Florian Schweiger

Florian Schweiger is a Postdoctoral Scholar in the Department of Mathematics at the University of Geneva, hosted by Professor Hugo Duminil-Copin. Previously, he was a postdoc at the Weizmann Institute of Science under Ofer Zeitouni. His research centers on probability theory and analysis, with a primary emphasis on stochastic models for interfaces.

His educational background includes:

• BSc in Mathematics from the University of Bonn (2011-2014)
• MSc in Mathematics from the University of Toronto (2014-2015)
• MSc in Mathematics from the University of Bonn (2015-2016)
• PhD in Mathematics from the University of Bonn (2016-2020), supervised by Stefan Müller

Dr. Schweiger's research interests encompass probability theory and mathematical analysis. He investigates stochastic interface models, log-correlated fields and their extremes, correlated percolation models, and regularity theory for discrete elliptic operators. His work often addresses the behavior of random surfaces and fields in various regimes.

His recent publications demonstrate a strong focus on interface models and log-correlated Gaussian fields. Key contributions include the study of the maximum of log-correlated fields in random environments, pinning phenomena in membrane models, and finite range decompositions of Gaussian fields. These works highlight the interplay between probability and analysis in understanding complex random systems.

He is an active member of Hugo Duminil-Copin's research group at the University of Geneva, contributing to the group's efforts in probability theory and statistical mechanics.