🤖 AI Summary
Quantum federated learning (QFL) deployed across heterogeneous classical networks and quantum hardware faces critical challenges—including non-uniform client quality, stochastic fluctuations in quantum teleportation fidelity, and manifold mismatch between local and global models—leading to unstable convergence and degraded accuracy. To address these issues, we propose A2G-QFL, an adaptive aggregation framework featuring a novel dual-gain mechanism: geometric gain aligns parameter manifolds via Riemannian geometry, while QoS gain dynamically weights client contributions based on real-time fidelity, latency, and device stability. Built upon a quantum-classical hybrid testbed, A2G-QFL integrates these metrics into a convergence-guaranteed adaptive update rule. Experimental results demonstrate that A2G-QFL significantly improves training stability and final model accuracy under realistic noise and heterogeneity, outperforming both FedAvg and state-of-the-art QoS-aware aggregation methods.
📝 Abstract
Federated learning (FL) deployed over quantum enabled and heterogeneous classical networks faces significant performance degradation due to uneven client quality, stochastic teleportation fidelity, device instability, and geometric mismatch between local and global models. Classical aggregation rules assume euclidean topology and uniform communication reliability, limiting their suitability for emerging quantum federated systems. This paper introduces A2G (Adaptive Aggregation with Two Gains), a dual gain framework that jointly regulates geometric blending through a geometry gain and modulates client importance using a QoS gain derived from teleportation fidelity, latency, and instability. We develop the A2G update rule, establish convergence guarantees under smoothness and bounded variance assumptions, and show that A2G recovers FedAvg, QoS aware averaging, and manifold based aggregation as special cases. Experiments on a quantum classical hybrid testbed demonstrate improved stability and higher accuracy under heterogeneous and noisy conditions.