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Secure Aggregation for Buffered Asynchronous Federated Learning

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arxiv 2110.02177 v1 pith:GXQK733U submitted 2021-10-05 cs.LG cs.CRcs.DCcs.ITmath.ITstat.ML

classification cs.LGcs.CRcs.DCcs.ITmath.ITstat.ML
keywords asynchronousaggregationbufferedsecuretrainingbasecaggbufferfedbuff
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Federated learning (FL) typically relies on synchronous training, which is slow due to stragglers. While asynchronous training handles stragglers efficiently, it does not ensure privacy due to the incompatibility with the secure aggregation protocols. A buffered asynchronous training protocol known as FedBuff has been proposed recently which bridges the gap between synchronous and asynchronous training to mitigate stragglers and to also ensure privacy simultaneously. FedBuff allows the users to send their updates asynchronously while ensuring privacy by storing the updates in a trusted execution environment (TEE) enabled private buffer. TEEs, however, have limited memory which limits the buffer size. Motivated by this limitation, we develop a buffered asynchronous secure aggregation (BASecAgg) protocol that does not rely on TEEs. The conventional secure aggregation protocols cannot be applied in the buffered asynchronous setting since the buffer may have local models corresponding to different rounds and hence the masks that the users use to protect their models may not cancel out. BASecAgg addresses this challenge by carefully designing the masks such that they cancel out even if they correspond to different rounds. Our convergence analysis and experiments show that BASecAgg almost has the same convergence guarantees as FedBuff without relying on TEEs.

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Cited by 1 Pith paper

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Capacity of Hierarchical Secure Coded Gradient Aggregation with Straggling Communication Links

    cs.IT 2024-12 accept novelty 6.0 of 10

    For a user-helper-master network with straggling links and up to T colluding helpers, the optimal user-to-helper and helper-to-master rates are both 1/(N_r - T), and secure aggregation is impossible when N_r is at most T.

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