Fair Clustering via Hierarchical Fair-Dirichlet Process
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Abstract (arXiv)
The advent of ML-driven decision-making and policy formation has led to an increasing focus on algorithmic fairness. As clustering is one of the most commonly used unsupervised machine learning approaches, there has naturally been a proliferation of literature on em fair clustering. A popular notion of fairness in clustering mandates the clusters to be em balanced, i.e., each level of a protected attribute must be approximately equally represented in each cluster. Building upon the original framework, this literature has rapidly expanded in various aspects. In this article, we offer a novel model-based formulation of fair clustering, complementing the existing literature which is almost exclusively based on optimizing appropriate objective functions.
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 19 of its 47 references that are in the map. First posted on arXiv 27 May 2023.
Builds on
19 of 47 references.
References · 19
- 2016Variational Inference: A Review for Statisticianscited by 1,466
- 2018Fair Clustering Through Fairletscited by 176
- 2019Fair Algorithms for Clusteringcited by 98
- 2019Guarantees for Spectral Clustering with Fairness Constraintscited by 72
- 2019Proportionally Fair Clusteringcited by 69
- 2019Fair k-Center Clustering for Data Summarizationcited by 65
- 2020Individual Fairness for k-Clusteringcited by 56
- 2020Probabilistic Fair Clusteringcited by 28
- 2021Better Algorithms for Individually Fair k-Clusteringcited by 28
- 2020Fair Correlation Clusteringcited by 27
- 2020Fair Hierarchical Clusteringcited by 25
- 2017Nonparametric independence testing via mutual informationcited by 22
7 more
- 2020A Notion of Individual Fairness for Clusteringcited by 20
- 2020Concentration Inequalities for Multinoulli Random Variablescited by 12
- 2020Fair Clustering with Multiple Colorscited by 9
- 2019A Constant Approximation for Colorful k-Centercited by 7
- 2022Clustering consistency with Dirichlet process mixturescited by 6
- 2020Non-Uniform Sampling of Fixed Margin Binary Matricescited by 2
- 2017Clustering and Variable Selection in the Presence of Mixed Variable Types and Missing Datacited by 1
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