X Workshop on Differential Geometry 

09-20 March 2020 Praia do Francês-Brazil

Past Events > 2017

VII Workshop on Differential Geometry 

20-24 March 2017

 

Minicourse

Gérard Besson (Université de Grenoble)

The space of uniformly positive scalar curvature metrics on open 3-manifolds

  

Lectures

Harold Rosenberg (IMPA)

Continuity properties of the A(1) function on the space of complete hyperbolic 3-manifolds of finite volume

 

Jaigyoung Choe (Korea Institute for Advanced Study) 

How to construct minimal hypersurfaces in R^n

 

Ivaldo Nunes (Universidade Federal do Maranhão)

Characterization of free boundary CMC surfaces in the ball  

 

Patrícia Klaser (Universidade Federal do Rio Grande do Sul)

The Dirichlet problem for constant mean curvature equation in Sol_3

 

Benoît Daniel (Institut Élie Cartan de Nancy, Université de Lorraine)

The Gauss map of surfaces in the universal cover of PSL_2(R)

 

Frederico Vale Girão ()Universidade Federal do Ceará)

Alexandrov-Fenchel-type Inequalities for hypersurfaces in space forms

 

Ana Menezes (Princeton University)

Minimal surfaces of finite total curvature in HxR

 

Jorge H. De Lira (Universidade Federal do Ceará)

Mean curvature flow solitons in warped spaces

 

Laurent Hauswirth (Université Paris-Est) 

Minimal surfaces in Heisenberg spaces and singular harmonic map theory

 

Alvaro Kruger Ramos (Universidade Federal do Rio Grande do Sul)

Minimal graphs on semidirect products R^2 x_A R

 

Ezequiel Barbosa (Universidade Federal de Minas Gerais)

Gap results on capillary hypersurfaces in a Euclidean ball

 

Levi Lopes de Lima (Universidade Federal do Ceará)

Recurrence, transience and Liouville property for normally reflected Brownian motion in warped product manifolds

 

Mariel Saez (Pontificia Universidad Católica de Chile)

Conformal Fractional Laplacians and extension problems: the higher rank case

 

Marco Magliaro (Universidade Federal do Ceará)

On the geometry of submanifolds of the conformal sphere

 

Paolo Piccione (Universidade de São Paulo)

Teichmüller theory and collapse of flat manifolds

 

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