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Robust K-means Clustering using the Density Power Divergence Measure
We introduce a robust clustering method, MK-means DPD, that estimates cluster centers and covariance matrices using density power divergence (DPD) measures combined with Mahalanobis distance, making it resistant to outliers and adaptable to heterogeneous, elliptical clusters, unlike the classical K-means algorithm. Since Mahalanobis distance-based K-means lacks a general convergence guarantee, we further introduce a convergent variant, Density-Consistent MK-means DPD (DC-MK-means DPD), which redefines the cluster assignment step in terms of a pointwise DPD loss. We prove a formal theorem estab
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- arXiv · AI, language, vision and robotics · 2026-08-30T23:41:19.000Z
First collected: 2026-09-21T07:22:03.933Z. This is not the publication date.