Applications of dual regularized Laplacian matrix for community detection
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Publication:6661126
DOI10.1007/S11634-023-00565-3MaRDI QIDQ6661126
Publication date: 12 January 2025
Published in: Advances in Data Analysis and Classification. ADAC (Search for Journal in Brave)
modularitynetwork analysiscommunity detectionspectral clusteringdegree-corrected stochastic block model
Classification and discrimination; cluster analysis (statistical aspects) (62H30) Clustering in the social and behavioral sciences (91C20) Applications of statistics to social sciences (62P25)
Cites Work
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- Pseudo-likelihood methods for community detection in large sparse networks
- Likelihood-based model selection for stochastic block models
- Estimating the number of communities by spectral methods
- Fast community detection by SCORE
- Improvements on SCORE, Especially for Weak Signals
- Network cross-validation by edge sampling
- Network Cross-Validation for Determining the Number of Communities in Network Data
- Impact of regularization on spectral clustering
- User-friendly tail bounds for sums of random matrices
- Resistance distance and the normalized Laplacian spectrum
- Role models for complex networks
- Estimation and prediction for stochastic blockmodels for graphs with latent block structure
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- The two-to-infinity norm and singular subspace geometry with applications to high-dimensional statistics
- Consistency of spectral clustering in stochastic block models
- Mixed membership stochastic blockmodels
- Community structure in social and biological networks
- Learning Laplacian Matrix in Smooth Graph Signal Representations
- Stochastic Blockmodels for Directed Graphs
- Partitioning networks based on generalized concepts of equivalence
- Multi-Scale attributed node embedding
- Detecting Overlapping Communities in Networks Using Spectral Methods
- Community Detection in Sparse Networks Using the Symmetrized Laplacian Inverse Matrix (SLIM)
- Collective dynamics of ‘small-world’ networks
- Optimal Estimation of the Number of Network Communities
- Co-citation and Co-authorship Networks of Statisticians
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