activity
20072026
most citedBranching structure for an (L-1) random walk in random environment and its applications

14 citations · 37 across the 24 of their papers we have counts for

collaborators

24 papers

math.PR2026

On the maximal displacement of subcritical branching random walk in random environment

Fu Wenxin, Hong Wenming

In this paper, we consider the subcritical branching random walk in a random environment. We assume the branching and the step jump are independent; and the branching is in random…

math.PR2023★ 1 cited

Convergence of the derivative martingale for the branching random walk in time-inhomogeneous random environment

Wenming Hong, Shengli Liang

Consider a branching random walk on the real line with a random environment in time (BRWRE). A necessary and sufficient condition for the non-triviality of the limit of the derivat…

math.PR2023

Weak Quenched Invariance Principle for Random Walk with Random Environment in Time

You Lv, Wenming Hong

Consider the invariance principle for a random walk with random environment (denoted by ) in time on $\bfR$ in a weak quenched sense. We show that a sequence of the random proba…

math.PR2022★ 1 cited

Random walks in time-inhomogeneous random environment conditioned to stay positive

Wenming Hong, Shengli Liang

We consider a random walk in time-inhomogeneous random environment . For almost each realization of , we formulate a quenched harmonic function, b…

math.PR2022★ 1 cited

On the barrier problem of branching random walk in time-inhomogeneous random environment

You Lv, Wenming Hong

We consider a supercritical branching random walk in time-inhomogeneous random environment with a random absorption barrier, i.e.,in each generation, only the individuals born belo…

math.PR2021

Quenched small deviation for the trajectory of a random walk with time-inhomogeneous random environment

You Lv, Wenming Hong

We consider the small deviation probability for random walk with time-inhomogeneous random environment. Compared with the result in Mogul'ski\uı (1974) for the i.i.d. random walk,…