TL;DR
This paper introduces TM-GCN, a novel tensor algebra-based graph neural network designed for dynamic graphs, demonstrating improved performance in real-world tasks like link prediction and early COVID-19 detection.
Contribution
The paper extends GCNs to dynamic graphs using tensor M-product, establishing a spectral connection and integrating spatial-temporal message passing.
Findings
Effective in edge classification and link prediction on dynamic graphs
Demonstrates utility in COVID-19 contact tracing for early detection
Theoretically links tensor methods with spectral graph convolution
Abstract
Many irregular domains such as social networks, financial transactions, neuron connections, and natural language constructs are represented using graph structures. In recent years, a variety of graph neural networks (GNNs) have been successfully applied for representation learning and prediction on such graphs. In many of the real-world applications, the underlying graph changes over time, however, most of the existing GNNs are inadequate for handling such dynamic graphs. In this paper we propose a novel technique for learning embeddings of dynamic graphs using a tensor algebra framework. Our method extends the popular graph convolutional network (GCN) for learning representations of dynamic graphs using the recently proposed tensor M-product technique. Theoretical results presented establish a connection between the proposed tensor approach and spectral convolution of tensors. The…
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Taxonomy
MethodsConvolution
