Regional based query in graph active learning
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Abstract (arXiv)
Graph convolution networks (GCN) have emerged as the leading method to classify node classes in networks, and have reached the highest accuracy in multiple node classification tasks. In the absence of available tagged samples, active learning methods have been developed to obtain the highest accuracy using the minimal number of queries to an oracle. The current best active learning methods use the sample class uncertainty as selection criteria. However, in graph based classification, the class of each node is often related to the class of its neighbors. As such, the uncertainty in the class of a node's neighbor may be a more appropriate selection criterion. We here propose two such criteria, one extending the classical uncertainty measure, and the other extending the page-rank algorithm. We show that the latter is optimal when the fraction of tagged nodes is low, and when this fraction grows to one over the average degree, the regional uncertainty performs better than all existing methods. While we have tested this methods on graphs, such methods can be extended to any classification problem, where a distance metrics can be defined between the input samples. All the code used can be accessed at : https://github.com/louzounlab/graph-al All the datasets used can be accessed at : https://github.com/louzounlab/DataSets
Key facts. Cited by 3 papers in the map (data through 14 Oct 2026). First posted on arXiv 20 Jun 2019.
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Citing papers per year: 2021: 1; 2022: 1; 2023: 1.
3 papers.
- 2023A Unified Active Learning Framework for Annotating Graph Data with Application to Software Source Code Performance Predictioncited by 4
- 2022SMARTQUERY: An Active Learning Framework for Graph Neural Networks through Hybrid Uncertainty Reductioncited by 3
- 2021Quadratic GCN for Graph Classificationcited by 0
- 2023A Unified Active Learning Framework for Annotating Graph Data with Application to Software Source Code Performance Prediction6 Apr 2023
- 2022SMARTQUERY: An Active Learning Framework for Graph Neural Networks through Hybrid Uncertainty Reduction2 Dec 2022
- 2021Quadratic GCN for Graph Classification14 Apr 2021