Shimura data in terms of \(B(G,\mathbb{R})\)

In my master’s thesis I studied the twistor projective line, which can be seen as the archimedean analogue of the Fargues-Fontaine curve. In this thesis I elaborated this connection and tried to make use of it to show that possibly Shimura data can be given a description in terms of \(B(G,\mathbb{R})\).

Stratas of \(\rm{Bun}_G\)

These are notes of a talk that I gave in the London number theory study group on Stratas of the \(\rm{Bun}_G\) stack, studying \(G\)-torsors on the Fargues-Fontaine curve.

Preprints & Publications

[Functions on Irreducible Components of the Emerton-Gee Stack]

Link to the arxiv