ERC Starting Grant · 2018
Stochastic Processes on Random Surfaces
In the last several decades, two canonical theories of random surfaces have emerged. The first, so-called Liouville quantum gravity (LQG), has its roots in conformal field theory and string theory from the 1980s and 1990s. The second, so-called random planar maps (RPM), has its roots in combinatorics from the 1960s. There has been immense progress in recent years in making rigorous sense of LQG, in the study of the large-scale behavior of RPM, and developing connections between them as well as with other mathematical objects such as the Schramm-Loewner evolution (SLE). The purpose of this project is to study stochastic processes on LQG and RPM. The first part of the proposed research is…
From the public funding record at EU CORDIS. Describes the funded project, not the reviews below.