activity
20022026
most citedLarge Deviations for Weighted Sums of Stretched Exponential Random Variables

38 citations · 251 across the 56 of their papers we have counts for

collaborators

67 papers

math.PR2026

When does propagation of chaos in the critical Curie-Weiss model stop?

Nina Gantert, Matthias Löwe, Kilian Schnappinger

We study increasing propagation of chaos for the critical Curie- Weiss model (i.e. the mean-field Ising model at critical inverse temperature 1, with no external field). We give a…

math.PR2026

Large deviations for sums of multivariate stretched-exponential random variables: the few-big-jumps principle

Nina Gantert, Joscha Prochno, Philipp Tuchel

Large deviations for sums of i.i.d.\ random variables with stretched-exponential tails (also called Weibull or semi-exponential tails) have been well understood since the 60's, goi…

math.PR2025

Biased branching random walks on Bienaymé--Galton--Watson trees

Julien Berestycki, Nina Gantert, David Geldbach +1

We study -biased branching random walks on Bienaymé--Galton--Watson trees in discrete time. We consider the maximal displacement at time , $\max_{\vert u \vert =n} \vert X(u)…

math.PR2024

The averaging process on infinite graphs

Nina Gantert, Timo Vilkas

We consider the averaging process on an infinite connected graph with bounded degree and independent, identically distributed starting values or initial opinions. Assuming that the…

math.PR2024

Branching random walk and log-slowly varying tails

Ayan Bhattacharya, Piotr Dyszewski, Nina Gantert +1

We study a branching random walk with independent and identically distributed, heavy tailed displacements. The offspring law is supercritical and satisfies the Kesten-Stigum condit…

math.PR2024

Poisson Representable Processes

Malin P. Forsström, Nina Gantert, Jeffrey E. Steif

Motivated by Alain-Sol Sznitman's interlacement process, we consider the set of -valued processes which can be constructed in an analogous way, namely as a union of sets c…