Alexander Bertoloni Meli — Postdoctoral Assistant Professor
Bertoloni Meli is interested in the Langlands program, local and global Shimura varieties, and algebraic groups.
Bertoloni Meli is interested in the Langlands program, local and global Shimura varieties, and algebraic groups.
Chan's main research interest lies in number theory, in particular arithmetic statistics.
Daniels' research focuses on generalizations of Zink's theory of displays and applications to Rapoport-Zink spaces.
Hong's research interest lies in number theory and arithmetic geometry, with emphasis on local and geometric aspects of the Langlands program.
Koziol is interested in various aspects of the (local) Langlands Program, specifically representation theory of p-adic reductive groups, associated Hecke algebras, and Galois representations.
Laudone's area of research is algebraic combinatorics, representation theory and representation stability. He is interested in stability results for sequences of spaces and objects with some type of symmetry, the role of combinatorial and diagrammatic techniques in understanding these results and the ensuing implications and applications in the fields of representation theory, algebraic geometry and combinatorics.
Li is interested in arithmetic geometry.
Liu is interested in number theory, group theory and arithmetic geometry.
Rome's research is focused on analytic number theory, both classically and in application to problems in Diophantine geometry and arithmetic statistics.
Witaszek is interested in birational geometry and the minimal model program, algebraic geometry in positive and mixed characteristics, and Frobenius splittings and F-singularities.