Vidéos

R. Bamler - Compactness and partial regularity theory of Ricci flows in higher dimensions
Conférence
01:13:18

R. Bamler - Compactness and partial regularity theory of Ricci flows in higher dimensions

Bamler
Richard H.

We present a new compactness theory of Ricci flows. This theory states that any sequence of Ricci flows that is pointed in an appropriate sense, subsequentially converges to a synthetic flow.

R. Bamler - Uniqueness of Weak Solutions to the Ricci Flow and Topological Applications 1
Cours/Séminaire
01:31:42

R. Bamler - Uniqueness of Weak Solutions to the Ricci Flow and Topological Applications 1

Bamler
Richard H.

I will present recent work with Kleiner in which we verify two topological conjectures using Ricci flow. First, we classify the homotopy type of every 3-dimensional spherical space form. This

R. Bamler - Uniqueness of Weak Solutions to the Ricci Flow and Topological Applications 4
Cours/Séminaire
00:57:39

R. Bamler - Uniqueness of Weak Solutions to the Ricci Flow and Topological Applications 4

Bamler
Richard H.

I will present recent work with Kleiner in which we verify two topological conjectures using Ricci flow. First, we classify the homotopy type of every 3-dimensional spherical space form. This

R. Bamler - Uniqueness of Weak Solutions to the Ricci Flow and Topological Applications 2
Cours/Séminaire
01:31:24

R. Bamler - Uniqueness of Weak Solutions to the Ricci Flow and Topological Applications 2

Bamler
Richard H.

I will present recent work with Kleiner in which we verify two topological conjectures using Ricci flow. First, we classify the homotopy type of every 3-dimensional spherical space form. This

R. Bamler - Uniqueness of Weak Solutions to the Ricci Flow and Topological Applications 3
Cours/Séminaire
01:32:41

R. Bamler - Uniqueness of Weak Solutions to the Ricci Flow and Topological Applications 3

Bamler
Richard H.

I will present recent work with Kleiner in which we verify two topological conjectures using Ricci flow. First, we classify the homotopy type of every 3-dimensional spherical space form. This