Optimal Laplacian regularization for sparse spectral community detection
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Abstract (arXiv)
Regularization of the classical Laplacian matrices was empirically shown to improve spectral clustering in sparse networks. It was observed that small regularizations are preferable, but this point was left as a heuristic argument. In this paper we formally determine a proper regularization which is intimately related to alternative state-of-the-art spectral techniques for sparse graphs.
Key facts. Cited by 5 papers in the map (data through 7 Oct 2026). First posted on arXiv 3 Dec 2019.
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Citing papers per year: 2021: 4; 2022: 0; 2023: 0; 2024: 1.
5 papers.
- 2021Learning Parametrised Graph Shift Operatorscited by 16
- 2021Nishimori meets Bethe: a spectral method for node classification in sparse weighted graphscited by 6
- 2024Flexible Diffusion Scopes with Parameterized Laplacian for Heterophilic Graph Learningcited by 3
- 2021Enhancing ensemble learning and transfer learning in multimodal data analysis by adaptive dimensionality reductioncited by 2
- 2021A graph representation based on fluid diffusion model for data analysis: theoretical aspects and enhanced community detectioncited by 1
- 2024Flexible Diffusion Scopes with Parameterized Laplacian for Heterophilic Graph Learning15 Sep 2024
- 2021A graph representation based on fluid diffusion model for data analysis: theoretical aspects and enhanced community detection7 Dec 2021
- 2021Enhancing ensemble learning and transfer learning in multimodal data analysis by adaptive dimensionality reduction8 May 2021
- 2021Nishimori meets Bethe: a spectral method for node classification in sparse weighted graphs5 Mar 2021
- 2021Learning Parametrised Graph Shift Operators25 Jan 2021