UniFair: A unified fair clustering approach based on separation and compactness
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Abstract (arXiv)
Clustering is increasingly used to support high-impact decisions, yet standard objectives such as k-means can produce clusterings that treat demographic groups unequally. Existing fair clustering methods typically optimize a single notion of fairness and often overlook how clustering costs interact with the geometry of the induced decision boundaries. We propose UniFair, a unified framework that jointly optimizes separation fairness and social fairness. Separation fairness encourages protected groups to lie farther from the induced decision boundaries, while social fairness reduces disparities in within-cluster distortion by penalizing group-wise clustering costs. We develop gradient-based optimization procedures for separation-fair and unified k-means objectives, and extend them to deep clustering by enforcing the same criteria in the latent space of an autoencoder. Experiments on tabular and image datasets show that UniFair reduces both boundary-related and cost-based group disparities with only a modest increase in clustering loss.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 12 of its 16 references that are in the map. First posted on arXiv 3 Jun 2026.
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References · 12
- 2018Fair Clustering Through Fairletscited by 176
- 2019Fair Algorithms for Clusteringcited by 98
- 2020Fair clustering via equitable group representationscited by 43
- 2020Fair Correlation Clusteringcited by 27
- 2021Approximation Algorithms for Socially Fair Clusteringcited by 25
- 2020A Notion of Individual Fairness for Clusteringcited by 20
- 2020Distributional Individual Fairness in Clusteringcited by 14
- 2018Fair Coresets and Streaming Algorithms for Fair k-Means Clusteringcited by 12
- 2021Deep Fair Discriminative Clusteringcited by 10
- 2021Tight FPT Approximation for Socially Fair Clusteringcited by 10
- 2019Towards Fair Deep Clustering With Multi-State Protected Variablescited by 9
- 2025Counterfactual Explanations for k-means and Gaussian Clusteringcited by 3
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