4 citations · 12 across the 18 of their papers we have counts for
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math.GR2014
Building lattices and zeta functions
Anton Deitmar, Ming-Hsuan Kang, Rupert McCallum
We introduce the notion of a building lattice generalizing tree lattices. We give a Lefschetz formula and apply it to geometric zeta functions. We further generalize Bass's approac…
math.NT2014
Artin L-function on PGL3
Ming-Hsaun Kang, Wen-Chien Winnie Li
We study Artin -functions on a finite -dimensional complex arising from PGL attached to finite-dimensional representations of its fundamental group. Some key pr…
math.NT2014★ 1 cited
Tree-lattice zeta functions and class numbers
Antonius Deitmar, Ming-Hsuan Kang
The theory of Ihara zeta functions is extended to non-compact arithmetic quotients of Bruhat-Tits trees. This new zeta function turns out to be a rational function, despite the inf…