Longmin Wang

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20112023

most citedExtremes of Vector-Valued Gaussian Processes

3 citations · 6 across the 6 of their papers we have counts for

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Showing 2018 · math.PRShow all

3 papers · 2 filters

math.PR2018

The invariance principle and the large deviation for the biased random walk on $Z^{d}$

Yuelin Liu, Vladas Sidoravicius, Longmin Wang +1

In this paper, we establish the invariance principle and the large deviation for the biased random walk $R W_{λ}$ with $λ \in [0, 1)$ on $Z^{d}, d \geq 1$ .

math.PR2018

Uniform spanning forests associated with biased random walks on Euclidean lattices

Zhan Shi, Vladas Sidoravicius, He Song +2

The uniform spanning forest measure ( $USF$ ) on a locally finite, infinite connected graph $G$ with conductance $c$ is defined as a weak limit of uniform spanning tree meas…

math.PR2018

On Spectral Radius of Biased Random Walks on Infinite Graphs

Zhan Shi, Vladas Sidoravicius, He Song +2

We consider a class of biased random walks on infinite graphs and present several general results on the spectral radius of biased random walk.

The invariance principle and the large deviation for the biased random walk on Zd

Uniform spanning forests associated with biased random walks on Euclidean lattices

On Spectral Radius of Biased Random Walks on Infinite Graphs

The invariance principle and the large deviation for the biased random walk on $Z^{d}$