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S2-DyGNN: A Spectro-Spatial Dynamic Graph Neural Network for Acoustic Event Classification in Distributed Acoustic
Seunghun Jeong1, Huioon Kim2, Young Ho Kim2
1Department of AI Convergence, Gwangju Institute of Science and Technology, Gwangju 61005, Republic of Korea.
Sensors (Basel, Switzerland)
|July 28, 2026
Summary
A new Spectro-Spatial Dynamic Graph Neural Network (S2-DyGNN) improves distributed acoustic sensing (DAS) event classification by dynamically adapting spatial connections. This robust method enhances real-world continuous monitoring systems.
Area of Science:
- Geophysics
- Signal Processing
- Machine Learning
Background:
- Distributed acoustic sensing (DAS) captures complex wave propagation.
- Conventional models struggle with dynamic spatiotemporal interactions in DAS data.
- Existing methods are limited by static topologies and isolated spatial grids.
Purpose of the Study:
- To introduce a novel architecture for effective DAS event classification.
- To address limitations of conventional models in handling dynamic feature relationships.
- To improve the modeling of complex spatiotemporal interactions in sensor arrays.
Main Methods:
- Developed the Spectro-Spatial Dynamic Graph Neural Network (S2-DyGNN).
- Employed a 2D frequency-time convolutional front-end for spectro-temporal feature extraction.
- Utilized a dual-matrix graph neural network (GNN) with dynamic spatial topology recalculation.
Main Results:
- S2-DyGNN achieved a peak macro-averaged F1-score of 86.6% and 94.0% accuracy on a skewed nine-class DAS dataset.
- The dual-matrix topology improved the F1-score for the 'openclose' class to 55.7% from 48.0%.
- Outperformed conventional models by effectively handling sparse transient events against background noise.
Conclusions:
- Explicitly coupling localized spectro-temporal features with dynamic spatial topologies enhances DAS event classification.
- S2-DyGNN offers a robust and scalable solution for real-world continuous monitoring.
- The dynamic graph approach overcomes limitations of static topologies in complex signal analysis.