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Special values of L-functions / von Martin Barič ; Betreuer: Prof. Dr. Fabian Januszewski. Paderborn, 2023
Inhalt
Preface
Historical Development and Motivation
Classical approach to L-functions
Adelic approach to L-functions: The paradigm of Tate
From geometry to number theory
p-adic Interpolation
Preliminaries
Relevant algebraic structures
Relevant characters
Additive characters
Multiplicative quasicharacters
The local Gauss sum
Modular character of the local Borel subgroup
The Weyl Group
The Iwahori subgroup
On space decompositions
On measures
Remarks on the Iwahori Group
On measure decomposition
On conjugations
Automorphic Representation Theory
Representations of l-groups
Hecke algebras
Non-Archimedean generic representations
Non-Archimedean unramified representations
Iwahori-spherical representations
Evaluation of Whittaker functions
(g,K)-modules
Archimedean Generic Representations
Automorphic representations
Remarks on Cuspidal Representations
Automorphic L-Functions
Motives
Complex L-functions attached to motives
p-adic L-functions attached to motives
Tensor product of motives
Modification at p
The modified setting
The case n=1
chi ramified
chi unramified
A general recursion
The case n=2
chi ramified
chi unramified
The case n arbitrary
chi ramified
chi unramified
p-adic L-function attached to GL(n+1) x GL(n)
The modified automorphic L-function
The spherical and parabolic Hecke algebra
The p-adic distribution
Local Gauss sums
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