This Conference is intended to cover some of the more recent progresses in the field of Geometric Analysis. It corresponds to the annual meeting of the French-Spanish GDRE Geometric Analysis and it will be one of the first activities of the Math Institute of Granada University. The conference is also related to the program "Conformal Geometry and Geometric PDE's" in CRM (Barcelona) from May 2013 to July 2013.

Intived speakers

• Kazuo Akutagawa (Tokyo Institute of Technology): Geometric relative Hardy inequalities and the discrete spectrum of Schrödinger operators on manifolds
• Antonio Alarcón (Universidad de Granada): A complete bounded complex submanifold of $\mathbb{C}^2$
• Jacob Bernstein (Stanford University): Characterizing classical minimal surfaces via a new meromorphic quadratic differential
• Sun-Yung Alice Chang (Princeton University): Higher order isoperimetric inequalities —an approach via the method of optimal transport
• Pascal Collin (Institut de mathématiques de Toulouse): TBA
• Baris Coskunuzer (Koc University): Nonproperly Embedded Complete Minimal Surfaces with Arbitrary Topology in $\mathbb{H}^3$
• Philippe Delanoë (CNRS-UNS): About the smoothness question for the Riemannian Monge problem
• Ali Fardoun (Université de Brest): : Evolution of starshaped hypersurfaces by general curvature functions
• Alberto Farina (Université de Picardie Jules Verne): : Splitting theorems, symmetry results and overdetermined problems for Riemannian manifolds
• Laurent Hauswirth (Université Marne la Vallée): TBA
• Sebastian Heller (Tübingen): Deformations of genus 2 CMC surfaces - Experiments and Theory
• David Hoffman (Stanford University): Mini-course on high genus helicoids I
• Nikolaos Kapouleas (University of Brown): Gluing constructions for minimal surfaces
• Martin Kilian (Universidad College Cork): Elastic curves and Willmore Hopf-Tori
• Ernst Kuwert (Albert-Ludwigs-Universität Freiburg): Parametric partitioning of a convex body
• Martin Li (University of British Columbia): Eigenvalue estimates and a compactness theorem for embedded minimal surfaces in the unit ball
• Levi Lopes de Lima (Universidad Federal de Ceará): The Penrose inequality for asymptotically hyperbolic graphs
• Rafe Mazzeo (Stanford University): Asymptotics of special metrics
• William H. Meeks III (University of Massachusetts, Amherst): The geometry of isoperimetric domains of large volume in simply connected homogeneous 3-manifolds
• Andrea Mondino (Scuola Normale Superiore (Pisa)): Willmore spheres in Riemannian manifolds
• André Neves (Imperial College): Min-max in geometry
• Franz Pedit (University of Tuebingen (Germany) and University of Massachussets, Amherst (USA)): Conformal Willmore flow
• Magdalena Rodríguez (Universidad de Granada): Minimal surfaces in $\mathbb{H}^2\times\mathbb{R}$ with finite total curvature
• Harold Rosenberg (Instituto Nacional de Matemática Pura e Aplicada): Properly immersed minimal surfaces of finite topology in a complete hyperbolic 3-manifold of finite volume, or in $M\times\mathbb{S}^1$, $M$ a complete hyperbolic surface of finite area.
• Andreas Savas-Halilaj (Leibniz Universität Hannover): Applications of the strong maximum principle for vector valued maps to Bernstein type problems
• Vladimir Tkachev (Linköping University): : Four-fold periodic minimal hypersurfaces in $\mathbb{R}^4$
• Martin Traizet (Université François Rabelais): Mini-couse on high genus helicoids III
• Brian White (Stanford University): Mini-couse on high genus helicoids II
• Michael Wolf (Rice University): Polynomial Pick forms for affine spheres and real projective polygons.
• Paul C. Yang (Princeton University): CR Geometry in 3D