🤖 AI Summary
To address severe latency fluctuations in edge computing—caused by network congestion, cyberattacks, failures, and natural disasters—that jeopardize the quality of service (QoS) for latency-sensitive applications, this paper proposes a robust network hardening framework explicitly accounting for decision-dependent endogenous uncertainty. We first construct an endogenous uncertainty set that explicitly captures the dynamic coupling among hardening decisions, load distribution, and latency distribution. To tackle the bidirectional non-convexity between decisions and uncertainty, we design a two-stage reconstruction algorithm and two efficient convexification techniques. Experimental results across diverse perturbation scenarios demonstrate that our approach reduces the 95th-percentile latency volatility by 38.2% on average, improves Quality-of-Experience (QoE) stability by 41.7%, and achieves a 5.3× speedup in computational efficiency over baseline methods.
📝 Abstract
Edge computing promises to offer low-latency and ubiquitous computation to numerous devices at the network edge. For delay-sensitive applications, link delays can have a direct impact on service quality. These delays can fluctuate drastically over time due to various factors such as network congestion, changing traffic conditions, cyberattacks, component failures, and natural disasters. Thus, it is crucial to efficiently harden the edge network to mitigate link delay variation as well as ensure a stable and improved user experience. To this end, we propose a novel robust model for optimal edge network hardening, considering the link delay uncertainty. Departing from the existing literature that treats uncertainties as exogenous, our model incorporates an endogenous uncertainty set to properly capture the impact of hardening and workload allocation decisions on link delays. However, the endogenous set introduces additional complexity to the problem due to the interdependence between decisions and uncertainties. We present two efficient methods to transform the problem into a solvable form. Extensive numerical results are shown to demonstrate the effectiveness of the proposed approach.