Scaling limit theorem for controlled branching processes with a size-divisible term

P. Martín Chávez, I. del Puerto, M. González Velasco

In this work, we consider a sequence of controlled branching processes with the novelty that the control functions include a term with size-divisibility properties. The aim is to provide a set of sufficient conditions to guarantee the weak convergence of such a sequence towards a continuous-time, continuous-state branching process with dependent immigration

Keywords: Branching processes, scaling limits, weak convergence

Scheduled

Stochastic processes and their applications I
June 13, 2025  11:00 AM
Auditorio 2. Leandre Cristòfol

Other papers in the same session

Analysis of optimal confinement policies of epidemic models with vaccinations

L. Belasko Garate, J. Doncel

Estimating the tail index of Pareto-like distributions from geometric δ-records

M. Alcalde, M. Lafuente, F. J. López, G. Sanz

Cookie policy

We use cookies in order to be able to identify and authenticate you on the website. They are necessary for the correct functioning of it, and therefore they can not be disabled. If you continue browsing the website, you are agreeing with their acceptance, as well as our Privacy Policy.

Additionally, we use Google Analytics in order to analyze the website traffic. They also use cookies and you can accept or refuse them with the buttons below.

You can read more details about our Cookie Policy and our Privacy Policy.