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FlatLand addresses the critical challenge of heterogeneity in graph federated learning by leveraging hyperbolic geometry and Lorentz space to separate client-specific data from shared knowledge. This approach eliminates the need for complex similarity estimation modules, offering a more efficient path to aggregating diverse graph structures without compromising privacy. The method demonstrates significant performance gains in low-dimensional settings, marking a substantive advance in personalized machine learning architectures.
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FlatLand: Personalized Graph Federated Learning via Tailored Lorentz Space

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arXiv:2608.21096v1 Announce Type: new Abstract: Federated learning enables privacy-preserving collaborative training, but highly heterogeneous client data remain challenging, especially in graph federated learning where clients possess structurally diverse graphs. Existing personalized federated learning (PFL) methods ignore the intrinsic geometric properties of diverse graph structures. We propose FlatLand, a novel personalized federated learning method that embeds different clients' data in tailored Lorentz space of hyperbolic geometry. Our key insight is that hyperbolic geometry naturally accommodates the intrinsic negative curvature prevalent in real-world graphs, while the time-like dimension in Lorentz space provides a principled way to encode client-specific heterogeneity. We develop a parameter decoupling strategy that separates heterogeneous information (captured in time-like parameters) from common knowledge (preserved in space-like parameters), enabling direct aggregation without requiring client similarity estimation and extra calculation modules. Empirical results on diverse federated graph learning tasks demonstrate that FlatLand achieves superior performance, particularly in low-dimensional settings.

Abstract:Federated learning enables privacy-preserving collaborative training, but highly heterogeneous client data remain challenging, especially in graph federated learning where clients possess structurally diverse graphs. Existing personalized federated learning (PFL) methods ignore the intrinsic geometric properties of diverse graph structures. We propose FlatLand, a novel personalized federated learning method that embeds different clients' data in tailored Lorentz space of hyperbolic geometry. Our key insight is that hyperbolic geometry naturally accommodates the intrinsic negative curvature prevalent in real-world graphs, while the time-like dimension in Lorentz space provides a principled way to encode client-specific heterogeneity. We develop a parameter decoupling strategy that separates heterogeneous information (captured in time-like parameters) from common knowledge (preserved in space-like parameters), enabling direct aggregation without requiring client similarity estimation and extra calculation modules. Empirical results on diverse federated graph learning tasks demonstrate that FlatLand achieves superior performance, particularly in low-dimensional settings.

34 pages, 9 figures, 8 tables. Accepted at ICML 2026 (Oral)

Machine Learning (cs.LG)

arXiv:2608.21096 [cs.LG]

(or arXiv:2608.21096v1 [cs.LG] for this version)

https://doi.org/10.48550/arXiv.2608.21096 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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