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Automorphic forms - 2022 Fall (Sept-Dec)

Endre Szemerédi, Gergely Harcos, Özlem Imamoḡlu, Péter Maga, Árpád Tóth, Gergely Zábrádi
The theory of automorphic forms is a dynamically expanding part of number theory with an increasing number of connections and applications to other branches of mathematics as well as physics. Research is driven by long standing conjectures and unexpected breakthroughs.

Measurable Combinatorics - 2024 Spring (Jan-June)

Jan Grebik, Alexander Kechris, Oleg Pikhurko, Stevo Todorcevic, Zoltán Vidnyánszky
Measurable combinatorics studies the behavior of infinite definable graphs and measurable analogues of notions of classical combinatorics.

Singularities and Low Dimensional Topology - 2023 Spring (Jan-June)

Javier Fernández de Bobadilla, Marco Marengon, András Némethi, András Stipsicz, Zoltán Szabó, Vera Vértesi
The semester will focus on recent developements in the theory of surface singularities, and the connection of this discipline with low-dimensional topology, and in particular, to Heegaard Floer homology.

Probability and Statistical Physics - 2025 Spring (Jan-June)

Gábor Pete, Bálint Tóth
The goal of the semester is to bring together prominent scientists of the field to discuss the frontline of research and to introduce the next generation of researchers to the wide range of ideas and methods of contemporary probability and mathematical statistical physics.

Large Networks and their Limits - 2022 Spring (Feb-June)

Miklós Abért, László Lovász, Gábor Pete, Balázs Szegedy
The semester focuses on discrete structures and their limits. This is an active area of research that connects discrete mathematics with ergodic theory, stochastic processes, spectral theory, measured group theory and various branches of analysis and topology.

Fourier Analysis and Additive Problems - 2024 Spring (Jan-June)

Imre Z. Ruzsa , Oriol Serra , Máté Matolcsi, Szilárd Révész, Gergely Kiss, Gábor Somlai
The semester is built around two strongly related topics, Fourier analysis and additive problems. In the first half of the semester, we will focus on Fourier analysis and its applications in various branches of mathematical analysis.

Discrete Geometry and Convexity - 2023 Fall (Aug-Dec)

Imre Bárány, Márton Naszódi, János Pach, Gábor Tardos, Géza Tóth
Convex and Discrete Geometry Summer School and Worskhop. Graph Drawing and Combinatorial Geometry Workshop.

Analysis and Geometry on Complex Manifolds - 2025 Fall (Aug-Dec)

Tamás Darvas, László Lempert, Gábor Székelyhidi, Róbert Szőke, Adriano Tomassini
The main theme of the Semester is to connect various approaches in the Theory of Complex Manifolds considering both the Kahlerian and non-Kahlerian cases.

Optimal Transport on Quantum Structures - 2022 Fall (Sept-Dec)

Jan Maas, Simone Rademacher, Tamás Titkos, Dániel Virosztek
Quantum optimal transport is a flourishing research field these days with several different approaches and interpretations ranging from semi-classical to free probabilistic, and from static to dynamic, respectively.

Fractals and Hyperbolic Dynamical Systems - 2024 Fall (Aug-Dec)

Domokos Szász, Péter Bálint, Károly Simon, Balázs Bárány
The major goal of the semester is to bring together experts and young researchers to initiate new interactions on various aspects of chaotic dynamical systems out of equilibrium and on the geometry of non-conformal systems.
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