The development of operator algebras was largely motivated by physics since they provide the right mathematical framework for quantum mechanics. Since then, operator algebras have turned into a subject of their own. We will pursue the many fascinating connections to (functional) analysis, algebra, topology, group theory and logic, and eventually connect back to mathematical physics via random matrices and non-commutative geometry.
| Bellissard, Jean Vicent | |
| Courtney, Kristin Elizabeth | |
| Cuntz, Joachim | |
| de Laat, Tim | |
| Echterhoff, Siegfried | |
| Gardella, Emilio Eusebio | |
| Kerr, David | |
| Löwe, Matthias | |
| Weber, Hendrik | |
| Winter, Wilhelm | |
| Wulkenhaar, Raimar |
| Bellissard, Jean Vicent | |
| Cuntz, Joachim | |
| de Laat, Tim | |
| Echterhoff, Siegfried | |
| Gardella, Emilio Eusebio | |
| Löwe, Matthias | |
| Winter, Wilhelm | |
| Wulkenhaar, Raimar |
Duration: 01/01/2019 - 31/12/2025 | 1st Funding period Funded by: DFG - Cluster of Excellence Type of project: Main DFG-project hosted at University of Münster |