LGAICRFeb 29, 2020

User-Level Privacy-Preserving Federated Learning: Analysis and Performance Optimization

arXiv:2003.00229v219 citations
AI Analysis

This work addresses privacy concerns for users in federated learning systems, offering an incremental improvement over existing methods.

The paper tackles the problem of privacy leakage in federated learning by proposing a user-level differential privacy algorithm that adds artificial noise to shared models, achieving adjustable privacy levels and improving training efficiency and model quality through an optimized communication rounds discounting method.

Federated learning (FL), as a type of collaborative machine learning framework, is capable of preserving private data from mobile terminals (MTs) while training the data into useful models. Nevertheless, from a viewpoint of information theory, it is still possible for a curious server to infer private information from the shared models uploaded by MTs. To address this problem, we first make use of the concept of local differential privacy (LDP), and propose a user-level differential privacy (UDP) algorithm by adding artificial noise to the shared models before uploading them to servers. According to our analysis, the UDP framework can realize $(ε_{i}, δ_{i})$-LDP for the $i$-th MT with adjustable privacy protection levels by varying the variances of the artificial noise processes. We then derive a theoretical convergence upper-bound for the UDP algorithm. It reveals that there exists an optimal number of communication rounds to achieve the best learning performance. More importantly, we propose a communication rounds discounting (CRD) method. Compared with the heuristic search method, the proposed CRD method can achieve a much better trade-off between the computational complexity of searching and the convergence performance. Extensive experiments indicate that our UDP algorithm using the proposed CRD method can effectively improve both the training efficiency and model quality for the given privacy protection levels.

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