LRS: Enhancing Adversarial Transferability through Lipschitz Regularized Surrogate

Tao Wu, Tie Luo, Donald C. Wunsch
12/20/2023
cs.LGcs.CR

Official code: TrustAIoT/LRS (5 stars, last commit 2024-11-29).

Abstract

The transferability of adversarial examples is of central importance to transfer-based black-box adversarial attacks. Previous works for generating transferable adversarial examples focus on attacking \emph{given} pretrained surrogate models while the connections between surrogate models and adversarial trasferability have been overlooked. In this paper, we propose {\em Lipschitz Regularized Surrogate} (LRS) for transfer-based black-box attacks, a novel approach that transforms surrogate models towards favorable adversarial transferability. Using such transformed surrogate models, any existing transfer-based black-box attack can run without any change, yet achieving much better performance. Specifically, we impose Lipschitz regularization on the loss landscape of surrogate models to enable a smoother and more controlled optimization process for generating more transferable adversarial examples. In addition, this paper also sheds light on the connection between the inner properties of surrogate models and adversarial transferability, where three factors are identified: smaller local Lipschitz constant, smoother loss landscape, and stronger adversarial robustness. We evaluate our proposed LRS approach by attacking state-of-the-art standard deep neural networks and defense models. The results demonstrate significant improvement on the attack success rates and transferability. Our code is available at https://github.com/TrustAIoT/LRS.

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TrustAIoT/LRSOfficial100%

Code for AAAI 2024 paper: LRS: Enhancing Adversarial Transferability through Lipschitz Regularized Surrogate

51PythonDec 20, 20231 years ago
adversarial-attacksadversarial-machine-learningsurrogate-models

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Cite this paper

@article{wu2023lrs,
  title  = {LRS: Enhancing Adversarial Transferability through Lipschitz Regularized Surrogate},
  author = {Tao Wu and Tie Luo and Donald C. Wunsch},
  year   = {2023},
  eprint = {2312.13118},
  archivePrefix = {arXiv},
  url    = {http://arxiv.org/abs/2312.13118v2}
}

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