output
19952026
most citedInverse Problem for a Curved Quantum Guide

1k citations

Showing 2024 · math.PRShow all

16 papers · 2 filters

math.PR2024

The longest branches in a non-Markovian phylogenetic tree

Sergey Bocharov, Simon C. Harris, Bastien Mallein

Consider a Bellman--Harris-type branching process, in which individuals evolve independently of one another, giving birth after a random time to a random number of children…

math.PR2024

On the separation cut-off phenomenon for Brownian motions on high dimensional rotationally symmetric compact manifolds

Koléhè Coulibaly-Pasquier, Marc Arnaudon, Laurent Miclo

Given a family of rotationally symmetric compact manifolds indexed by the dimension and a weight function, the goal of this paper is to investigate the cut-off phenomenon for the B…

math.PR2024

Dark Subspaces and Invariant Measures of Quantum Trajectories

Tristan Benoist, Clément Pellegrini, Anna Szczepanek

Quantum trajectories are Markov processes describing the evolution of a quantum system subject to indirect measurements. They can be viewed as place dependent iterated function sys…

math.PR2024

The Yaglom limit for branching Brownian motion with absorption and slightly subcritical drift

Julien Berestycki, Jiaqi Liu, Bastien Mallein +1

Consider branching Brownian motion with absorption in which particles move independently as one-dimensional Brownian motions with drift , each particle splits into two particle…

math.PR2024

Functional approximation of the marked Hawkes risk process

Laure Coutin, Mahmoud Khabou

The marked Hawkes risk process is a compound point process for which the occurrence and amplitude of past events impact the future. Thanks to its autoregressive properties, it foun…

math.PR2024

Stability of discrete-time Hawkes process with inhibition: towards a general condition

Manon Costa, Pascal Maillard, Anthony Muraro

In this paper, we study a discrete-time analogue of a Hawkes process, modelled as a Poisson autoregressive process whose parameters depend on the past of the trajectory. The model…