Robust Clustered Federated Learning for Heterogeneous High-dimensional Data

Federated learning has attracted significant attention as a privacy-preserving framework for training personalised models on multi-source heterogeneous data. However, most existing approaches are unable to handle scenarios where subgroup structures coexist alongside within-group heterogeneity. In this paper, we propose a federated learning algorithm that addresses general heterogeneity through adaptive clustering. Specifically, our method partitions tasks into subgroups to address substantial between-group differences while enabling efficient information sharing among similar tasks within each group. Furthermore, we integrate the Huber loss and Iterative Hard Thresholding (IHT) to tackle the challenges of high dimensionality and heavy-tailed distributions. Theoretically, we establish convergence guarantees, derive non-asymptotic error bounds, and provide recovery guarantees for the latent cluster structure. Extensive simulation studies and real-data applications further demonstrate the effectiveness and adaptability of our approach.

Publication Details

Journal
ArXiv.org
Published
2025-10-12
Primary Topic
Privacy-Preserving Technologies in Data
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article
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article

Robust Clustered Federated Learning for Heterogeneous High-dimensional Data

ArXiv.org
Privacy-Preserving Technologies in Data
article

Robust Clustered Federated Learning for Heterogeneous High-dimensional Data

article en

Abstract

Federated learning has attracted significant attention as a privacy-preserving framework for training personalised models on multi-source heterogeneous data. However, most existing approaches are unable to handle scenarios where subgroup structures coexist alongside within-group heterogeneity. In this paper, we propose a federated learning algorithm that addresses general heterogeneity through adaptive clustering. Specifically, our method partitions tasks into subgroups to address substantial between-group differences while enabling efficient information sharing among similar tasks within each group. Furthermore, we integrate the Huber loss and Iterative Hard Thresholding (IHT) to tackle the challenges of high dimensionality and heavy-tailed distributions. Theoretically, we establish convergence guarantees, derive non-asymptotic error bounds, and provide recovery guarantees for the latent cluster structure. Extensive simulation studies and real-data applications further demonstrate the effectiveness and adaptability of our approach.

ArXiv.org
Openalex Percentile: Top 24%
Privacy-Preserving Technologies in Data
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