activity
20172026
most citedFusion asymptotics for Liouville correlation functions

6 citations · 14 across the 6 of their papers we have counts for

collaborators

8 papers

math.PR2026

Power variations of critical Gaussian multiplicative chaos and their spectral applications

Mo Dick Wong

We introduce power variations of critical Gaussian multiplicative chaos (GMC) along refining partitions in arbitrary dimension. Under suitable renormalisation, we prove uniform fra…

math.PR2023

Weyl's law in Liouville quantum gravity

Nathanaël Berestycki, Mo Dick Wong

Can you hear the shape of Liouville quantum gravity? We obtain a Weyl law for the eigenvalues of Liouville Brownian motion: the -th eigenvalue grows linearly with , with the…

math.PR2020★ 5 cited

On the critical-subcritical moments of moments of random characteristic polynomials: a GMC perspective

Jonathan P. Keating, Mo Dick Wong

We study the 'critical moments' of subcritical Gaussian multiplicative chaos (GMCs) in dimensions . In particular, we establish a fully explicit formula for the leading o…

math.PR2019★ 3 cited

Tail universality of critical Gaussian multiplicative chaos

Mo Dick Wong

In this article we study the tail probability of the mass of critical Gaussian multiplicative chaos (GMC) associated to a general class of log-correlated Gaussian fields in any dim…

math.PR2019

Universal tail profile of Gaussian multiplicative chaos

Mo Dick Wong

In this article we study the tail probability of the mass of Gaussian multiplicative chaos. With the novel use of a Tauberian argument and Goldie's implicit renewal theorem, we pro…

math.PR2018★ 6 cited

Fusion asymptotics for Liouville correlation functions

Guillaume Baverez, Mo Dick Wong

David-Kupiainen-Rhodes-Vargas introduced a probabilistic framework based on the Gaussian Free Field and Gaussian Multiplicative Chaos in order to make sense rigorously of the path…