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Noise-Resilient Quantum Federated Learning for NISQ Edge Computing: Physical Noise Modeling and Robust Convergence Optimization

Sungkwan Youm

Published Jan 1, 2026• 0 citations
Publisher
DOI
10.2139/ssrn.6536811

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Advanced Driver Assistance Systems (ADAS) increasingly employ Federated Learning (FL) to collaboratively train models across distributed vehicular nodes while preserving data privacy. Yet, conventional FL aggregation remains susceptible to noise, latency, and security constraints inherent to real-time vehicular networks. This paper introduces Noise-Resilient Quantum Federated Learning (NR-QFL), a hybrid quantum-classical framework that enables secure, low-latency aggregation through variational quantum circuits (VQCs) operating under Noisy Intermediate-Scale Quantum (NISQ) conditions. The framework encodes model parameters as quantum states with adaptive gate reparameterization, ensuring bounded-error convergence and provable resilience under Completely Positive Trace-Preserving (CPTP) dynamics. NR-QFL employs quantum entropy-based client selection and multi-server coordination for fairness and stability. Empirical validation shows consistent convergence with reduced gradient variance, lower communication overhead, and enhanced noise tolerance under constrained edge conditions. The framework establishes a scalable foundation for quantum-enhanced federated learning, enabling secure, efficient, and dynamically stable ADAS intelligence at the vehicular edge.
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Quantum Federated Learning (QFL) merges privacypreserving federation with quantum computing gains, yet its resilience to adversarial noise is unknown. We first show that QFL is as fragile as centralized quantum learning. We propose Robust Quantum Federated Learning (RobQFL), embedding adversarial training directly into the federated loop. RobQFL exposes tunable axes: client coverageγ\gammaγ(0 100 %), perturbation scheduling (fixed-ε\varepsilonεvsε\varepsilonε-mixes), and optimization (fine-tune vs scratch), and distils the resultingγ×ε\gamma \times \varepsilonγ×εsurface into two metrics: Accuracy-Robustness Area and Robustness Volume. On 15client simulations with MNIST and Fashion-MNIST, IID and Non-IID conditions, training only20−50%\mathbf{2 0} \boldsymbol{-} \mathbf{5 0 \%}20−50%clients adversarially boostsε≤0.1\varepsilon \leq 0.1ε≤0.1accuracy∼15 pp\sim \mathbf{1 5} \mathbf{~ p p}∼15 ppat<2 pp<2 \mathbf{~ p p}<2 ppclean-accuracy cost; fine-tuning adds3−5\mathbf{3 - 5}3−5pp. With≥75%\geq 75 \%≥75%coverage, a moderateε\varepsilonε-mix is optimal, while high-ε\varepsilonεschedules help only at 100 % coverage. Label-sorted non-IID splits halve robustness, underscoring data heterogeneity as a dominant risk.