AILGNEMar 17, 2023

Bridging Models to Defend: A Population-Based Strategy for Robust Adversarial Defense

arXiv:2303.10225v2h-index: 39Has Code
Originality Incremental advance
AI Analysis

This work addresses adversarial robustness for neural networks, offering a novel defense strategy against diversified attacks, though it appears incremental in building on existing robust training techniques.

The paper tackles the problem of neural networks' vulnerability to diversified adversarial attacks by proposing a population-based defense framework using Robust Mode Connectivity, which significantly improves robustness against multiple attack types across various datasets and architectures.

Adversarial robustness is a critical measure of a neural network's ability to withstand adversarial attacks at inference time. While robust training techniques have improved defenses against individual $\ell_p$-norm attacks (e.g., $\ell_2$ or $\ell_\infty$), models remain vulnerable to diversified $\ell_p$ perturbations. To address this challenge, we propose a novel Robust Mode Connectivity (RMC)-oriented adversarial defense framework comprising two population-based learning phases. In Phase I, RMC searches the parameter space between two pre-trained models to construct a continuous path containing models with high robustness against multiple $\ell_p$ attacks. To improve efficiency, we introduce a Self-Robust Mode Connectivity (SRMC) module that accelerates endpoint generation in RMC. Building on RMC, Phase II presents RMC-based optimization, where RMC modules are composed to further enhance diversified robustness. To increase Phase II efficiency, we propose Efficient Robust Mode Connectivity (ERMC), which leverages $\ell_1$- and $\ell_\infty$-adversarially trained models to achieve robustness across a broad range of $p$-norms. An ensemble strategy is employed to further boost ERMC's performance. Extensive experiments across diverse datasets and architectures demonstrate that our methods significantly improve robustness against $\ell_\infty$, $\ell_2$, $\ell_1$, and hybrid attacks. Code is available at https://github.com/wangren09/MCGR.

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