Arithmetic geometry, representation theory and applications / Géométrie arithmétique, théorie des représentations et applications

Collection Arithmetic geometry, representation theory and applications / Géométrie arithmétique, théorie des représentations et applications

Organizer(s) Abbes, Ahmed ; Breuil, Christophe ; Chenevier, Gaëtan ; Saito, Takeshi
Date(s) 22/06/2015 - 26/06/2015
linked URL http://conferences.cirm-math.fr/1185.html

All the collection videos (5)

01:05:02

published on July 9, 2015

Non-minimal modularity lifting theorems for imaginary quadratic fields

By Frank Calegari

01:02:18

published on July 9, 2015

The Witt vector affine Grassmannian

By Peter Scholze

01:03:03

published on July 9, 2015

The category MF in the semistable case

By Gerd Faltings

10:54

published on June 29, 2015

Interview at CIRM: Peter Scholze

By Peter Scholze

01:03:05

published on July 9, 2015

Construction of $p$-adic $L$-functions for unitary groups

By Michael Harris

Mathematics
and Interactions

Clément Delcamp : Topological Symmetry and Duality in Quantum Lattice Models

Aggregation-Diffusion Equations & Collective Behavior: Analysis, Numerics and Applications / Conférence Chaire Jean Morlet: Equations d'agrégation-diffusion et comportement collectif: Analyse, schémas numériques et applications

2024 - T2 - Group Actions and Rigidity: Around the Zimmer Program

Cours Sorbonne Université

Collection Arithmetic geometry, representation theory and applications / Géométrie arithmétique, théorie des représentations et applications

Non-minimal modularity lifting theorems for imaginary quadratic fields

The Witt vector affine Grassmannian

The category MF in the semistable case

Interview at CIRM: Peter Scholze

Construction of $p$-adic $L$-functions for unitary groups

Metallic mean Wang tiles

Weight Filtration on Log Crystalline Site

Local systems and Higgs bundles in p-adic geometry

Analytic Prismatization

Metallic mean Wang tiles

Topological aspects of discrete spectrum

Approximating entropy/pressure for multidimensional shifts of finite type

Phase transitions on one-dimensional symbolic systems

Symmetries in symbolic dynamics