Application open: Special Topic School "Persistent Homology and Applications in Topological Data Analysis" Special Topic School "Persistent Homology and Applications in Topological Data Analysis" - Sept 28 - Oct 02, 2026

Over the last two decades, research in persistent homology and its applications in topological data analysis has developed from a conceptual mathematical framework into a powerful tool whose use has become commonplace in fields as diverse as machine learning and differential geometry. Modern approaches to understanding the geometric and topological structure of point clouds make extensive use of these methods, necessitating a good command of the relevant tools developed in the persistent framework.

The aim of this school is to bring together researchers working in the field of computational topology, particularly in persistence theory and its applications in Topological Data Analysis (TDA), to work together on topics in the field.