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Robust Federated Learning: The Case of Affine Distribution Shifts

arXiv 2006.08907 ↗First posted 16 Jun 2020cs.LG math.OC stat.MLcited by 102

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Abstract (arXiv)

Federated learning is a distributed paradigm that aims at training models using samples distributed across multiple users in a network while keeping the samples on users' devices with the aim of efficiency and protecting users privacy. In such settings, the training data is often statistically heterogeneous and manifests various distribution shifts across users, which degrades the performance of the learnt model. The primary goal of this paper is to develop a robust federated learning algorithm that achieves satisfactory performance against distribution shifts in users' samples. To achieve this goal, we first consider a structured affine distribution shift in users' data that captures the device-dependent data heterogeneity in federated settings. This perturbation model is applicable to various federated learning problems such as image classification where the images undergo device-dependent imperfections, e.g. different intensity, contrast, and brightness. To address affine distribution shifts across users, we propose a Federated Learning framework Robust to Affine distribution shifts (FLRA) that is provably robust against affine Wasserstein shifts to the distribution of observed samples. To solve the FLRA's distributed minimax problem, we propose a fast and efficient optimization method and provide convergence guarantees via a gradient Descent Ascent (GDA) method. We further prove generalization error bounds for the learnt classifier to show proper generalization from empirical distribution of samples to the true underlying distribution. We perform several numerical experiments to empirically support FLRA. We show that an affine distribution shift indeed suffices to significantly decrease the performance of the learnt classifier in a new test user, and our proposed algorithm achieves a significant gain in comparison to standard federated learning and adversarial training methods.

Key facts. Cited by 102 papers in the map (data through 7 Oct 2026). First posted on arXiv 16 Jun 2020.

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Citing papers per year: 2021: 27; 2022: 27; 2023: 24; 2024: 12; 2025: 8; 2026: 4.

102 papers.

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  8. 2021HarmoFL: Harmonizing Local and Global Drifts in Federated Learning on Heterogeneous Medical Imagescited by 62
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  10. 2022Federated Learning via Decentralized Dataset Distillation in Resource-Constrained Edge Environmentscited by 49
  11. 2021FedCor: Correlation-Based Active Client Selection Strategy for Heterogeneous Federated Learningcited by 43
  12. 2022FedDrive: Generalizing Federated Learning to Semantic Segmentation in Autonomous Drivingcited by 41
38 more
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  6. 2023A Survey of Trustworthy Federated Learning with Perspectives on Security, Robustness, and Privacycited by 24
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  10. 2023Understanding How Consistency Works in Federated Learning via Stage-wise Relaxed Initializationcited by 21
  11. 2021Exploiting Heterogeneity in Robust Federated Best-Arm Identificationcited by 20
  12. 2021Federated Learning of Molecular Properties with Graph Neural Networks in a Heterogeneous Settingcited by 19
  13. 2021FedDAG: Federated DAG Structure Learningcited by 17
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  17. 2021Collaboration Equilibrium in Federated Learningcited by 15
  18. 2023FedRC: Tackling Diverse Distribution Shifts Challenge in Federated Learning by Robust Clusteringcited by 15
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  20. 2023Exploiting Label Skews in Federated Learning with Model Concatenationcited by 14
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  22. 2021Compositional federated learning: Applications in distributionally robust averaging and meta learningcited by 12
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  24. 2022An Optimal Transport Approach to Personalized Federated Learningcited by 12
  25. 2024Non-IID data in Federated Learning: A Survey with Taxonomy, Metrics, Methods, Frameworks and Future Directionscited by 12
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  27. 2023Solving a Class of Non-Convex Minimax Optimization in Federated Learningcited by 10
  28. 2021Federated Robustness Propagation: Sharing Robustness in Heterogeneous Federated Learningcited by 9
  29. 2021FedMM: Saddle Point Optimization for Federated Adversarial Domain Adaptationcited by 9
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  31. 2022On the Generalization of Wasserstein Robust Federated Learningcited by 9
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  38. 2022TiAda: A Time-scale Adaptive Algorithm for Nonconvex Minimax Optimizationcited by 7

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