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ERC Research Period on Calculus of Variations and Analysis in Metric Spaces
Isoperimetric Problems Between Analysis and Geometry
Timetable
Monday
16 jun 2014
09:00
Registration
09:45
Opening
10:00
J. Taylor
Almgren’s unfinished manuscript “Isoperimetric inequalities for anisotropic surface energie”
11:00
Coffee Break
11:30
J. Lamboley
Wentzell eigenvalues, Faber-Krahn inequality and stability
12:30
Lunch
14:05
G. Franzina
The isoperimetric problem with densities
15:05
M. Colombo
Equality cases and rigidity in symmetrization inequalities
16:00
Coffee Break
16:30
M. Goldman
On isoperimetric problems with density arising from the study of Bose-Einstein condensates
Tuesday
17 jun 2014
09:30
N. Fusco
Stability and minimality for a nonlocal variational problem
10:30
Coffee Break
11:00
M. J. Miranda
Two characterizations of BV functions via semigroups in Euclidean and non–Euclidean spaces
12:00
Lunch
14:00
B. Ruffini
Isoperimetric problems with non-local penalization terms
15:00
G. Chambers
The Log-Convex Density Conjecture
16:00
Coffee Break
16:30
E. Cinti
A quantitative weighted isoperimetric inequality via the ABP method
Wednesday
18 jun 2014
09:30
F. Barthe
Isoperimetry, uniform enlargement and influences
10:30
Coffee Break
11:00
E. Milman
Brunn-Minkowski and Poincaré-type inequalities on weighted Riemannian manifolds with boundary
Thursday
19 jun 2014
09:30
C. Rosales
Isoperimetric and stable sets for log-concave perturbations of Gaussian measures
10:30
Coffee Break
11:00
F. Maggi
Improved convergence theorem for perimeter minimizing clusters
12:00
Lunch
14:00
A. Mondino
Embedded surfaces of arbitrary genus minimizing the Willmore energy under isoperimetric constraint
14:35
E. Mäder-Baumdicker
The area preserving curve shortening flow with Neumann free boundary conditions
15:10
L. Rotem
Complemented Brunn-Minkowski inequalities
15:40
Coffee Break
16:15
S. Nardulli
Tba
16:50
Short Talk
Friday
20 jun 2014
09:30
A. Cañete
Stable hypersurfaces in Euclidean convex cones with homogeneous densities
10:30
Coffee Break
11:00
M. Ritoré
Large isoperimetric regions in the product of a compact manifold with Euclidean space
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