activity
20132026
most citedSato-Tate equidistribution for families of Hecke-Maass forms on SL(n,R)/SO(n)

43 citations · 52 across the 9 of their papers we have counts for

collaborators

11 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.SP2020

Quantum Ergodicity for compact quotients of in the Benjamini-Schramm limit

Farrell Brumley, Jasmin Matz

We study the limiting behavior of Maass forms on Benjamini-Schramm convergent sequences of compact quotients of , , whose spectral param…

math.RT2020

Analytic torsion for arithmetic locally symmetric manifolds and approximation of -torsion

Jasmin Matz, Werner Mueller

In this paper we define a regularized version of the analytic torsion for quotients of a symmetric space of non-positive curvature by arithmetic lattices. The definition is based o…

math.NT2019

On the asymptotics of Hecke operators for reductive groups

Tobias Finis, Jasmin Matz

In this paper, we study the asymptotic behavior of the traces of Hecke operators for spherical discrete automorphic representations of fixed level on general split reductive groups…

math.RT2017

Approximation of -analytic torsion for arithmetic quotients of the symmetric space

Jasmin Matz, Werner Mueller

In [MzM] we defined a regularized analytic torsion for quotients of the symmetric space by arithmetic lattices. In this paper we study th…

math.NT2017★ 1 cited

Limit multiplicities for in

Jasmin Matz

We prove that the family of lattices , running over number fields with fixed archimedean signature , in ${\rm SL}_2(\mathbb{R}^{r_1}\oplu…