mlsanityData to 14 Oct 2026

Fair Clustering via Alignment

arXiv 2505.09131 ↗First posted 14 May 2025cs.LG cs.AI stat.MLcited by 1

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Abstract (arXiv)

Algorithmic fairness in clustering aims to balance the proportions of instances assigned to each cluster with respect to a given sensitive attribute. While recently developed fair clustering algorithms optimize clustering objectives under specific fairness constraints, their inherent complexity or approximation often results in suboptimal clustering utility or numerical instability in practice. To resolve these limitations, we propose a new fair clustering algorithm based on a novel decomposition of the fair K-means clustering objective function. The proposed algorithm, called Fair Clustering via Alignment (FCA), operates by alternately (i) finding a joint probability distribution to align the data from different protected groups, and (ii) optimizing cluster centers in the aligned space. A key advantage of FCA is that it theoretically guarantees approximately optimal clustering utility for any given fairness level without complex constraints, thereby enabling high-utility fair clustering in practice. Experiments show that FCA outperforms existing methods by (i) attaining a superior trade-off between fairness level and clustering utility, and (ii) achieving near-perfect fairness without numerical instability.

Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Builds on 28 of its 63 references that are in the map. First posted on arXiv 14 May 2025.

Builds on

28 of 63 references.

References · 28

  1. 2013Sinkhorn Distances: Lightspeed Computation of Optimal Transportation Distancescited by 2,316
  2. 2019A Survey on Bias and Fairness in Machine Learningcited by 1,917
  3. 2018Computational Optimal Transportcited by 780
  4. 2018A Reductions Approach to Fair Classificationcited by 587
  5. 2018Empirical Risk Minimization under Fairness Constraintscited by 226
  6. 2018DeepJDOT: Deep Joint Distribution Optimal Transport for Unsupervised Domain Adaptationcited by 214
  7. 2016Stochastic Optimization for Large-scale Optimal Transportcited by 189
  8. 2018Fair Clustering Through Fairletscited by 176
  9. 2019Fair Regression: Quantitative Definitions and Reduction-based Algorithmscited by 168
  10. 2019Wasserstein Fair Classificationcited by 131
  11. 2017Large-Scale Optimal Transport and Mapping Estimationcited by 123
  12. 2018Improving GANs Using Optimal Transportcited by 123
16 more
  1. 2020Fair Regression with Wasserstein Barycenterscited by 100
  2. 2019Fair Algorithms for Clusteringcited by 98
  3. 2019Scalable Fair Clusteringcited by 78
  4. 2019Guarantees for Spectral Clustering with Fairness Constraintscited by 72
  5. 2023ClusterLLM: Large Language Models as a Guide for Text Clusteringcited by 70
  6. 2020Learning Meta Face Recognition in Unseen Domainscited by 61
  7. 2021Rates of Estimation of Optimal Transport Maps using Plug-in Estimators via Barycentric Projectionscited by 53
  8. 2018Scalable Unbalanced Optimal Transport using Generative Adversarial Networkscited by 42
  9. 2018Statistical Optimal Transport via Factored Couplingscited by 38
  10. 2022Maximum Flow and Minimum-Cost Flow in Almost-Linear Timecited by 28
  11. 2021Fair Clustering Under a Bounded Costcited by 21
  12. 2022Deep Fair Clustering via Maximizing and Minimizing Mutual Information: Theory, Algorithm and Metriccited by 17
  13. 2020KFC: A Scalable Approximation Algorithm for k-center Fair Clusteringcited by 12
  14. 2017From Image to Text Classification: A Novel Approach based on Clustering Word Embeddingscited by 6
  15. 2025Fairness Through Matchingcited by 6
  16. 2021Efficient Algorithms For Fair Clustering with a New Fairness Notioncited by 5

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