activity
20222025
most citedThe Multi-type Bisexual Galton-Watson Branching Process

1 citations · 1 across the 4 of their papers we have counts for

collaborators

5 papers

math.PR2025

Convergence of weighted branching processes

Denis Villemonais, Nicolas Zalduendo

We study the long-term behavior of weighted multi-type branching processes, focusing on extending classical laws of large numbers and martingale convergence to settings with infini…

math.PR2025

Central limit theorems for branching processes under mild assumptions on the mean semigroup

Bertrand Cloez, Nicolás Zalduendo

We establish central limit theorems for a large class of supercritical branching Markov processes in infinite dimension with spatially dependent and non-necessarily local branching…

math.PR2024

Quasi-limiting behaviour of the sub-critical Multitype Bisexual Galton-Watson Branching Process

Coralie Fritsch, Denis Villemonais, Nicolás Zalduendo

We investigate the quasi-limiting behaviour of bisexual subcritical Galton-Watson branching processes. While classical subcritical Galton-Watson processes have been extensively ana…

math.PR2023

Restricted Maximum of Non-Intersecting Brownian Bridges

Yamit Yalanda, Nicolás Zalduendo

Consider a system of non-intersecting Brownian bridges in , and let be the maximal height attained by the top path in the interval , …

math.PR2022★ 1 cited

The Multi-type Bisexual Galton-Watson Branching Process

Coralie Fritsch, Denis Villemonais, Nicolás Zalduendo

In this work we study the bisexual Galton-Watson process with a finite number of types, where females and males mate according to a ''mating function'' and form couples of differen…