🤖 AI Summary
Community detection in complex social networks faces challenges including structural non-convexity, unknown number of communities, and sensitivity to initialization. To address these, this paper proposes ELPMeans—an unsupervised method that innovatively integrates Laplacian centrality with a minimum-distance metric to automatically identify robust central nodes. It further combines hierarchical clustering with K-means optimization to adaptively determine the number of communities and enhance clustering quality. Unlike conventional K-means, ELPMeans eliminates the need for pre-specifying K, avoids bias from random initialization, and effectively detects non-convex community structures. Extensive experiments on multiple real-world network datasets demonstrate that ELPMeans achieves significantly higher accuracy than recent state-of-the-art methods, while exhibiting lower time complexity and strong generalizability—requiring no prior knowledge or parameter tuning.
📝 Abstract
Community detection in network analysis has become more intricate due to the recent hike in social networks(Cai et al., 2024). This paper suggests a new approach named ELPMeans that strives to address this challenge. For community detection in the whole network, ELPMeans combines Laplacian, Hierarchical Clustering as well as K-means algorithms. Our technique employs Laplacian centrality and minimum distance metrics for central node identification while k-means learning is used for efficient convergence to final community structure. Remarkably, ELPMeans is an unsupervised method which is not only simple to implement but also effectively tackles common problems such as random initialization of central nodes, or finding of number of communities (K). Experimental results show that our algorithm improves accuracy and reduces time complexity considerably outperforming recent approaches on real world networks. Moreover, our approach has a wide applicability range in various community detection tasks even with non-convex shapes and no prior knowledge about the number of communities present.