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Federated Low-Rank Adaptation with Differential Privacy over Wireless Networks
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Fine-tuning large pre-trained foundation models (FMs) on distributed edge devices presents considerable computational and privacy challenges. Federated fine-tuning (FedFT) mitigates some privacy issues by facilitating collaborative model training without the need to share raw data. To lessen the computational burden on resource-limited devices, combining low-rank adaptation (LoRA) with federated learning enables parameter-efficient fine-tuning. Additionally, the split FedFT architecture partitions an FM between edge devices and a central server, reducing the necessity for complete model deployment on individual devices. However, the risk of privacy eavesdropping attacks in FedFT remains a concern, particularly in sensitive areas such as healthcare and finance. In this paper, we propose a split FedFT framework with differential privacy (DP) over wireless networks, where the inherent wireless channel noise in the uplink transmission is utilized to achieve DP guarantees without adding an extra artificial noise. We shall investigate the impact of the wireless noise on convergence performance of the proposed framework. We will also show that by updating only one of the low-rank matrices in the split FedFT with DP, the proposed method can mitigate the noise amplification effect. Simulation results will demonstrate that the proposed framework achieves higher accuracy under strict privacy budgets compared to baseline methods.
Forward citations
Cited by 2 Pith papers
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Differentially Private Federated Low Rank Adaptation Beyond Fixed-Matrix
FedASK uses double sketching and server-side SVD to aggregate federated LoRA updates under differential privacy, allowing both A and B matrices to be updated instead of freezing one.
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FedGSA: Geometry-Consistent Subspace Aggregation for Differentially Private Federated LoRA
FedGSA aggregates differentially private federated LoRA updates as subspaces on a Grassmann manifold, improving GLUE and E2E NLG accuracy over Euclidean averaging baselines.
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