Resonances and convex co-compact congruence subgroups of PSL2(Z)

Type: Preprint

Publication Date: 2014-01-01

Citations: 2

DOI: https://doi.org/10.48550/arxiv.1409.2809

Locations

  • arXiv (Cornell University) - View
  • HAL (Le Centre pour la Communication Scientifique Directe) - View - PDF
  • DataCite API - View

Similar Works

Action Title Year Authors
+ Resonances and density bounds for convex co-compact congruence subgroups of SL 2(ℤ) 2016 Dmitry Jakobson
Frédéric Naud
+ L-functions and sharp resonances of infinite index congruence subgroups of $SL_2(\mathbb{Z})$ 2017 Dmitry Jakobson
Frédéric Naud
+ L-functions and sharp resonances of infinite index congruence subgroups of $SL_2(\mathbb{Z})$ 2017 Dmitry Jakobson
Frédéric Naud
+ Uniform exponential mixing and resonance free regions for convex cocompact congruence subgroups of $\operatorname{SL}_2(\mathbb{Z})$ 2014 Hee Oh
Dale Winter
+ Uniform exponential mixing and resonance free regions for convex cocompact congruence subgroups of $\operatorname{SL}_2(\mathbb{Z})$ 2014 Hee Oh
Dale Winter
+ PDF Chat Uniform exponential mixing and resonance free regions for convex cocompact congruence subgroups of $\operatorname {SL}_2(\mathbb {Z})$ 2015 Hee Oh
Dale Winter
+ On a Spectral Bound for Congruence Subgroup Families in SL3(Z) 2015 Timothy Heath
+ PDF Chat The Selberg zeta-function for cocompact discrete subgroups of PSL(2,C) 1985 Jürgen Elstrodt
Fritz Grunewald
J. Mennicke
+ On the resonances of convex co-compact subgroups of arithmetic groups 2010 Dmitry Jakobson
Frédéric Naud
+ A Uniform Strong Spectral Gap for Congruence Covers of a compact quotient of PSL(2,R)^d 2010 Dubi Kelmer
+ Spectral gaps and abelian covers of convex co-compact surfaces 2018 Frédéric Naud
+ Uniform resonance free regions for convex cocompact hyperbolic surfaces and expanders 2021 Louis Soares
+ On the spectral gap for infinite index “congruence” subgroups of SL2(Z) 2002 Alex Gamburd
+ A Uniform Strong Spectral Gap for Congruence Covers of a Compact Quotient of 2010 Dubi Kelmer
+ P-Partitions and the plactic congruence 1993 Claudia Malvenuto
+ Generalization of Selberg's $3/16$ theorem for convex cocompact thin subgroups of $\operatorname{SO}(n, 1)$ 2020 Pratyush Sarkar
+ Density and localization of resonances for convex co-compact hyperbolic surfaces 2012 Frédéric Naud
+ Strong Spectral Gaps for Compact Quotients of Products of $\PSL(2,\bbR)$ 2008 Dubi Kelmer
Peter Sarnak
+ Expansion and uniform resonance free regions for convex cocompact hyperbolic surfaces 2021 Louis Soares
+ Weak Weyl's law for congruence subgroups 2004 Jean-Pierre Labesse
Werner Mueller