Scaling limits of k-ary growing trees

This result with Proposition 4.6 and Corollary 5.9 in [1] ends the proof of Theorem 1.2 for the case A = N and gives a complete description of the asymptotic distribution of

Fog computing platforms must carefully control the number and placement of application replicas to ensure guaranteed proximity between the users and the replicas serving their

Ainsi, après avoir présenté le protocole et les principaux résultats issus des mesures, dans les chapitres précédents, nous avons cherché comment utiliser ces résultats pour

suffices to study the ordinary generating series of the species F Ω ◦. A rooted tree with vertex outdegrees in the set Ω ∗ consists of a root-vertex together with an unordered list

We also present an approximation algorithm of a tree by a self-nested one that can be used in fast prediction of edit distance between two trees..

The methods that assume uncorrelated rates, as implemented in BEAST and PHYLOBAYES, solve the branch-length variation observed in the plastid phylogeny by assigning extremely high

Using a bijection due to Bouttier, Di Francesco & Guitter between rooted bipartite planar maps and certain two-type trees with positive labels, we derive our results from

We prove that a uniform, rooted unordered binary tree with n vertices has the Brownian continuum random tree as its scaling limit for the Gromov-Hausdorff topol- ogy.. The limit