Differential Geometry

[791] Deforming symplectomorphisms of complex projective spaces by the mean curvature

Ivana Medos Columbia University Mu-Tao Wang Columbia University

Differential Geometry mathscidoc:1608.10043

Journal of Differential Geometry , 87, (2), 309-342, 2011
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[792] Evaluating quasilocal energy and solving optimal embedding equation at null infinity

Po-Ning Chen Columbia University Mu-Tao Wang Columbia University Shing-Tung Yau Harvard University

Differential Geometry mathscidoc:1608.10042

Communications in Mathematical Physics , 308, (3), 845-863, 2011
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[793] The curvature of gradient Ricci solitons

Ovidiu Munteanu Columbia University Mu-Tao Wang Columbia University

Differential Geometry mathscidoc:1608.10041

Mathematical Research Letters, 18, (6), 1051-1069, 2011
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[794] Specifying Angular Momentum and Center of Mass for Vacuum Initial Data Sets

Lan-Hsuan Huang University of Connecticut Richard Schoen Stanford University Mu-Tao Wang Columbia University

Differential Geometry mathscidoc:1608.10040

Communications in Mathematical Physics, 306, (3), 785–803, 2011.9
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[795] Gravitational energy seen by quasilocal observers

Mu-Tao Wang Columbia University

Differential Geometry mathscidoc:1608.10039

Classical and Quantum Gravity, 28, (11), 114011, 2011
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[796] Quasilocal mass from a mathematical perspective

Mu-Tao Wang Columbia University

Differential Geometry mathscidoc:1608.10038

AMS/IP studies in advanced mathematics, 51, 2012
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[797] Mean curvature flows and isotopy problems

Mu-Tao Wang Columbia University

Differential Geometry mathscidoc:1608.10037

Surveys in di erential geometry, 18, 2013
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[798] Constraints on total conserved quantities in general relativity

Mu-Tao Wang Columbia University

Differential Geometry mathscidoc:1608.10036

2012.6
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[799] Quasilocal mass and surface Hamiltonian in space-time

Mu-Tao Wang Columbia University

Differential Geometry mathscidoc:1608.10035

XVIIth International Congress on Mathematical Physics, 229-238, 2014
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[800] A Minkowski type inequality for hypersurfaces in the Anti-deSitter-Schwarzschild manifold

Simon Brendle Stanford University Pei-Ken Hung Columbia University Mu-Tao Wang Columbia University

Differential Geometry Geometric Analysis and Geometric Topology Mathematical Physics mathscidoc:1608.10034

Best Paper Award in 2018

Communications on Pure and Applied Mathematics , 69, (1), 124-144, 2016.1
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