The purpose of this workshop is to bring together experts and young scientists who will form WORKING GROUPS to SOLVE DIFFERENT PROBLEMS about RANDOM GRAPHS and RELATED MATHEMATICAL TOPICS IN A VERY BROAD SENSE.

The goal of the workshop is to bring together experts from both quantum information and discrete mathematics in order to discuss the state of the art, to share ideas and to identify and tackle relevant questions.

Conference celebrating the 100th anniversary of Rényi's birth

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.

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.

The aim of this focused workshop is to bring together some of the experts that work on dynamic percolation models of self-organized criticality. The time evolution of these random graphs are shaped by two competing mechanisms of opposite effect: addition of edges and deletion of large connected components.

The workshop 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.

May 9-13, 2022. The idea of the Mathematics of Large Networks Workshop is to bring together mathematicians and network scientists with the aim of fostering the exchange of ideas.

The workshop will be centered about structural limits and should consist mainly from disscussions after some introductry talks.

The subject of the workshop will be centered around the following question: Suppose G is a fundamental group of a Riemannian manifold M. How can we use the geometry of M to study the flexible stability of G?