一句话:提出 ε-弱化鲁棒性定义与多项式时间测试方法,并用于增强分类器抗对抗攻击。
深度神经网络可靠性备受关注,但传统鲁棒性只关注不存在对抗样本的“完美”安全区域,忽略仅有少量对抗样本的区域。本文提出 ε-弱化鲁棒性:区域内对抗样本比例不超过用户指定 ε;ε 越小,网络越难被随机扰动欺骗。该定义能为传统方法忽略的区域给出确定性结论。作者提出基于测试的分析方法,误差界可由用户控制,时间复杂度关于网络维度与规模呈多项式,可扩展到大型网络。基于该理论,他们还设计“以扰动对抗扰动”的鲁棒性增强分类器,具有可解释性与严格保证。实验表明,该方法显著提升模型抗对抗攻击能力,同时保持干净数据预测性能,并展示了其他分析价值。
Deep neural networks have been widely adopted for many real-world applications and their reliability has been widely concerned. This paper introduces a notion of ε-weakened robustness (briefly as ε-robustness) for analyzing the reliability and some related quality issues of deep neural networks. Unlike the conventional robustness, which focuses on the “perfect” safe region in the absence of adversarial examples, ε-weakened robustness focuses on the region where the proportion of adversarial examples is bounded by user-specified ε. The smaller the value of ε is, the less vulnerable a neural network is to be fooled by a random perturbation. Under such a robustness definition, we can give conclusive results for the regions where conventional robustness ignores. We propose an efficient testing-based method with user-controllable error bounds to analyze it. The time complexity of our algorithms is polynomial in the dimension and size of the network. So, they are scalable to large networks. One of the important applications of our ε-robustness is to build a robustness enhanced classifier to resist adversarial attack. Based on this theory, we design a robustness enhancement method with good interpretability and rigorous robustness guarantee. The basic idea is to resist perturbation with perturbation. Experimental results show that our robustness enhancement method can significantly improve the ability of deep models to resist adversarial attacks while maintaining the prediction performance on the original clean data. Besides, we also show the other potential value of ε-robustness in neural networks analysis.
DOI 原文 ·
@inproceedings{paperbot7399,
title = {<i>𝜀</i>
-weakened robustness of deep neural networks},
author = {Pei Huang and Yuting Yang and Minghao Liu and Fuqi Jia and Feifei Ma and Jian Zhang},
booktitle = {ISSTA},
year = {2022},
doi = {10.1145/3533767.3534373}
}