Localised Adaptive Spatial-Temporal Graph Neural Network
Wenying Duan, Xiaoxi He, Zimu Zhou, Lothar Thiele, Hong Rao

TL;DR
This paper demonstrates that spatial dependencies in adaptive spatial-temporal graph neural networks can be almost entirely localised or removed without loss of inference accuracy, potentially reducing computational costs.
Contribution
The authors introduce Adaptive Graph Sparsification (AGS), enabling extreme localisation of ASTGNNs, and show that spatial graphs can be sparsified by over 99.5% without accuracy loss.
Findings
Spatial graphs in ASTGNNs can be sparsified by over 99.5% without accuracy decline.
Fully localised ASTGNNs, with no spatial graph, maintain accuracy on most datasets.
Reinitialising and retraining localised ASTGNNs causes a significant accuracy drop.
Abstract
Spatial-temporal graph models are prevailing for abstracting and modelling spatial and temporal dependencies. In this work, we ask the following question: whether and to what extent can we localise spatial-temporal graph models? We limit our scope to adaptive spatial-temporal graph neural networks (ASTGNNs), the state-of-the-art model architecture. Our approach to localisation involves sparsifying the spatial graph adjacency matrices. To this end, we propose Adaptive Graph Sparsification (AGS), a graph sparsification algorithm which successfully enables the localisation of ASTGNNs to an extreme extent (fully localisation). We apply AGS to two distinct ASTGNN architectures and nine spatial-temporal datasets. Intriguingly, we observe that spatial graphs in ASTGNNs can be sparsified by over 99.5\% without any decline in test accuracy. Furthermore, even when ASTGNNs are fully localised,…
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Taxonomy
TopicsHuman Mobility and Location-Based Analysis · Advanced Graph Neural Networks
