term "stochastic" refers to the ability of the algorithm to work with small mini-batches of data. Motivated by the limitation of existing literature, this paper presents a unified stochastic optimization framework for fair empirical risk minimization based on f-divergence measures (f-FERM). The proposed stochastic algorithm enjoys theoretical convergence guarantees. In addition, our experiments demonstrate the superiority of fairness-accuracy tradeoffs offered by f-FERM for almost all batch sizes (ranging from full-batch to batch size of one). Moreover, we show that our framework can be extended to the case where there is a distribution shift from training to the test data. Our extension is based on a distributionally robust optimization reformulation of f-FERM objective under Lp norms as uncertainty sets. Again, in this distributionally robust setting, f-FERM not only enjoys theoretical convergence guarantees but also outperforms other baselines in the literature in the tasks involving distribution shifts. An efficient stochastic implementation of f-FERM is publicly available.

Key facts. Cited by 4 papers in the map (data through 7 Oct 2026). Builds on 47 of its 78 references that are in the map. First posted on arXiv 6 Dec 2023.

Builds on

47 of 78 references.

References · 47

  1. 2017Towards Deep Learning Models Resistant to Adversarial Attackscited by 6,326
  2. 2016Towards Evaluating the Robustness of Neural Networkscited by 2,976
  3. 2016Equality of Opportunity in Supervised Learningcited by 2,000
  4. 2019Invariant Risk Minimizationcited by 1,832
  5. 2020Sharpness-Aware Minimization for Efficiently Improving Generalizationcited by 1,404
  6. 2021Retiring Adult: New Datasets for Fair Machine Learningcited by 443
  7. 2023Fine-Tuning Language Models with Just Forward Passescited by 337
  8. 2017Certifying Some Distributional Robustness with Principled Adversarial Trainingcited by 333
  9. 2019On Gradient Descent Ascent for Nonconvex-Concave Minimax Problemscited by 266
  10. 2018Empirical Risk Minimization under Fairness Constraintscited by 226
  11. 2020Large-Scale Methods for Distributionally Robust Optimizationcited by 179
  12. 2019Wasserstein Distributionally Robust Optimization: Theory and Applications in Machine Learningcited by 169
35 more
  1. 2019Solving a Class of Non-Convex Min-Max Games Using Iterative First Order Methodscited by 148
  2. 2019Wasserstein Fair Classificationcited by 131
  3. 2020Tilted Empirical Risk Minimizationcited by 103
  4. 2021A Clarification of the Nuances in the Fairness Metrics Landscapecited by 98
  5. 2020Rethinking Importance Weighting for Deep Learning under Distribution Shiftcited by 92
  6. 2020The Complexity of Constrained Min-Max Optimizationcited by 81
  7. 2020Robust Optimization for Fairness with Noisy Protected Groupscited by 78
  8. 2019Learning Optimal and Fair Decision Trees for Non-Discriminative Decision-Makingcited by 75
  9. 2019Efficient Algorithms for Smooth Minimax Optimizationcited by 75
  10. 2020Stochastic Recursive Gradient Descent Ascent for Stochastic Nonconvex-Strongly-Concave Minimax Problemscited by 75
  11. 2019Distributionally Robust Optimization and Generalization in Kernel Methodscited by 73
  12. 2018Weakly-Convex Concave Min-Max Optimization: Provable Algorithms and Applications in Machine Learningcited by 62
  13. 2020Robust Fairness under Covariate Shiftcited by 58
  14. 2020A Distributionally Robust Approach to Fair Classificationcited by 43
  15. 2020Efficient Search of First-Order Nash Equilibria in Nonconvex-Concave Smooth Min-Max Problemscited by 39
  16. 2020Non-convex Min-Max Optimization: Applications, Challenges, and Recent Theoretical Advancescited by 37
  17. 2019Toward a better trade-off between performance and fairness with kernel-based distribution matchingcited by 36
  18. 2019R'enyi Fair Inferencecited by 33
  19. 2022On Learning Fairness and Accuracy on Multiple Subgroupscited by 31
  20. 2019An accelerated inexact proximal point method for solving nonconvex-concave min-max problemscited by 30
  21. 2021A Stochastic Optimization Framework for Fair Risk Minimizationcited by 26
  22. 2020Does enforcing fairness mitigate biases caused by subpopulation shift?cited by 25
  23. 2022SAPD+: An Accelerated Stochastic Method for Nonconvex-Concave Minimax Problemscited by 23
  24. 2018Stochastic Gradient Descent with Biased but Consistent Gradient Estimatorscited by 18
  25. 2020Distributional Robustness with IPMs and links to Regularization and GANscited by 17
  26. 2021Modeling Techniques for Machine Learning Fairness: A Surveycited by 17
  27. 2022Nonsmooth Nonconvex-Nonconcave Minimax Optimization: Primal-Dual Balancing and Iteration Complexity Analysiscited by 12
  28. 2022Fair When Trained, Unfair When Deployed: Observable Fairness Measures are Unstable in Performative Prediction Settingscited by 11
  29. 2022How Robust is Your Fairness? Evaluating and Sustaining Fairness under Unseen Distribution Shiftscited by 11
  30. 2021Impossibility results for fair representationscited by 10
  31. 2016Learning Domain-Invariant Subspace using Domain Features and Independence Maximizationcited by 9
  32. 2021Nonconvex-Nonconcave Min-Max Optimization with a Small Maximization Domaincited by 8
  33. 2023Learning Fair Classifiers via Min-Max F-divergence Regularizationcited by 8
  34. 2023Distributed Personalized Empirical Risk Minimizationcited by 6
  35. 2022Improving Adversarial Robustness via Joint Classification and Multiple Explicit Detection Classescited by 4

Built on by

Cited by year (2026 to 7 Oct)

Citing papers per year: 2024: 2; 2025: 0; 2026: 2.

4 papers.