[2504.16474] Seeking Flat Minima over Diverse Surrogates for Improved Adversarial Transferability: A Theoretical Framework and Algorithmic Instantiation

[2504.16474] Seeking Flat Minima over Diverse Surrogates for Improved Adversarial Transferability: A Theoretical Framework and Algorithmic Instantiation

arXiv - Machine Learning 4 min read

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Abstract page for arXiv paper 2504.16474: Seeking Flat Minima over Diverse Surrogates for Improved Adversarial Transferability: A Theoretical Framework and Algorithmic Instantiation

Computer Science > Cryptography and Security arXiv:2504.16474 (cs) [Submitted on 23 Apr 2025 (v1), last revised 29 Mar 2026 (this version, v2)] Title:Seeking Flat Minima over Diverse Surrogates for Improved Adversarial Transferability: A Theoretical Framework and Algorithmic Instantiation Authors:Meixi Zheng, Kehan Wu, Yanbo Fan, Rui Huang, Baoyuan Wu View a PDF of the paper titled Seeking Flat Minima over Diverse Surrogates for Improved Adversarial Transferability: A Theoretical Framework and Algorithmic Instantiation, by Meixi Zheng and 4 other authors View PDF HTML (experimental) Abstract:The transfer-based black-box adversarial attack setting poses the challenge of crafting an adversarial example (AE) on known surrogate models that remain effective against unseen target models. Due to the practical importance of this task, numerous methods have been proposed to address this challenge. However, most previous methods are heuristically designed and intuitively justified, lacking a theoretical foundation. To bridge this gap, we derive a novel transferability bound that offers provable guarantees for adversarial transferability. Our theoretical analysis has the advantages of \textit{(i)} deepening our understanding of previous methods by building a general attack framework and \textit{(ii)} providing guidance for designing an effective attack algorithm. Our theoretical results demonstrate that optimizing AEs toward flat minima over the surrogate model set, while controlling...

Originally published on March 31, 2026. Curated by AI News.

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