Research map / Adversarial robustness and security / Attacks on text and graphs
Adversarial Robustness in Graph Neural Networks: A Hamiltonian Approach
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use a conservative Hamiltonian graph flow instead of conventional graph neural flows | HANG · Cora PGD-GIA, inductive evasion | accuracy (%): 42.81 -> 78.37 | Helped |
| Add Lyapunov-stable quadratic energy design to HANG (ablation) | HANG · Pubmed PGD-GIA, inductive evasion | accuracy (%): 81.81 -> 87.69 | Helped |
| Add Lyapunov-stable quadratic energy design to HANG (ablation) | HANG · Cora PGD-GIA, inductive evasion | accuracy (%): 78.37 -> 79.05; 72.31 -> 71.07 | Mixed |
| Add Lyapunov-stable quadratic energy design to HANG (ablation) | HANG · Polblogs Metattack, perturbation rates 5% and 25% | accuracy (%): 80.19 -> 94.38; 65.80 -> 86.89 | Helped |
| Add Lyapunov-stable quadratic energy design to HANG (ablation) | HANG · Cora Nettack | accuracy (%): 60.12 -> 68.80 | Helped |
| Increase PGD-GIA attack budget | HANG-quad · Cora PGD-GIA, inductive evasion | accuracy (%): 78.41 -> 29.58 | Hurt |
| Increase PGD-GIA attack budget | HANG · Cora PGD-GIA, inductive evasion | accuracy (%): 75.78 -> 66.01 | Hurt |
| Use Hamiltonian conservative flow rather than GRAND | HANG · Cora PGD-GIA, inductive evasion | accuracy (%): 39.65 -> 78.37 | Helped |
| Change the ODE solver among Euler, RK4, Symplectic Euler, and Dopri5 (ablation) | HANG and HANG-quad · Citeseer, clean and PGD-GIA | accuracy (%) | No clear effect |
| Use HANG-quad rather than HANG under white-box PGD-GIA (ablation) | HANG · Citeseer PGD-GIA white-box, inductive evasion | accuracy (%): 67.54 -> 72.21 | Helped |
| Increase MetaGIA attack budget | HANG-quad · Cora MetaGIA, inductive evasion | accuracy (%): 78.10 -> 16.69 | Hurt |
Closest papers by meaning
- Bounding the Expected Robustness of Graph Neural Networks Subject to Node Feature Attacks (ICLR 2024 · similarity 0.90)
- If You Want to Be Robust, Be Wary of Initialization (NeurIPS 2024 · similarity 0.89)
- Robust Graph Neural Networks via Unbiased Aggregation (NeurIPS 2024 · similarity 0.88)
- On the Stability of Graph Convolutional Neural Networks: A Probabilistic Perspective (NeurIPS 2025 · similarity 0.88)
- Adversarial Robust Generalization of Graph Neural Networks (ICML 2025 · similarity 0.88)
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