activity
20172025
most citedInitial correlations of the Glasma energy-momentum tensor

21 citations · 27 across the 11 of their papers we have counts for

collaborators

12 papers

math.PR2025

On the differentiability of the local time of the ()-stable super-Brownian motion

Ziyi Chen, Jieliang Hong

We consider the local times of -stable -dimensional super-Brownian motion with . Mytnik and Perkins (2003) proved that the local time, denoted by , is joi…

math.PR2023

Exceptional times for the instantaneous propagation of superprocess

Jieliang Hong, Leonid Mytnik

For a Dawson-Watanabe superprocess on , it is shown in Perkins (1990) that if the underlying spatial motion belongs to a certain class of Lévy processes that admi…

math.PR2023

Rescaled SIR epidemic processes converge to super-Brownian motion in four or more dimensions

Jieliang Hong

In dimensions , by choosing a suitable scaling parameter, we show that the rescaled spatial SIR epidemic process converges to a super-Brownian motion with drift, thus comp…

math.PR2023

A lower bound for p_c in range-R bond percolation in four, five and six dimensions

Jieliang Hong

For the range-R bond percolation in d=4,5,6, we obtain a lower bound for the critical probability p_c for R large, agreeing with the conjectured asymptotics and thus complementing…

math.PR2022

Exceptional times for the instantaneous propagation of superprocess

Jieliang Hong, Leonid Mytnik

For a Dawson-Watanabe superprocess on , it is shown in Perkins (1990) that if the underlying spatial motion belongs to a certain class of Lévy processes that admi…

math.PR2021★ 1 cited

An upper bound for in range- bond percolation in two and three dimensions

Jieliang Hong

An upper bound for the critical probability of long range bond percolation in and is obtained by connecting the bond percolation with the SIR epidemic model, thus compl…

math.PR2020★ 1 cited

On the boundary local time measure of super-Brownian motion

Jieliang Hong

If is the total occupation local time of -dimensional super-Brownian motion, , for and , we construct a random measure , called the boundary loc…

math.PR2020★ 2 cited

Exit measure, local time and a boundary local time of super-Brownian motion

Jieliang Hong

We use a renormalization of the total mass of the exit measure from the complement of a small ball centered at for to give a new construction of the t…

math.PR2018★ 1 cited

On the topological boundary of the range of super-Brownian motion-extended version

Jieliang Hong, Leonid Mytnik, Edwin Perkins

We show that if is the boundary of the range of super-Brownian motion and dim denotes Hausdorff dimension, then with probability one, for any open set , $\…

hep-ph2018★ 21 cited

Initial correlations of the Glasma energy-momentum tensor

Javier L. Albacete, Pablo Guerrero-Rodríguez, Cyrille Marquet

We present an analytical calculation of the covariance of the energy-momentum tensor associated to the gluon field produced in ultra-relativistic heavy ion collisions at early time…

math.PR2017

Renormalization of local times of super-Brownian motion

Jieliang Hong

For the local time of super-Brownian motion starting from , we study its asymptotic behavior as . In , we find a normalization $ψ(x)=(1/(2π^2) \log (1…

math.PR2017★ 1 cited

Local behavior of local times of super Brownian motion

Jieliang Hong

For , in dimension , we study the asymptotic behavior of the local time of super-Brownian motion starting from as . Let $ψ(x)=((1/2…