Collection Teichmüller Theory: Classical, Higher, Super and Quantum / Théorie de Teichmüller : classique, supérieure, super et quantique

Organizer(s) Ohshika, Ken'ichi ; Papadopoulos, Athanase ; Penner, Robert C. ; Wienhard, Anna
Date(s) 05/10/2020 - 10/10/2020
linked URL https://conferences.cirm-math.fr/2216.html

All the collection videos (5)

01:07:52

published on October 23, 2020

Geometric approach to Hitchin components via punctual Hilbert schemes

By Alexander Thomas

01:06:45

published on October 23, 2020

Local systems and Satake duality

By Vladimir Fock

57:36

published on October 23, 2020

Equivalent curves on surfaces

By Binbin Xu

01:03:43

published on October 23, 2020

Automorphisms of curve and pants complexes in profinite content

By Louis Funar

59:28

published on October 23, 2020

Algebraic intersection on translation surfaces

By Daniel Massart

Mathematics
and Interactions

Arithmetic Geometry – A Conference in Honor of Hélène Esnault on the Occasion of Her 70th Birthday

Clément Delcamp : Topological Symmetry and Duality in Quantum Lattice Models

Lean for the curious mathematician / Lean pour mathématiciens

Master Class Lycéennes Séphora Berrebi

Collection Teichmüller Theory: Classical, Higher, Super and Quantum / Théorie de Teichmüller : classique, supérieure, super et quantique

Geometric approach to Hitchin components via punctual Hilbert schemes

Local systems and Satake duality

Equivalent curves on surfaces

Automorphisms of curve and pants complexes in profinite content

Algebraic intersection on translation surfaces

Finiteness Questions for Étale Coverings with Bounded Wild Ramification at the Boundary

Donaldson-Thomas Invariants: Classical, Motivic, Quadratic and Real

On Secondary Invariants and Arithmetic Rigidity

Pure Local Systems Over Local Fields

Finite Type Properties of (Tame) Fundamental Groups

Complex analysis in Lean

Stone duality and its formalization

Coq/Rocq tutorial: Ssreflect tactics and the MathComp library

Working with Mathlib

Finite Type Properties of (Tame) Fundamental Groups