Zeta functions of quasi-split reductive algebraic groups over local fields
Marcus du Sautoy
Abstract
We calculate zeta functions of quasi-split reductive algebraic groups over local fields using the classification of Tits and prove a functional equation. We give explicit exam- ples of these zeta functions for non-split unitary and orthogonal groups.
Create a lesson
Related papers
Rational points on loxodromic K3 surfaces and complex dynamics
Damián Gvirtz-Chen, Zhizhong Huang, Zhuchao Ji et al.
Ramanujan-type congruences for the smallest parts function
Larry Rolen
Some instances of modularity for residually reducible representations in the mixed case
Luis V. Dieulefait
Classification of torsion of elliptic curves over sextic fields
Filip Najman
A generalization of the Dirichlet approximation theorem for affine actions on the real line
Mohammad Javaheri
On ill-distributed B3 and B4 sets
André Hisatsuga, Rafael Miyazaki, Cosmin Pohoata