5 citations · 11 across the 6 of their papers we have counts for
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Lefschetz formulae for p-adic groups
Anton Deitmar
Lefschetz formulae for torus actions on p-adic groups are proven.
The Ihara-Selberg zeta function for PGL(3) and Hecke operators
Anton Deitmar
We prove an approximation to an Ihara-formula for the zeta function of an arithmetic quotient of the Bruhat-Tits building of a p-adic PGL(3).
The Lewis Correspondence for submodular groups
Anton Deitmar, Joachim Hilgert
The Lewis Correspondence attaching a unique "period function" to each Maass wave form for SL(2,Z) is extended to subgroups of finite index. This is achieved by using vector-valued…
Cohomology of arithmetic groups with infinite dimensional coefficient spaces
Anton Deitmar, Joachim Hilgert
The cuspidal cohomology groups of arithmetic groups in certain infinite dimensional Modules are computed. As a result we get a simultaneous generalization of the Patterson-Conjectu…
A discrete Lefschetz formula
Anton Deitmar
A Lefschetz formula is given that relates loops in a regular finite graph to traces of a certain representation. As an application the poles of the Ihara/Bass zeta function are exp…