CRC 1442 - B02: Geometric evolution equations
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
Hamilton's Ricci flow is a (weakly parabolic) geometric evolution equation, which deforms a given Riemannian metric in its most natural direction. Over the last decades, it has been used to prove several significant conjectures in Riemannian geometry and topology (in dimension three). In this project we focus on Ricci flow in higher dimensions, in particular on heat flow methods, new Ricci flow invariant curvature conditions and the dynamical Alekseevskii conjecture.
Keywords: Differential Geometry; Analysis; Mathematics
Website of the project: https://www.uni-muenster.de/MathematicsMuenster/de/CRC-Geometry/research/projects/b02.html
DFG-Gepris-ID: https://gepris.dfg.de/gepris/projekt/444017888
Funding identifier: SFB 1442/2, B02 | DFG project number: 427320536
Funder / funding scheme:
- DFG - Collaborative Research Centre (SFB)
Project management at the University of Münster
| Böhm, Christoph | |
| Wilking, Burkhard |
Applicants from the University of Münster
| Böhm, Christoph | |
| Wilking, Burkhard |
Projects of the previous funding period
Duration: 01/07/2020 - 30/06/2024 | 1st Funding period Funded by: DFG - Collaborative Research Centre Type of project: Subproject in DFG-joint project hosted at University of Münster |
Related main project
Duration: 01/07/2024 - 30/06/2028 | 2nd Funding period Funded by: DFG - Collaborative Research Centre Type of project: Main DFG-project hosted at University of Münster |