2 papers
math.SP2026
Quantum ergodicity in the Benjamini--Schramm limit for locally symmetric spaces
Farrell Brumley, Simon Marshall, Jasmin Matz +1
We prove that for almost all symmetric spaces and for any sequence of compact locally symmetric spaces which is uniformly discrete, has a uniform spectral gap, and conver…
math.SP2026
Resonances on geometrically finite graphs
Christian Arends, Carsten Peterson, Tobias Weich
In analogy with the spectral theory of geometrically finite hyperbolic manifolds, we initiate the study of resonances on geometrically finite (q+1)-regular graphs of groups. We pro…