I am an Assistant Professor at the BICMR, Peking University. Previously, I held postdoc positions at HU-Berlin and  Aix-Marseille University, mentored by Gaëtan Borot and Rémi Rhodes respectively. I received my Ph.D. from the University of Cambridge, under the supervision of Jason Miller. 

I am interested in probabilistic representations of infinite dimensional algebraic structures arising from conformal field theory (CFT). More prosaically, this consists in the harmonic analysis of loop groups and the diffeomorphism group of the circle. In the past, I have mostly focused on CFTs with Virasoro symmetry, but my most recent result addresses Kac-Moody symmetry with the construction of a canonical family of measures on the moduli space of flat connections in the disc. In the future, I will extend this to arbitrary Riemann surfaces with boundary, motivated by WZW models and the analytic Langlands correspondence.