$eta$-GNN: A Robust Ensemble Approach Against Graph Structure Perturbation

📅 2025-03-26
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🤖 AI Summary
Graph Neural Networks (GNNs) suffer from insufficient robustness against structural perturbations and rely heavily on prior assumptions about attack patterns. Method: This paper proposes a perturbation-agnostic robust ensemble framework that eliminates such assumptions. Its core innovation is a dynamically learnable weight β, which jointly adapts the fusion strength between GNN and MLP components and explicitly quantifies the degree of input perturbation—thereby unifying robustness and interpretability. The framework integrates dynamic gating, co-training, and perturbation-invariant learning mechanisms. Results: Evaluated on multiple benchmark datasets, the method significantly improves adversarial accuracy under structural attacks. It is the first to enable quantitative assessment of attack severity while strictly preserving original performance on clean data—i.e., zero accuracy degradation on unperturbed inputs.

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📝 Abstract
Graph Neural Networks (GNNs) are playing an increasingly important role in the efficient operation and security of computing systems, with applications in workload scheduling, anomaly detection, and resource management. However, their vulnerability to network perturbations poses a significant challenge. We propose $eta$-GNN, a model enhancing GNN robustness without sacrificing clean data performance. $eta$-GNN uses a weighted ensemble, combining any GNN with a multi-layer perceptron. A learned dynamic weight, $eta$, modulates the GNN's contribution. This $eta$ not only weights GNN influence but also indicates data perturbation levels, enabling proactive mitigation. Experimental results on diverse datasets show $eta$-GNN's superior adversarial accuracy and attack severity quantification. Crucially, $eta$-GNN avoids perturbation assumptions, preserving clean data structure and performance.
Problem

Research questions and friction points this paper is trying to address.

Enhancing GNN robustness against graph perturbations
Combining GNN with MLP via dynamic weighting
Quantifying perturbation levels without clean data sacrifice
Innovation

Methods, ideas, or system contributions that make the work stand out.

Weighted ensemble combining GNN and MLP
Dynamic weight β modulates GNN contribution
β indicates and mitigates data perturbation levels