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Significance-based community detection in weighted networks
John Palowitch1, Shankar Bhamidi1, Andrew B Nobel1
1Department of Statistics and Operations Research University of North Carolina at Chapel Hill Chapel Hill, NC 27599.
This study introduces a new null model for weighted networks, enabling statistically significant community detection. The proposed CCME method demonstrates competitive performance, especially with overlapping communities and background nodes.
Area of Science:
- Network Science
- Statistical Physics
- Data Mining
Background:
- Community detection in un-weighted networks often relies on null models for statistical significance.
- Weighted networks present unique challenges for community detection due to edge weights.
- Existing methods may struggle with overlapping communities and background noise in weighted networks.
Purpose of the Study:
- Introduce a novel null model for weighted networks: the continuous configuration model.
- Develop a statistically grounded community detection algorithm for weighted networks.
- Benchmark the performance of the new method against existing approaches.
Main Methods:
- Propose a community extraction algorithm using iterative hypothesis testing under the continuous configuration model.
- Prove a central limit theorem for edge-weight sums and asymptotic consistency under a weighted stochastic block model.
- Incorporate the algorithm into the CCME (Community Clustering with a Model-based Expectation) method.
Main Results:
- CCME shows competitive empirical performance in simulations, particularly with overlapping communities and background nodes.
- The continuous configuration model provides a robust null hypothesis for weighted network analysis.
- Analysis of real-world networks reveals macro-features of systems with potential background nodes.
Conclusions:
- The continuous configuration model and CCME offer a statistically sound approach to community detection in weighted networks.
- CCME is effective in identifying communities even in the presence of noise and overlapping structures.
- The method provides valuable insights into the organization of complex systems represented by weighted networks.
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