Introduction:
Automorphic forms play a key role in modern number theory, and we aim to make them more visible in Hungary. The group focuses on mainstream topics like: the density of the exceptional automorphic spectrum, bounding automorphic forms and their L-functions, identities of spectral origin, and the p-adic Langlands program.
Head of Group:
Harcos Gergely
Research Professor
Research Professor
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Research group:Automorphic forms
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Research department:Number theory
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Room:-
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Phone:1/4838347
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Email:harcos.gergely (at) renyi.hu
Employees:
Biró András
Research Professor
Research Professor
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Research group:Automorphic forms
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Research department:Number theory
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Room:III/12.
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Phone:1/4838351
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Email:biroand (at) renyi.hu
Erdélyi Márton Kristóf
Research Fellow
Research Fellow
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Research group:Automorphic forms
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Research department:Number theory
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Room:III.15
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Phone:+36 1 483 8333
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Email:erdelyi.marton (at) renyi.hu
Maga Péter
Senior Research Fellow
Senior Research Fellow
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Research group:Automorphic formsAnalytic Number Theory and Representation Theory
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Research department:Number theory
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Room:III.2.
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Phone:+3614838347
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Email:maga.peter (at) renyi.hu
Árpád Tóth
Research Professor
Research Professor
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Research group:Automorphic forms
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Research department:Number theory
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Room:III.12.
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Phone:+3614838351
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Email:toth.arpad (at) renyi.hu
Gergely Zábrádi
Research Fellow
Research Fellow
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Research group:Automorphic forms
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Research department:Number theory
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Room:III.18.
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Phone:+36 1 483 8353
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Email:zabradi.gergely (at) renyi.hu
Events:
Tim Browning (IST Austria): The Hasse principle for random hypersurfaces
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Rényi Intézet, Kutyás terem
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Tal Horesh (IST Austria): Equidistribution in primitive vectors and sublattices of $\mathbb{Z}^n$
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Rényi Intézet, Nagyterem
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Gergely Harcos: A Minkowski-type result for linearly independent subsets of ideal lattices. I
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Rényi Intézet, Nagyterem
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Somnath Jha (IIT Kanpur): $p^r$-Selmer companion modular forms
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Rényi Intézet, Kutyás terem
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Aprameyo Pal (Universität Duisburg-Essen): A central value formula of degree 6 complex $L$-series and arithmetic applications
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Rényi Intézet, Kutyás terem
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Ezra Waxman (Charles University): Hecke Characters and the $L$-Function Ratios Conjecture
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Rényi Intézet, Nagyterem
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Min Lee (University of Bristol): Effective equidistribution of primitive rational points on expanding horospheres
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Rényi Intézet, Kutyás terem
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Nate Gillman (Wesleyan University): Exact formulas for invariants of Hilbert schemes of complex surfaces
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Rényi Intézet, Kutyás terem
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Dimitrios Chatzakos (Université de Lille): Quantum ergodicity in shrinking balls of arithmetic hyperbolic manifolds
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Rényi Intézet, Nagyterem
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Giacomo Cherubini: Spectral Universality for Maass L-functions
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MTA Rényi Intézet, nagyterem
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