Menglu Wang

most citedLevel Lines of Gaussian Free Field I: Zero-Boundary GFF

9 citations · 14 across the 3 of their papers we have counts for

collaborators

3 papers

math.PR2015

Remarks on the intersection of SLE $_{κ} (ρ)$ curve with the real line

Menglu Wang, Hao Wu

SLE $_{κ} (ρ)$ is a variant of SLE $_{κ}$ where $ρ$ characterizes the repulsion (if $ρ > 0$ ) or attraction $(ρ < 0)$ from the boundary. This paper examines the probabilities of SLE $_{κ} (ρ)$ to…

math.PR2015★ 5 cited

Level Lines of Gaussian Free Field II: Whole-Plane GFF

Menglu Wang, Hao Wu

We study the level lines of GFF starting from interior points. We show that the level line of GFF starting from an interior point turns out to be a sequence of level loops. The seq…

math.PR2014★ 9 cited

Level Lines of Gaussian Free Field I: Zero-Boundary GFF

Menglu Wang, Hao Wu

Let $h$ be an instance of Gaussian Free Field in a planar domain. We study level lines of $h$ starting from boundary points. We show that the level lines are random continuous curv…

Remarks on the intersection of SLEκ​(ρ) curve with the real line

Level Lines of Gaussian Free Field II: Whole-Plane GFF

Level Lines of Gaussian Free Field I: Zero-Boundary GFF

Remarks on the intersection of SLE $_{κ} (ρ)$ curve with the real line