CRC 1442 - D03: Integrability
Basic data for this project
Type of project: Subproject in DFG-joint project hosted at University of Münster
Duration at the University of Münster: 01/07/2024 - 30/06/2028 | 2nd Funding period
Description
We investigate blobbed topological recursion for the general Kontsevich matrix model, as well as the behaviour of Baker–Akhiezer spinor kernels for deformations of the spectral curve and for the quartic Kontsevich model. We study relations between spin structures and square roots of Strebel differentials, respectively between topological recursion and free probability. We examine factorisation super-line bundles on infinite-dimensional Grassmannians and motivic characteristic classes for intersection cohomology sheaves of Schubert varieties.
Keywords: Geometry; Operator Algebra; Noncommutative Geometry; Mathematics
Website of the project: https://www.uni-muenster.de/MathematicsMuenster/de/CRC-Geometry/research/projects/d03.html
DFG-Gepris-ID: https://gepris.dfg.de/gepris/projekt/444035764
Funding identifier: SFB 1442/2, D03 | DFG project number: 427320536
Funder / funding scheme:
- DFG - Collaborative Research Centre (SFB)
Project management at the University of Münster
| Schürmann, Jörg | Mathematical Institute |
| Wulkenhaar, Raimar | Professur für Reine Mathematik (Prof. Wulkenhaar) |
| Zhao, Yifei | Professorship of Arithmetic Geometry and Representation Theory (Prof. Deninger) |
Applicants from the University of Münster
| Schürmann, Jörg | Mathematical Institute |
| Wulkenhaar, Raimar | Professur für Reine Mathematik (Prof. Wulkenhaar) |
| Zhao, Yifei | Professorship of Arithmetic Geometry and Representation Theory (Prof. Deninger) |