A combination of functional analysis with higher categories is essential for the mathematical understanding of quantum field theory, which is based on the fundamental principles of unitarity and locality. Locality is deeply tied to higher categorical structures, as is most explicit in the Atiyah-Segal approach to QFT through representations of the cobordism categories. On the other hand, the mathematical language of quantum mechanics and quantum field theory is functional analysis.
This workshop brings together leading researchers--- from fields as disparate as analysis, higher categories, and rigorous QFT ---to arrive at a more complete theory.
Coming soon.
Organizers
| Name | Affiliation |
|---|---|
| Nils Carqueville | University of Vienna |
| Lukas Müller | LMU München |
| Claudia Scheimbauer | Technical University of Munich |
| Luuk Stehouwer | Durham University |
Attendees
| Name | Affiliation |
|---|---|
| David Aretz | Max Planck Institute for Mathematics, Bonn |
| Jurek Bleischwitz | University of Southern Denmark |
| Eugenia Boffo | Charles University Prague |
| Jennifer Brown | University of Hamburg |
| Severin Bunk | University of Herfordshire |
| Ulrich Bunke | Universität Regensburg |
| Victor Carmona | Université de Montpellier |
| Domenico Fiorenza | La Sapienza University of Rome |
| Daniel Fraunhofer | Ludwig Maximilian University of Munich |
| Aaron Hofer | Max Planck Institute for Mathematics, Bonn |
| Thomas Nikolaus | University of Münster |
| Nivedita Nivedita | Perimeter Institute, Waterloo |
| Viktoriya Ozornova | Max Planck Institute for Mathematics, Bonn |
| Rhiannon Savage | University College London |
| Alexander Schenkel | University of Trento |
| Urs Schreiber | New York University Abu Dhabi |
| Christoph Schweigert | University of Hamburg |
| Pelle Steffens | Max Planck Institute for Mathematics, Bonn |
| Konrad Waldorf | University of Greifswald |
| Matthew Yu | Institute for Advanced Study, Princeton |
| Markus Zetto | Max Planck Institute for Mathematics, Bonn |