Shortest Path versus Multi-Hub Routing in Networks with Uncertain Demand
Alexandre Fr\'echette, F. Bruce Shepherd, Marina K. Thottan, Peter J., Winzer

TL;DR
This paper explores robust network design under uncertain demand, introducing a capped hose model and hierarchical multi-hub routing to optimize network cost-effectiveness across diverse traffic patterns.
Contribution
It introduces the capped hose model and hierarchical multi-hub routing templates, expanding beyond traditional single-hub and shortest-path models for robust network design.
Findings
Hierarchical routing is more cost-effective when peak demands are incorporated.
A routing indicator can guide the selection of optimal routing templates.
Benchmarking shows the new approach outperforms traditional models in various scenarios.
Abstract
We study a class of robust network design problems motivated by the need to scale core networks to meet increasingly dynamic capacity demands. Past work has focused on designing the network to support all hose matrices (all matrices not exceeding marginal bounds at the nodes). This model may be too conservative if additional information on traffic patterns is available. Another extreme is the fixed demand model, where one designs the network to support peak point-to-point demands. We introduce a capped hose model to explore a broader range of traffic matrices which includes the above two as special cases. It is known that optimal designs for the hose model are always determined by single-hub routing, and for the fixed- demand model are based on shortest-path routing. We shed light on the wider space of capped hose matrices in order to see which traffic models are more shortest path-like…
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Taxonomy
TopicsAdvanced Optical Network Technologies · Advanced Graph Theory Research · Complexity and Algorithms in Graphs
