🤖 AI Summary
This work addresses the reliability challenges in wireless federated unlearning caused by high communication latency and channel uncertainty. It is the first to incorporate worst-case bounded channel state information errors into system modeling, establishing a joint optimization framework that integrates algorithmic convergence, local computation dynamics, and robust wireless transmission. By leveraging monotonicity and convexity properties, the authors devise a low-complexity iterative algorithm that jointly optimizes bandwidth allocation, transmit power, computation frequency, and local accuracy through a combination of uniform scanning, nested bisection, and golden-section search. The proposed method achieves polynomial time complexity and significantly reduces the total federated unlearning completion time, outperforming existing baseline approaches.
📝 Abstract
To comply with stringent data privacy regulations, federated unlearning (FU) has emerged as a critical paradigm. However, its implementation over wireless networks introduces severe communication latency and reliability challenges due to iterative calibration requirements and physical-layer channel uncertainties. In this paper, we investigate the problem of delay minimization for federated unlearning networks (FUN). Specifically, we establish a comprehensive system model that jointly incorporates the convergence behavior of the FUN algorithm, local device computation dynamics, and a worst-case robust transmission model operating under bounded channel state information (CSI) error. To solve the resulting non-convex joint resource allocation problem, we propose an efficient iterative algorithm. By exploiting the monotonicity and convexity properties of the system constraints, the problem is decomposed via a uniform scan over the local accuracy parameter, within which the optimal delay, bandwidth, power, and computation frequency are determined utilizing nested bisection and golden-section searches. Both theoretical analysis and extensive numerical results demonstrate that the proposed algorithm achieves polynomial complexity and significantly reduces the overall unlearning completion time compared to conventional baseline schemes.