Mark Reeder

Mark Reeder is a Professor in the Mathematics Department at Boston College, part of the Morrissey College of Arts and Sciences. He holds a Ph.D. from The Ohio State University. His research focuses on representation theory, p-adic groups, algebraic groups, and number theory. Notable contributions include studies on Weyl groups, Langlands correspondence, and modular forms.

Recent publications highlight work on Weyl group characters (2024), Thomae’s function on Lie groups (2023), and adjoint Swan conductors (2018). His research often intersects algebraic geometry and invariant theory, with a focus on explicit methods in the Langlands program.

No awards or grants are explicitly listed in the provided text. His academic profile emphasizes theoretical contributions to algebra and representation theory, with a strong focus on p-adic and Lie group structures.