DPM: Clustering Sensitive Data through Separation
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Abstract (arXiv)
Clustering is an important tool for data exploration where the goal is to subdivide a data set into disjoint clusters that fit well into the underlying data structure. When dealing with sensitive data, privacy-preserving algorithms aim to approximate the non-private baseline while minimising the leakage of sensitive information. State-of-the-art privacy-preserving clustering algorithms tend to output clusters that are good in terms of the standard metrics, inertia, silhouette score, and clustering accuracy, however, the clustering result strongly deviates from the non-private KMeans baseline. In this work, we present a privacy-preserving clustering algorithm called DPM that recursively separates a data set into clusters based on a geometrical clustering approach. In addition, DPM estimates most of the data-dependent hyper-parameters in a privacy-preserving way. We prove that DPM preserves Differential Privacy and analyse the utility guarantees of DPM. Finally, we conduct an extensive empirical evaluation for synthetic and real-life data sets. We show that DPM achieves state-of-the-art utility on the standard clustering metrics and yields a clustering result much closer to that of the popular non-private KMeans algorithm without requiring the number of classes.
Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Builds on 16 of its 43 references that are in the map. First posted on arXiv 6 Jul 2023.
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References · 16
- 2017Fashion-MNIST: a Novel Image Dataset for Benchmarking Machine Learning Algorithmscited by 4,349
- 2016Deep Learning with Differential Privacycited by 2,728
- 2019Diffprivlib: The IBM Differential Privacy Librarycited by 53
- 2020Differentially Private Clustering: Tight Approximation Ratioscited by 34
- 2015Differentially Private k-Means Clusteringcited by 27
- 2016PrivTree: A Differentially Private Algorithm for Hierarchical Decompositionscited by 22
- 2018Differentially Private k-Means with Constant Multiplicative Errorcited by 22
- 2016Locating a Small Cluster Privatelycited by 20
- 2020Differentially Private Confidence Intervalscited by 20
- 2021Locally Private k-Means in One Roundcited by 19
- 2017Clustering Algorithms for the Centralized and Local Modelscited by 18
- 2021Differentially-Private Clustering of Easy Instancescited by 17
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