The thematic semester will center on various aspects of the theory of moduli spaces, that is, parameter spaces in algebraic geometry.

The semester will focus on the intersections between modern harmonic analysis, number theory as well as arithmetic and geometric Ramsey theory, which are still evolving.

The primary theme of this special research semester is to explore recent advancements in the theory of complex manifolds, with a focus on both Kählerian and non-Kählerian cases.

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.

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.

Measurable combinatorics studies the behavior of infinite definable graphs and measurable analogues of notions of classical combinatorics.

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.

Convex and Discrete Geometry Summer School and Worskhop. Graph Drawing and Combinatorial Geometry Workshop.

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.

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.