Linus Hamann

Linus Hamann is a Benjamin Pierce Fellow at Harvard University, specializing in arithmetic geometry and p-adic numbers. His research bridges the classical and geometric Langlands correspondences, focusing on the cohomology of Shimura varieties and related moduli spaces.

• Current Position: Benjamin Pierce Fellow, Harvard University
• Previous Roles: NSF Postdoc at Stanford University, PhD from Princeton University (2023)

His work explores finiteness theorems, torsion vanishing phenomena, and compatibility with the Fargues-Scholze correspondence for unitary and reductive groups. Recent publications emphasize intertwining operators, duality theorems, and applications to automorphic forms.

Linus's research trends include geometric Langlands, p-adic Hodge theory, moduli stacks, and trace formulas. His publications analyze structures like Jacobian criteria for v-stacks and dualizing complexes on moduli spaces.

• Scientific Awards:
  • Benjamin Pierce Fellowship
  • NSF Postdoctoral Fellowship

He teaches courses such as Categorical Langlands and Shimura Varieties (Math 268A), covering advanced topics in arithmetic geometry and Langlands duality.