mlsanityData to 14 Oct 2026

Enhancing Privacy in Federated Learning through Local Training

arXiv 2403.17572 ↗First posted 26 Mar 2024cs.LG math.OCcited by 3

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Abstract (arXiv)

In this paper we propose the federated learning algorithm Fed-PLT to overcome the challenges of (i) expensive communications and (ii) privacy preservation. We address (i) by allowing for both partial participation and local training, which significantly reduce the number of communication rounds between the central coordinator and computing agents. The algorithm matches the state of the art in the sense that the use of local training demonstrably does not impact accuracy. Additionally, agents have the flexibility to choose from various local training solvers, such as (stochastic) gradient descent and accelerated gradient descent. Further, we investigate how employing local training can enhance privacy, addressing point (ii). In particular, we derive differential privacy bounds and highlight their dependence on the number of local training epochs. We assess the effectiveness of the proposed algorithm by comparing it to alternative techniques, considering both theoretical analysis and numerical results from a classification task.

Key facts. Cited by 3 papers in the map (data through 14 Oct 2026). Builds on 37 of its 64 references that are in the map. First posted on arXiv 26 Mar 2024.

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37 of 64 references.

References · 37

  1. 2016Membership Inference Attacks against Machine Learning Modelscited by 2,281
  2. 2019Federated Learning: Challenges, Methods, and Future Directionscited by 1,538
  3. 2019Federated Learning with Differential Privacy: Algorithms and Performance Analysiscited by 536
  4. 2013The Composition Theorem for Differential Privacycited by 297
  5. 2019Differentially Private Learning with Adaptive Clippingcited by 220
  6. 2020Privacy and Robustness in Federated Learning: Attacks and Defensescited by 166
  7. 2020FedPD: A Federated Learning Framework with Optimal Rates and Adaptivity to Non-IID Datacited by 144
  8. 2022ProxSkip: Yes! Local Gradient Steps Provably Lead to Communication Acceleration! Finally!cited by 134
  9. 2021Linear Convergence in Federated Learning: Tackling Client Heterogeneity and Sparse Gradientscited by 123
  10. 2020FedSplit: An algorithmic framework for fast federated optimizationcited by 108
  11. 2018Privacy Amplification by Iterationcited by 100
  12. 2019A Unified Theory of SGD: Variance Reduction, Sampling, Quantization and Coordinate Descentcited by 84
25 more
  1. 2021Differentially Private Federated Learning on Heterogeneous Datacited by 74
  2. 2021Differential Privacy Dynamics of Langevin Diffusion and Noisy Gradient Descentcited by 73
  3. 2022Privacy of Noisy Stochastic Gradient Descent: More Iterations without More Privacy Losscited by 61
  4. 2017A decentralized proximal-gradient method with network independent step-sizes and separated convergence ratescited by 51
  5. 2021Federated Learning: A Signal Processing Perspectivecited by 49
  6. 2021Acceleration Methodscited by 48
  7. 2022Federated Learning for Medical Applications: A Taxonomy, Current Trends, Challenges, and Future Research Directionscited by 35
  8. 2022Joint Privacy Enhancement and Quantization in Federated Learningcited by 35
  9. 2022Towards Efficient Communications in Federated Learning: A Contemporary Surveycited by 24
  10. 2023Local Exact-Diffusion for Decentralized Optimization and Learningcited by 24
  11. 2022Can 5th Generation Local Training Methods Support Client Sampling? Yes!cited by 22
  12. 2022Privacy-Aware Compression for Federated Data Analysiscited by 17
  13. 2023Federated Learning in Intelligent Transportation Systems: Recent Applications and Open Problemscited by 15
  14. 2018Operator Splitting Performance Estimation: Tight contraction factors and optimal parameter selectioncited by 13
  15. 2014Differentially Private Distributed Constrained Optimizationcited by 11
  16. 2020Nonsmoothness in Machine Learning: specific structure, proximal identification, and applicationscited by 9
  17. 2022A Review of Federated Learning in Energy Systemscited by 9
  18. 2022A Snapshot of the Frontiers of Client Selection in Federated Learningcited by 9
  19. 2020Distributed and Inexact Proximal Gradient Method for Online Convex Optimizationcited by 6
  20. 2023Distributed Empirical Risk Minimization With Differential Privacycited by 5
  21. 2016Coordinate Friendly Structures, Algorithms and Applicationscited by 4
  22. 2020tvopt: A Python Framework for Time-Varying Optimizationcited by 4
  23. 2021Network Consensus with Privacy: A Secret Sharing Methodcited by 2
  24. 2021A Stochastic Operator Framework for Optimization and Learning with Sub-Weibull Errorscited by 2
  25. 2022Differentially Private Bipartite Consensus over Signed Networks with Time-Varying Noisescited by 2

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Citing papers per year: 2024: 2; 2025: 1.

3 papers.