CRC 1442 - A02: Moduli spaces of p-adic Galois representations
Basic data for this project
Type of project: Subproject in DFG-joint project hosted at University of Münster
Duration at the University of Münster: 01/07/2020 - 30/06/2024 | 1st Funding period
Description
p-adic Galois representations in finite Zp-modules are equivalent to (phi,Gamma)-modules for Qp. In this project, we develop the theory of (phi,Gamma)-modules further in the direction of finite extensions of Qp and their function field analogues. We will also use (phi,Gamma)-modules to construct moduli spaces of p-adic Galois representations. We aim to decompose special fibres on these moduli spaces into cycles in a way that mirrors multiplicity formulas in representation theory.
Keywords: Arithmetic Geometry; Representation Theory; Mathematics
Website of the project: https://www.uni-muenster.de/MathematicsMuenster/CRC-Geometry/research/projects/a02.html
DFG-Gepris-ID: https://gepris.dfg.de/gepris/projekt/444016194
Funding identifier: SFB 1442/1, A02 | DFG project number: 427320536
Funder / funding scheme:
- DFG - Collaborative Research Centre (SFB)
Project management at the University of Münster
| Hartl, Urs | Professur für Arithmetische Geometrie (Prof. Hartl) |
| Hellmann, Eugen | Professorship for theoretical mathematics (Prof. Hellmann) |
| Schneider, Peter | Professorship for theoretical arithmetic (Prof. Schneider) |
Applicants from the University of Münster
| Hartl, Urs | Professur für Arithmetische Geometrie (Prof. Hartl) |
| Hellmann, Eugen | Professorship for theoretical mathematics (Prof. Hellmann) |
| Schneider, Peter | Professorship for theoretical arithmetic (Prof. Schneider) |