Abstract
In this paper we prove that random d-regular graphs with d ≥ 3 have traffic congestion of the order O(n log d-13 n) where n is the number of nodes and geodesic routing is used. We also show that these graphs are not asymptotically δ-hyperbolic for any non-negative δ almost surely as n → ∞. © 2013 Versita Warsaw and Springer-Verlag Wien.
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APA
Tucci, G. H. (2013). Non-hyperbolicity in random regular graphs and their traffic characteristics. Central European Journal of Mathematics, 11(9), 1593–1597. https://doi.org/10.2478/s11533-013-0268-y
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