33 citations · 138 across the 23 of their papers we have counts for
26 papers
Scaling limits of critical branching random walks and their snakes
Thomas Duquesne, Fael Rebei
We study scaling limits of -valued branching random walks (BRWs for short) in the following setting: indexing-trees are Galton-Watson trees with critical offspring dis…
Mass erasure on measured -trees, applications to Lévy forests
Thomas Duquesne, Matthias Winkel
Let . For a complete and separable -tree equipped with a root and a finite Borel measure , we define the -mass-erased tree by removing from a…
Scaling limit of the range of tree-valued branching random walks in random environmen
Thomas Duquesne, Robin Khanfir
We study a branching random walk (BRW) taking its values in a random tree $\bT$ (seen as a family tree) with an infinite line of ancestors that is a variant of a supercritical Galt…
Scaling limits of tree-valued branching random walks
Thomas Duquesne, Robin Khanfir, Shen Lin +1
We consider a branching random walk (BRW) taking its values in the -ary rooted tree (i.e. the set of finite words written in the alphabet $\{…
Limits of multiplicative inhomogeneous random graphs and Lévy trees: Limit theorems
Nicolas Broutin, Thomas Duquesne, Minmin Wang
We consider a natural model of inhomogeneous random graphs that extends the classical Erd\H os-Rényi graphs and shares a close connection with the multiplicative coalescence, as po…
Limits of multiplicative inhomogeneous random graphs and Lévy trees: The continuum graphs
Nicolas Broutin, Thomas Duquesne, Minmin Wang
Motivated by limits of critical inhomogeneous random graphs, we construct a family of sequences of measured metric spaces that we call continuous multiplicative graphs, that are ex…