Utility Maximization in Wireless Backhaul Networks with Service Guarantees

Fuente: arXiv
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Autori principali: Jones, Nicholas, Modiano, Eytan
Natura: Preprint
Pubblicazione: 2026
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author Jones, Nicholas
Modiano, Eytan
author_facet Jones, Nicholas
Modiano, Eytan
contents We consider the problem of maximizing utility in wireless backhaul networks, where utility is a function of satisfied service level agreements (SLAs), defined in terms of end-to-end packet delays and instantaneous throughput. We model backhaul networks as a tree topology and show that SLAs can be satisfied by constructing link schedules with bounded inter-scheduling times, an NP-complete problem known as pinwheel scheduling. For symmetric tree topologies, we show that simple round-robin schedules can be optimal under certain conditions. In the general case, we develop a mixed-integer program that optimizes over the set of admission decisions and pinwheel schedules. We develop a novel pinwheel scheduling algorithm, which significantly expands the set of schedules that can be found in polynomial time over the state of the art. Using conditions from this algorithm, we develop a scalable, distributed approach to solve the utility-maximization problem, with complexity that is linear in the depth of the tree.
format Preprint
id arxiv_https___arxiv_org_abs_2601_01630
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Utility Maximization in Wireless Backhaul Networks with Service Guarantees
Jones, Nicholas
Modiano, Eytan
Networking and Internet Architecture
We consider the problem of maximizing utility in wireless backhaul networks, where utility is a function of satisfied service level agreements (SLAs), defined in terms of end-to-end packet delays and instantaneous throughput. We model backhaul networks as a tree topology and show that SLAs can be satisfied by constructing link schedules with bounded inter-scheduling times, an NP-complete problem known as pinwheel scheduling. For symmetric tree topologies, we show that simple round-robin schedules can be optimal under certain conditions. In the general case, we develop a mixed-integer program that optimizes over the set of admission decisions and pinwheel schedules. We develop a novel pinwheel scheduling algorithm, which significantly expands the set of schedules that can be found in polynomial time over the state of the art. Using conditions from this algorithm, we develop a scalable, distributed approach to solve the utility-maximization problem, with complexity that is linear in the depth of the tree.
title Utility Maximization in Wireless Backhaul Networks with Service Guarantees
topic Networking and Internet Architecture
url https://arxiv.org/abs/2601.01630