Résultats de recherche
Nombre de programmes trouvés : 79
Conférences
le
(50m2s)
Robert Haslhofer - The moduli space of 2-convex embedded spheres
... generalizing in particular the Schoenflies theorem and Cerf’s theorem.In this talk, I will explain how geometric analysis can be used to study the topology of M_n respectively some of its variants.I will start by sketching a proof of Smale’s theorem that M_1 is...
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Conférences
le
(58m53s)
Vincent Beffara - Percolation of random nodal lines
Percolation of random nodal lines
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Cours magistraux
le
(1h31m39s)
Robert Young - Quantitative geometry and filling problems (Part 1)
... geometry of surfaces in groups and spaces. What do minimal and nearly minimal surfaces look like in different spaces, and how is the geometry of surfaces related to the geometry of the ambient space? Our main examples will arise from geometric group theory,...
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Cours magistraux
le
(1h25m39s)
Robert Young - Quantitative geometry and filling problems (Part 2)
... geometry of surfaces in groups and spaces. What do minimal and nearly minimal surfaces look like in different spaces, and how is the geometry of surfaces related to the geometry of the ambient space? Our main examples will arise from geometric group theory,...
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Cours magistraux
le
(1h29m6s)
Robert Young - Quantitative geometry and filling problems (Part 3)
... geometry of surfaces in groups and spaces. What do minimal and nearly minimal surfaces look like in different spaces, and how is the geometry of surfaces related to the geometry of the ambient space? Our main examples will arise from geometric group theory,...
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Cours magistraux
le
(1h23m14s)
Robert Young - Quantitative geometry and filling problems (Part 4)
... geometry of surfaces in groups and spaces. What do minimal and nearly minimal surfaces look like in different spaces, and how is the geometry of surfaces related to the geometry of the ambient space? Our main examples will arise from geometric group theory,...
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Cours magistraux
le
(1h28m36s)
Robert Young - Quantitative geometry and filling problems (Part 5)
... geometry of surfaces in groups and spaces. What do minimal and nearly minimal surfaces look like in different spaces, and how is the geometry of surfaces related to the geometry of the ambient space? Our main examples will arise from geometric group theory,...
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Conférences
le
(51m50s)
Melanie Rupflin - Horizontal curves of metrics and applications to geometric flows
... yields that this geometric flow decomposes every map into a collection of branched minimal immersions and curves.This is joint work with Peter Topping...
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Conférences
le
(1h5s)
Greg McShane - Volumes of hyperbolics manifolds and translation distances
...Schlenker and Krasnov have established a remarkable Schlaffli-type formula for the (renormalized) volume of a quasi-Fuchsian manifold. Using this, some classical results in complex analysis and Gromov-Hausdorff convergence for sequences of open...
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Cours magistraux
le
(1h24m29s)
Laurent Mazet - Some aspects of minimal surface theory (Part 1)
In a Riemannian 3-manifold, minimal surfaces are critical points of the area functional and can be a useful tool to understand the geometry and the topology of the ambient manifold. The aim of these lectures is to give some basic definitions about minimal surface theory and present some results about the construction of minimal surfaces in Riemannian 3-manifolds.
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