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most citedAdvanced capabilities for materials modelling with Quantum ESPRESSO

7.7k citations

Showing 2019 · math.PRShow all

11 papers · 2 filters

math.PR2019★ 3 cited

Rates of convergence to the local time of Oscillating and Skew Brownian Motions

Sara Mazzonetto

In this paper, a class of statistics based on high frequency observations of oscillating and skew Brownian motion is considered. Their convergence rate towards the local time of th…

math.PR2019★ 4 cited

Persistence in the Moran model with random switching

Arnaud Guillin, Arnaud Personne, Edouard Strickler

The paper is devoted to the study of the asymptotic behaviour of Moran process in random environment, say random selection. In finite population, the Moran process may be degenerat…

math.PR2019

Stochastic Methods for Neutron Transport Equation III: Generational many-to-one and

A. M. G. Cox, E. L. Horton, A. E. Kyprianou +1

The Neutron Transport Equation (NTE) describes the flux of neutrons over time through an inhomogeneous fissile medium. In the recent articles [5, 10], a probabilistic solution of t…

math.PR2019

Skorohod and rough integration with respect to the non-commutative fractional Brownian motion

Aurélien Deya, René Schott

We pursue our investigations, initiated in [8], about stochastic integration with respect to the non-commutative fractional Brownian motion (NC-fBm). Our main objective in this pap…

math.PR2019

BPHZ renormalisation and vanishing subcriticality asymptotics of the fractional model

Nils Berglund, Yvain Bruned

We consider stochastic PDEs on the -dimensional torus with fractional Laplacian of parameter , quadratic nonlinearity and driven by space-time white noise. These equa…

math.PR2019

The impatient collector

Anis Amri, Philippe Chassaing

In the coupon collector problem with items, the collector needs a random number of tries to complete the collection. Also, after tries, the collector ha…

math.PR2019★ 3 cited

A central limit theorem for the number of descents and some urn models

Olivier Garet

The purpose of this work is to establish a central limit theorem that can be applied to a particular form of Markov chains, including the number of descents in a random permutation…

math.PR2019★ 9 cited

Practical criteria for R-positive recurrence of unbounded semigroups

Nicolas Champagnat, Denis Villemonais

The goal of this note is to show how recent results on the theory of quasi-stationary distributions allow to deduce effortlessly general criteria for the geometric convergence of n…

math.PR2019★ 5 cited

A stochastic Gronwall inequality and applications to moments, strong completeness, strong local Lipschitz continuity, and perturbations

Anselm Hudde, Martin Hutzenthaler, Sara Mazzonetto

There are numerous applications of the classical (deterministic) Gronwall inequality. Recently, Michael Scheutzow discovered a stochastic Gronwall inequality which provides upper b…

math.PR2019★ 3 cited

Scaling limits of permutation classes with a finite specification: a dichotomy

Frédérique Bassino, Mathilde Bouvel, Valentin Féray +3

We consider uniform random permutations in classes having a finite combinatorial specification for the substitution decomposition. These classes include (but are not limited to) al…

math.PR2019★ 3 cited

Random polytopes and the wet part for arbitrary probability distributions

Imre Bárány, Matthieu Fradelizi, Xavier Goaoc +2

We examine how the measure and the number of vertices of the convex hull of a random sample of points from an arbitrary probability measure in relates to the wet…