A. Pohl

activity

20082026

most citedA thermodynamic formalism approach to the Selberg zeta function for Hecke triangle surfaces of infinite area

6 citations · 30 across the 19 of their papers we have counts for

collaborators

Showing 2018 · math.SPShow all

3 papers · 2 filters

math.SP2018

Fractal Weyl bounds and Hecke triangle groups

Frederic Naud, Anke Pohl, Louis Soares

Let $Γ_{w}$ be a non-cofinite Hecke triangle group with cusp width $w > 2$ and let $ϱ : Γ_{w} \to U (V)$ be a finite-dimensional unitary representation of $Γ_{w}$ . In this note we…

math.SP2018★ 1 cited

Zero is a resonance of every Schottky surface

Alexander Adam, Anke Pohl, Alexander Weiße

For certain spectral parameters we find explicit eigenfunctions of transfer operators for Schottky surfaces. Comparing the dimension of the eigenspace for the spectral parameter ze…

math.SP2018

Density of Resonances for Covers of Schottky Surfaces

Anke Pohl, Louis Soares

We investigate how bounds of resonance counting functions for Schottky surfaces behave under transitions to covering surfaces of finite degree. We consider the classical resonance…