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Giovanni Alberti - Introduction to minimal surfaces and finite perimeter sets (Part 4)
In these lectures I will first recall the basic notions and results that are needed to study minimal surfaces in the smooth setting (above all the area formula and the first variation of the
Free discontinuity problems and Robin boundary conditions
par Alessandro Giacomini, université de Brescia
Massoulié - Planting trees in graphs, and finding them back
In this talk we consider detection and reconstruction of planted structures in Erdős-Rényi random graphs.
A stable marriage between order and disorder (workshop ERC Nemo Processus ponctuels et graphes aléa…
Stable matchings were introduced in a seminal paper by Gale and Shapley (1962) and play an important role in economics. Following closely Holroyd, Pemantle, Peres and Schramm (2009), we shall
A. Mondino - Metric measure spaces satisfying Ricci curvature lower bounds 4
The idea of compactifying the space of Riemannian manifolds satisfying Ricci curvature lower bounds goes back to Gromov in the '80ies and was pushed by Cheeger-Colding in the ‘90ies, who
F. Schulze - An introduction to weak mean curvature flow 1
It has become clear in recent years that to understand mean curvature flow through singularities it is essential to work with weak solutions to mean curvature flow. We will give a brief
F. Schulze - An introduction to weak mean curvature flow 2
It has become clear in recent years that to understand mean curvature flow through singularities it is essential to work with weak solutions to mean curvature flow. We will give a brief
F. Schulze - An introduction to weak mean curvature flow 3
It has become clear in recent years that to understand mean curvature flow through singularities it is essential to work with weak solutions to mean curvature flow. We will give a brief
C. Sormani - Intrinsic Flat and Gromov-Hausdorff Convergence 4
We introduce various notions of convergence of Riemannian manifolds and metric spaces. We then survey results and open questions concerning the limits of sequences of Riemannian manifolds with
R. Perales - Recent Intrinsic Flat Convergence Theorems
Théorèmes récents de convergence plane intrinsèque
R. Bamler - Compactness and partial regularity theory of Ricci flows in higher dimensions
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.