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Author List

Displaying 23 authors out of 23
A. DELLA VEDOVA (Princeton University, USA)
On the uniqueness of extremal Kähler metrics
A. MALCHIODI (SISSA, Trieste, Italy)
Variational analysis of singular Liouville equations
A. NEVES (Imperial College, London, UK)
On the Wilmore Conjecture - "Overview"
On the Wilmore Conjecture - "Min-max and Width"
Introduction to Kähler Geometry (1)
Introduction to Kähler Geometry (2)
C. LEBRUN (SUNY at Stony Brook, USA)
Hermitian Metrics, Einstein Manifolds, and Conformal Geometry
F. PACARD (École Polytechnique, Palaiseau, France)
Compact constant mean curvature surfaces and nonlinear PDE's (1)
Compact constant mean curvature surfaces and nonlinear PDE's (2)
Compact constant mean curvature surfaces and nonlinear PDE's (3)
Compact constant mean curvature surfaces and nonlinear PDE's (4)
F.C. MARQUES (IMPA, Rio de Janeiro, Brazil)
On the Willmore Conjecture - "Canonical families"
On the Willmore Conjecture - "Proofs of Main Theorems"
G. LA NAVE (University of Illinois at Urbana Champaign, USA)
V-solitons and Kähler-Ricci flow on symplectic quotients
G. TIAN (Princeton University & Peking University)
Kähler Ricci flow and Einstein metrics (1)
Kähler Ricci flow and Einstein metrics (2)
Kähler Ricci flow and Einstein metrics (3)
J. CHEN (University of British Columbia, Vancouver, Canada)
Compactness of $W^{2,2}$ branched conformal immersions of surfaces and applications
J. CORVINO (Lafayette College, Easton. USA)
Deformation and gluing constructions for scalar curvature
J. FINE (Université Libre de Bruxelles, Belgium)
Quantization and Mabuchi energy
J. LI (Academy of Mathematics & Systems Science, Beijing, China)
On the symplectic mean curvature flows
P. CANDELAS (University of Oxford, U.K.)
Calabi-Yau Manifolds with Hodge Numbers that are small and large
P.M. TOPPING (University of Warwick, U.K.)
Applications of Hamilton's Compactness theorem (1)
Applications of Hamilton's Compactness Theorem (2)
Applications of Hamilton's Compactness Theorem (3)
Applications of Hamilton's Compactness Theorem (4)
Applications of Hamilton's Compactness Theorem (5)
R. BERMAN (Chalmers University, Gothenburg, Sweden)
Real-Monge-Ampere equations and Kähler-Ricci solitons on toric log Fano varieties
R. GICQUAUD (Université de Tours, France)
Solutions of the constraint equations with non-constant mean curvature
R. SCHOEN (Stanford University, USA)
The Positive Mass Theorem (1)
The Positive Mass Theorem (2)
The Positive Mass Theorem (3)
The Positive Mass Theorem (4)
The Positive Mass Theorem (5)
S. BRENDLE (Stanford University, USA)
Ricci Flow, Sphere Theorems and Bryant Soliton (1)
Ricci Flow, Sphere Theorems and Bryant Soliton (2)
Ricci Flow, Sphere Theorems and Bryant Soliton (3)
S. SUN (Imperial College of Science and Technology, London, UK)
Structure of Gromov-Hausdorff limit of Kähler-Einstein manifolds
T. RIVIERE (ETH-Zentrum, Zürich, Switzerland)
The analysis of Willmore surfaces (1)
The analysis of Willmore surfaces (2)
The analysis of Willmore surfaces (3)
V. GUEDJ (Paul Sabatier University, Toulouse, France)
Canonical metrics on projective algebraic varieties. A variational approach to degenerate complex Monge-Ampere equations. Uniform a priori estimates.
X. ZHU (Peking University, China)
Perelman's entropy and Kähler-Ricci flow on a Fano manifold

Organizers

C. Arezzo (ICTP), F. Pacard, R. Schoen, Gang Tian