The semi-simple zeta function of quaternionic Shimura varieties
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Beschreibung
This monograph is concerned with the Shimura variety attached to a quaternion algebra over a totally real number field. For any place of good (or moderately bad) reduction, the corresponding (semi-simple) local zeta function is expressed in terms of (semi-simple) local L-functions attached to automorphic representations. In an appendix a conjecture of Langlands and Rapoport on the reduction of a Shimura variety in a very general case is restated in a slightly stronger form. The reader is expected to be familiar with the basic concepts of algebraic geometry, algebraic number theory and the theory of automorphic representation.
Autor*in
Harry Reimann
Themen in »The semi-simple zeta function of quaternionic Shimura varieties«
algebra algebraic geometry algebraic number theory langlands program number theory shimura varieties zeta function