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Dynamic Reactive Spiking Graph Neural Network

AAAI 2024 · Graph learning › Knowledge and temporal graphs · approach: Temporal graph neural architectures · 8 citations (OpenAlex)

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Proposes a Dynamic Reactive Spiking Graph Neural Network whose LIF neurons each have an optimizable threshold, plus learnable random-walk positional spikes, for energy-efficient node classification on graphs.

Problem

Spiking GNNs use same-reactive spiking neurons (shared thresholds per layer) after few-step feature propagation, which limits expressiveness and fails to capture long-range neighbor information for node classification.

Approach

Replace layer-level or fixed thresholds with neuron-level unique optimizable thresholds (dynamic reactive neurons) and integrate learnable graph positional spikes (Laplacian or random-walk encodings) into the spiking inputs or outputs, so long-range structure is captured while staying spike-based.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
add learnable positional spike integration (ablation)DRSGNN · Coraaccuracy: 81.93±0.54 -> 82.50±0.51Helped
add learnable positional spike integration (ablation)DRSGNN · Amazon Photosaccuracy: 92.02±0.44 -> 92.80±0.55Helped
add learnable positional spike integration (ablation)DRSGNN · ogbn-arxivaccuracy: 64.06±0.35 -> 66.26±0.39Helped
add dynamic reactive mechanism (ablation)DRSGNN · Coraaccuracy: 80.62±0.37 -> 82.50±0.51Helped
add dynamic reactive mechanism (ablation)DRSGNN · Amazon Photosaccuracy: 91.82±0.36 -> 92.80±0.55Helped
add dynamic reactive mechanism (ablation)DRSGNN · ogbn-arxivaccuracy: 64.33±0.29 -> 66.26±0.39Helped
use neuron-level rather than layer-level reactive thresholds (ablation)DRSGNN · Coraaccuracy: 77.79±0.49 -> 82.50±0.51Helped
use neuron-level rather than layer-level reactive thresholds (ablation)DRSGNN · ACMaccuracy: 91.13±0.43 -> 92.73±0.39Helped
use neuron-level rather than layer-level reactive thresholds (ablation)DRSGNN · ogbn-arxivaccuracy: 63.98±0.25 -> 66.26±0.39Helped
use learnable rather than unlearnable Laplacian positional signals (ablation)DRSGNN · Coraaccuracy: 69.62±0.43 -> 82.62±0.32Helped
use learnable rather than unlearnable random-walk positional signals (ablation)DRSGNN · Coraaccuracy: 70.06±0.37 -> 82.50±0.51Helped
initialize positional features with Laplacian eigenvectors rather than random walk, using integration way 1 (ablation)DRSGNN · Coraaccuracy: 82.62±0.32 vs 82.50±0.51No clear effect

Surprising findings

Limitations

Experimental setup

Datasets: Cora Citeseer Pubmed ogbn-arxiv Amazon Photos Amazon Computers ACM DBLP Coauthor CS Coauthor Physics Flickr BlogCatalog

Benchmarks: Cora Citeseer Pubmed ogbn-arxiv Amazon Photos Amazon Computers ACM DBLP Coauthor CS Coauthor Physics Flickr BlogCatalog

Metrics: classification accuracy area under learning curve energy consumption

Baselines: GCN GAT SGC FastGCN DAGNN SDGNN GEM SpikingGCN

Builds on: SGC LIF neuron model SpikingGCN DAGNN RWPE

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