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LRS: Enhancing Adversarial Transferability through Lipschitz Regularized Surrogate

AAAI 2024 · Adversarial robustness and security › Black-box and transfer attacks · approach: Transferable adversarial examples · 12 citations (OpenAlex)

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Proposes Lipschitz Regularized Surrogate (LRS), which fine-tunes a pretrained surrogate model for 10 epochs with first- and second-order input-space Lipschitz regularization so any transfer attack (PGD, TIM, Admix, etc.) yields more transferable adversarial examples.

Problem

Transfer-based black-box adversarial attacks have limited transferability because adversarial examples overfit to the blind spots of a fixed pretrained surrogate model, and the surrogate's internal properties have been overlooked.

Approach

Instead of attacking a given surrogate, transform the surrogate by briefly fine-tuning it with a regularizer that penalizes the squared input-gradient norm (LRS-1) and/or squared input-Hessian norm (LRS-2, via finite differences), yielding smoother loss landscapes and smaller local Lipschitz constants; any existing transfer attack can then run on it unchanged.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Transform the surrogate with first-order Lipschitz regularizationPGD using DenseNet · CIFAR-10, ε=4/255, average over target modelsattack success rate: 38.84% -> 58.87%Helped
Transform the surrogate with second-order Lipschitz regularizationPGD using DenseNet · CIFAR-10, ε=4/255, average over target modelsattack success rate: 38.84% -> 64.21%Helped
Combine first- and second-order Lipschitz regularizationPGD using DenseNet · CIFAR-10, ε=4/255, average over target modelsattack success rate: 38.84% -> 68.94%Helped
Combine first- and second-order Lipschitz regularizationPGD using DenseNet · CIFAR-10, ε=8/255, average over target modelsattack success rate: 64.85% -> 95.48%Helped
Apply LRS-F to transfer-based attacksTIM, Admix, and TAIG using DenseNet · CIFAR-10, ε=4/255, average over target modelsattack success rate: TIM 41.89% -> 75.87%; Admix 49.43% -> 80.14%; TAIG 47.78% -> 77.99%Helped
Apply LRS-F to the surrogatePGD using ResNet-50 · ImageNet, ε=8/255, average over target modelsattack success rate: 27.69% -> 69.91%Helped
Apply LRS-F to the surrogatePGD using ResNet-50 · ImageNet secure target models, ε=16/255, averageattack success rate: 3.87% -> 31.35%Helped
Use both regularization orders rather than LRS-1 alone (ablation)PGD using DenseNet · CIFAR-10, ε=4/255, average over target modelsattack success rate: 58.87% -> 68.94%Helped
Use both regularization orders rather than LRS-2 alone (ablation)PGD using DenseNet · CIFAR-10, ε=4/255, average over target modelsattack success rate: 64.21% -> 68.94%Helped
Vary the regularization coefficient λ and finite-difference step size h over the tested ranges (ablation)LRS using PGD · CIFAR-10, ε=4/255, average over five target modelsattack success rateNo clear effect
Set λ=0 instead of applying LRS regularization (ablation)LRS using PGD · CIFAR-10, ε=4/255, average over five target modelsattack success rateHurt

Surprising findings

Limitations

Experimental setup

Datasets: CIFAR-10 ImageNet

Benchmarks: CIFAR-10 ImageNet adversarially trained and defended models (Inc-v3_ens3, Inc-v3_ens4, IncRes-v2_ens, JPEG, R&P, NRP)

Metrics: attack success rate

Baselines: PGD TIM SIM LinBP Admix TAIG ILA++ LGV

Builds on: PGD MIM TIM Admix ILA++

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