PASCO (PArallel Structured COarsening): an overlay to speed up graph clustering algorithms
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Abstract (arXiv)
Clustering the nodes of a graph is a cornerstone of graph analysis and has been extensively studied. However, some popular methods are not suitable for very large graphs: e.g., spectral clustering requires the computation of the spectral decomposition of the Laplacian matrix, which is not applicable for large graphs with a large number of communities. This work introduces PASCO, an overlay that accelerates clustering algorithms. Our method consists of three steps: 1-We compute several independent small graphs representing the input graph by applying an efficient and structure-preserving coarsening algorithm. 2-A clustering algorithm is run in parallel onto each small graph and provides several partitions of the initial graph. 3-These partitions are aligned and combined with an optimal transport method to output the final partition. The PASCO framework is based on two key contributions: a novel global algorithm structure designed to enable parallelization and a fast, empirically validated graph coarsening algorithm that preserves structural properties. We demonstrate the strong performance of 1 PASCO in terms of computational efficiency, structural preservation, and output partition quality, evaluated on both synthetic and real-world graph datasets.
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References · 16
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- 2018Graph Coarsening with Preserved Spectral Propertiescited by 41
- 2013Efficient Monte Carlo and greedy heuristic for the inference of stochastic block modelscited by 29
- 2021Graph coarsening: From scientific computing to machine learningcited by 21
- 2016Compressive Spectral Clusteringcited by 12
- 2013Spectral Clustering via the Power Method -- Provablycited by 10
4 more
- 2013A smart local moving algorithm for large-scale modularity-based community detectioncited by 9
- 2019Approximating Spectral Clustering via Sampling: a Reviewcited by 9
- 2020Scalable Spectral Clustering with Nystrom Approximation: Practical and Theoretical Aspectscited by 4
- 2021Deep Multilevel Graph Partitioningcited by 3
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