Network Embedding Exploration Tool (NEExT)
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Abstract (arXiv)
Many real-world and artificial systems and processes can be represented as graphs. Some examples of such systems include social networks, financial transactions, supply chains, and molecular structures. In many of these cases, one needs to consider a collection of graphs, rather than a single network. This could be a collection of distinct but related graphs, such as different protein structures or graphs resulting from dynamic processes on the same network. Examples of the latter include the evolution of social networks, community-induced graphs, or ego-nets around various nodes. A significant challenge commonly encountered is the absence of ground-truth labels for graphs or nodes, necessitating the use of unsupervised techniques to analyze such systems. Moreover, even when ground-truth labels are available, many existing graph machine learning methods depend on complex deep learning models, complicating model explainability and interpretability. To address some of these challenges, we have introduced NEExT (Network Embedding Exploration Tool) for embedding collections of graphs via user-defined node features. The advantages of the framework are twofold: (i) the ability to easily define your own interpretable node-based features in view of the task at hand, and (ii) fast embedding of graphs provided by the Vectorizers library. In this paper, we demonstrate the usefulness of NEExT on collections of synthetic and real-world graphs. For supervised tasks, we demonstrate that performance in graph classification tasks could be achieved similarly to other state-of-the-art techniques while maintaining model interpretability. Furthermore, our framework can also be used to generate high-quality embeddings in an unsupervised way, where target variables are not available.
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 14 of its 42 references that are in the map. First posted on arXiv 20 Mar 2025.
Builds on
14 of 42 references.
References · 14
- 2018UMAP: Uniform Manifold Approximation and Projection for Dimension Reductioncited by 2,841
- 2013Sinkhorn Distances: Lightspeed Computation of Optimal Transportation Distancescited by 2,277
- 2017graph2vec: Learning Distributed Representations of Graphscited by 228
- 2019Wasserstein Weisfeiler-Lehman Graph Kernelscited by 104
- 2021Learning in High Dimension Always Amounts to Extrapolationcited by 62
- 2020Wasserstein Embedding for Graph Learningcited by 56
- 2016Inference for Empirical Wasserstein Distances on Finite Spacescited by 21
- 2016subgraph2vec: Learning Distributed Representations of Rooted Sub-graphs from Large Graphscited by 19
- 2020Artificial Benchmark for Community Detection (ABCD): Fast Random Graph Model with Community Structurecited by 18
- 2022Modularity of the ABCD Random Graph Model with Community Structurecited by 9
- 2022Hypergraph Artificial Benchmark for Community Detection (h-ABCD)cited by 9
- 2022Properties and Performance of the ABCDe Random Graph Model with Community Structurecited by 8
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Citing papers per year: 2026: 1.
1 paper.