TL;DR
This paper introduces a faster version of the PAM, CLARA, and CLARANS clustering algorithms, achieving significant speedups by optimizing the SWAP phase, enabling their application to larger datasets and higher cluster counts.
Contribution
The authors propose modifications to the PAM algorithm that reduce its runtime complexity, allowing for faster clustering without loss of result quality.
Findings
Achieved up to 1191x speedup on real datasets.
Enabled application of PAM to larger datasets and higher k values.
Maintained clustering quality despite faster execution.
Abstract
Clustering non-Euclidean data is difficult, and one of the most used algorithms besides hierarchical clustering is the popular algorithm Partitioning Around Medoids (PAM), also simply referred to as k-medoids clustering. In Euclidean geometry the mean-as used in k-means-is a good estimator for the cluster center, but this does not exist for arbitrary dissimilarities. PAM uses the medoid instead, the object with the smallest dissimilarity to all others in the cluster. This notion of centrality can be used with any (dis-)similarity, and thus is of high relevance to many domains and applications. A key issue with PAM is its high run time cost. We propose modifications to the PAM algorithm that achieve an O(k)-fold speedup in the second ("SWAP") phase of the algorithm, but will still find the same results as the original PAM algorithm. If we relax the choice of swaps performed (while…
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