Collection Knotted embeddings in dimensions 3 and 4 / Plongements noués en dimension 3 et 4

Organisateur(s) Audoux, Benjamin ; Baader, Sebastian ; Lecuona, Ana G.
Date(s) 12/02/2018 - 16/02/2018
URL associée https://conferences.cirm-math.fr/1893.html

Toutes les vidéos de la collection (5)

01:03:10

publiée le 18 février 2018

Trisections diagrams and surgery operations on embedded surfaces

De David Gay

01:04:38

publiée le 20 février 2018

Bridge trisections of knotted surfaces in four-manifolds

De Jeffrey Meier

01:03:30

publiée le 18 février 2018

Surface systems for links

De Mark Powell

01:02:31

publiée le 18 février 2018

Covering spaces and spanning trees

De David Cimasoni

$Quantum $\mathfrak{sl}_n$ knot cohomology and the slice genus$
50:00

publiée le 19 février 2018

Quantum $\mathfrak{sl}_n$ knot cohomology and the slice genus

De Andrew Lobb

Mathématiques
et Interactions

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

Multidimensional symbolic dynamics and lattice models of quasicrystals / Dynamique symbolique multidimensionnelle et modèles de quasi-cristaux sur réseau

Not Only Scalar Curvature Seminar

Clément Delcamp : Topological Symmetry and Duality in Quantum Lattice Models

Collection Knotted embeddings in dimensions 3 and 4 / Plongements noués en dimension 3 et 4

Trisections diagrams and surgery operations on embedded surfaces

Bridge trisections of knotted surfaces in four-manifolds

Surface systems for links

Covering spaces and spanning trees

Quantum $\mathfrak{sl}_n$ knot cohomology and the slice genus

On Secondary Invariants and Arithmetic Rigidity

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

Compacted binary trees, stretched exponential and asymptotic behavior of recurrences

A Crash Course on Knot Theory (1/4)

A Crash Course on Knot Theory (2/4)

Complex analysis in Lean

Finite Type Properties of (Tame) Fundamental Groups

Stone duality and its formalization

Coq/Rocq tutorial: Ssreflect tactics and the MathComp library

Working with Mathlib