LGCRCVDec 19, 2023

Foreseeing Reconstruction Quality of Gradient Inversion: An Optimization Perspective

arXiv:2312.12488v13 citationsh-index: 5AAAI
Originality Incremental advance
AI Analysis

This work addresses security concerns in federated learning by providing a more accurate proxy for vulnerability assessment, though it is incremental as it builds on existing gradient inversion methods.

The paper tackles the problem of predicting data vulnerability to gradient inversion attacks in federated learning by proposing a loss-aware vulnerability proxy (LAVP) based on Hessian eigenvalues, which consistently outperforms gradient norm in ranking sample vulnerabilities across various architectures and datasets, with performance measured by Spearman's rank correlation.

Gradient inversion attacks can leak data privacy when clients share weight updates with the server in federated learning (FL). Existing studies mainly use L2 or cosine distance as the loss function for gradient matching in the attack. Our empirical investigation shows that the vulnerability ranking varies with the loss function used. Gradient norm, which is commonly used as a vulnerability proxy for gradient inversion attack, cannot explain this as it remains constant regardless of the loss function for gradient matching. In this paper, we propose a loss-aware vulnerability proxy (LAVP) for the first time. LAVP refers to either the maximum or minimum eigenvalue of the Hessian with respect to gradient matching loss at ground truth. This suggestion is based on our theoretical findings regarding the local optimization of the gradient inversion in proximity to the ground truth, which corresponds to the worst case attack scenario. We demonstrate the effectiveness of LAVP on various architectures and datasets, showing its consistent superiority over the gradient norm in capturing sample vulnerabilities. The performance of each proxy is measured in terms of Spearman's rank correlation with respect to several similarity scores. This work will contribute to enhancing FL security against any potential loss functions beyond L2 or cosine distance in the future.

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