This summer school aims to bring together mathematicians and network scientists to foster the exchange of ideas between these two fields. During the school several minicourses will be given by distinguished researchers in graph theory and network science for students from both fields, who are interested in multidisciplinary approaches to networks.

Discrete structures and their limits: 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.

The theory of automorphic forms is a central area of modern mathematics due to its depth and connections to a large number of other disciplines. This feature makes it attractive but also difficult to enter. The summer school will provide a motivated introduction to this rich field through exciting recent developments.

The aim of this School is to give an overview of the state of the art in non-commutative optimal transport.

The school aims to familiarize young researchers with some of the most recent advances in the theory of ergodic and statistical properties of hyperbolic dynamical systems.

The aim of the school is to study various aspects of fractal geometry, motivated by iterated function systems, dynamical systems and probability theory.