R-GAP: Recursive Gradient Attack on Privacy
Junyi Zhu, Matthew B. Blaschko
Abstract
Federated learning frameworks have been regarded as a promising approach to break the dilemma between demands on privacy and the promise of learning from large collections of distributed data. Many such frameworks only ask collaborators to share their local update of a common model, i.e. gradients with respect to locally stored data, instead of exposing their raw data to other collaborators. However, recent optimization-based gradient attacks show that raw data can often be accurately recovered from gradients. It has been shown that minimizing the Euclidean distance between true gradients and those calculated from estimated data is often effective in fully recovering private data. However, there is a fundamental lack of theoretical understanding of how and when gradients can lead to unique recovery of original data. Our research fills this gap by providing a closed-form recursive procedure to recover data from gradients in deep neural networks. We demonstrate that gradient attacks consist of recursively solving a sequence of systems of linear equations. Furthermore, our closed-form approach works as well as or even better than optimization-based approaches at a fraction of the computation, we name it Recursive Gradient Attack on Privacy (R-GAP). Additionally, we propose a rank analysis method, which can be used to estimate a network architecture's risk of a gradient attack. Experimental results demonstrate the validity of the closed-form attack and rank analysis, while demonstrating its superior computational properties and lack of susceptibility to local optima vis a vis optimization-based attacks. Source code is available for download from https://github.com/JunyiZhu-AI/R-GAP.
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