Network classification through random walks
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Abstract (arXiv)
Network models have been widely used to study diverse systems and analyze their dynamic behaviors. Given the structural variability of networks, an intriguing question arises: Can we infer the type of system represented by a network based on its structure? This classification problem involves extracting relevant features from the network. Existing literature has proposed various methods that combine structural measurements and dynamical processes for feature extraction. In this study, we introduce a novel approach to characterize networks using statistics from random walks, which can be particularly informative about network properties. We present the employed statistical metrics and compare their performance on multiple datasets with other state-of-the-art feature extraction methods. Our results demonstrate that the proposed method is effective in many cases, often outperforming existing approaches, although some limitations are observed across certain datasets.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 11 of its 54 references that are in the map. First posted on arXiv 27 May 2025.
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References · 11
- 2020TUDataset: A collection of benchmark datasets for learning with graphscited by 728
- 2017graph2vec: Learning Distributed Representations of Graphscited by 230
- 2020Random Walks: A Review of Algorithms and Applicationscited by 38
- 2016Random walks and diffusion on networkscited by 28
- 2019Random walks on hypergraphscited by 16
- 2018Complex Network Classification with Convolutional Neural Networkcited by 6
- 2023Exploring ordered patterns in the adjacency matrix for improving machine learning on complex networkscited by 3
- 2013Characteristic times of biased random walks on complex networkscited by 2
- 2015Random walk centrality in interconnected multilayer networkscited by 2
- 2016Fast deterministic tourist walk for texture analysiscited by 1
- 2023Using deterministic tourist walk as a small-world metric on Watts-Strogatz networkscited by 1
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