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Displaying 8 speakers out of 8
CARLO MANTEGAZZA (University of Naples Federico II)
Motion by curvature of networks in the plane - 1
Motion by curvature of networks in the plane - 2
Motion by curvature of networks in the plane - 3
Motion by curvature of networks in the plane - 4
Motion by curvature of networks in the plane - 5
CARLO SINESTRARI (University of Rome Tor Vergata)
Singularities of the mean curvature flow of mean convex hypersurfaces - 1
Singularities of the mean curvature flow of mean convex hypersurfaces - 2
Singularities of the mean curvature flow of mean convex hypersurfaces - 3
Singularities of the mean curvature flow of mean convex hypersurfaces - 4
Singularities of the mean curvature flow of mean convex hypersurfaces - 5
FELIX OTTO (Max Planck Institute for Mathematics in the Sciences in Leipzig)
The thresholding scheme for mean curvature flow as minimizing movement scheme - 2
The thresholding scheme for mean curvature flow as minimizing movement scheme - 1
The thresholding scheme for mean curvature flow as minimizing movement scheme - 3
The thresholding scheme for mean curvature flow as minimizing movement scheme - 4
The thresholding scheme for mean curvature flow as minimizing movement scheme - 5
GERHARD HUISKEN (Tübingen University)
Monotonicity formulae and non-collapsing estimates for mean curvature flow with applications - 1
Monotonicity formulae and non-collapsing estimates for mean curvature flow with applications - 2
Monotonicity formulae and non-collapsing estimates for mean curvature flow with applications - 3
Monotonicity formulae and non-collapsing estimates for mean curvature flow with applications - 4
Monotonicity formulae and non-collapsing estimates for mean curvature flow with applications - 5
PANAGIOTA DASKALOPOULOS (Columbia University)
Nonlinear extrinsic flows and ancient solutions - 1
Nonlinear extrinsic flows and ancient solutions - 2
Nonlinear extrinsic flows and ancient solutions - 3
Nonlinear extrinsic flows and ancient solutions - 4
Nonlinear extrinsic flows and ancient solutions - 5
PANAGIOTIS SOUGANIDIS (University of Chicago)
Phase-field models for motion by mean curvature - 1
Phase-field models for motion by mean curvature - 2
Phase-field models for motion by mean curvature - 3
Phase-field models for motion by mean curvature - 4
Phase-field models for motion by mean curvature - 5
SIGURD ANGENENT (University of Wisconsin-Madison)
Dynamics, Symmetry and Asymmetry of Ancient Solutions to Mean Curvature Flow 1: ODE techniques in curvature flows
Dynamics, Symmetry and Asymmetry of Ancient Solutions to Mean Curvature Flow 2: Uniqueness and Nonuniqueness of MCF from cones
Dynamics, Symmetry and Asymmetry of Ancient Solutions to Mean Curvature Flow 3: Velazquez' example, and asymptotics for ancient ovals
Dynamics, Symmetry and Asymmetry of Ancient Solutions to Mean Curvature Flow 4: Ancient convex solutions to MCF
Dynamics, Symmetry and Asymmetry of Ancient Solutions to Mean Curvature Flow 5: Dynamics and symmetry of ancient convex mean curvature flows
YOSHIHIRO TONEGAWA (Tokyo Institute of Technology)
Existence and regularity theories of Brakke flow - 1
Existence and regularity theories of Brakke flow - 2
Existence and regularity theories of Brakke flow - 3
Existence and regularity theories of Brakke flow - 4
Existence and regularity theories of Brakke flow - 5

Organizers

Giovanni Bellettini (University of Siena & ICTP), Francesco Maggi (University of Texas at Austin), Carlo Sinestrari (Tor Vergata Roma University), Local Organiser: Claudio Arezzo

Co-sponsors