Events
Elementary anabelian varieties are anabelian
Heidelberg, Mathematikon, SR 8 Heidelberg, GermanyTalk 4: Alexander Schmidt (Universität Heidelberg): Hyperbolic (poly-)curves are étale K(𝜋, 1)-schemes
The 6-Functor Formalism and finiteness/duality for (\varphi, \Gamma)-modules
Heidelberg, Mathematikon, SR 8 Heidelberg, GermanyTalk 3: Marlon Kocher (Universität Heidelberg): Analytic rings
The Northcott Property in the Q-Isogeny Class of an Abelian Variety
Frankfurt, Robert-Mayer-Str. 6-8, Raum 30913:30 - 15:00 Talk 3: Fabio Risi (Padua University): Local change of height
AGTZ Kolloquium
Mainz, Hilbertraum (05-432)Matteo Montagnani (Mainz): Geometric properties of analytic categories of sheaves
Oberseminar Algebra und Geometrie
Frankfurt, Robert-Mayer-Str. 6-8, Raum 309Amine Koubaa (Leibniz Universität Hannover): Beauville Laszlo theorems for discretely ringed adic spaces
Local-global compatibility at p of automorphic Galois representations over CM fields
Heidelberg, Mathematikon, SR A and LivestreamDmitri Whitmore (University of Cambridge)
Seminar on Arithmetic Geometry
Darmstadt, Room 401 and Zoom Schlossgartenstraße 7, Darmstadt, GermanyChirantan Chowhury (TU Darmstadt): Fundamental groups of proper algebraic stacks are finitely presented
Seminar on Perverse Sheaves and Intersection Cohomology
Mainz and zoomTalk 3: Perverse sheaves (Joao Lobo)
Langlands Duality for Hitchin Systems
Darmstadt, Room 401 and Zoom Schlossgartenstraße 7, Darmstadt, GermanyTalk 3: Hitchin fibration II
Konstantin Jakob (TU Darmstadt)
AI and the Future of Mathematics
Thomas Kahle (Universität Magdeburg): You are right, and I apologize: How AI changed one mathematician and mathematics in general
Elementary anabelian varieties are anabelian
Heidelberg, Mathematikon, SR 8 Heidelberg, GermanyTalk 5: Nils Witt (Universität Heidelberg): Strong centre-freeness of̂ 𝜋_1
The 6-Functor Formalism and finiteness/duality for (\varphi, \Gamma)-modules
Heidelberg, Mathematikon, SR 8 Heidelberg, GermanyTalk 4: Fawzy Hegab (Universität Heidelberg): Correspondences and the 6-functor-formalism