Workshop on Geometric Flows
                                                      March 4-5, 2006
                                         Harvard University, Cambridge, MA



Organizers:
H.-D. Cao (Lehigh University), P.  Daskalopoulos (Columbia University),
R. Hamilton (Columbia University), and S.-T. Yau (Harvard University)

Speakers:

Claus Gerhadt (Heidelberg University)
"Minkowski type problems for convex hypersurfaces in the sphere"

Joachim Krieger (Harvard University)
"Global regularity and stability results for wave maps in low dimensions."

Vincent Moncrief (Yale University)
"The Hamiltonian flow for 2+1-dimensional Einstein gravity"

Lei Ni (UCSD):
"Local monotonicity and regularity for Ricci flow"

Duong Phong (Columbia University)
"The complex Monge-Ampere equation and geodesics of Kähler potentials"

Natasa Sesum (Columbia University)
"The Kähler Ricci flow and properties of the solutions of the conjugate
heat equation"

Brian White (Stanford)
"Singularities in mean curvature flow"

Mu-Tao Wang (Columbia University)
"Some positivity results of quasi-local mass".

Xi-Ping Zhu (Zhongshan University, visiting Harvard University)
"Uniqueness of the Ricci Flow on Complete Noncompact Manifolds"


Talks are free and open to public (no registration nor registration fee).
The workshop is partially supported by an NSF FRG grant.

For more information, please visit the web site
http://www.math.harvard.edu/ricci/

or contact Gena Bursan:
Ph: 617-495-1980
Fax: 617-495-2180
email: [log in to unmask]

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