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SHORTCUT:


 

Symplectic Geometry and Mathematical Physics

March 22, 2004 to March 26, 2004
Organized By: Denis Auroux, Dan Freed, Helmut Hofer, Francis Kirwan, and Gang Tian
 
Parent Programs:
Differential Geometry
 
Participant List:
View a List of Registered Participants
 
Symplectic geometry has been one of the most rapidly advancing areas of mathematics over the past ten years. Its strong connections to mathematical physics, and in particular the mirror symmetry conjecture, have been the source of many fascinating developments. Pseudo-holomorphic curves have been studied extensively, and tools such as Gromov-Witten invariants and Floer homology have revolutionized our understanding of symplectic manifolds. Meanwhile, low-dimensional topology, gauge theory (in particular Seiberg-Witten invariants), and monodromy techniques have also been the source of important contributions to the field.

The following areas of research are particularly active at the moment, and will be the main topics of the workshop:

  • Gromov-Witten invariants and quantum cohomology
  • Floer homology, mirror symmetry, and string theory
  • Lefschetz pencils, gauge theory, and low-dimensional topology
  • Hamiltonian group actions and moment maps
  • contact homology and symplectic field theory


List of confirmed speakers (as of February 2, 2004):
Alexandre Givental
Mark Gross
Dominic Joyce
Xiaobo Liu
Grigory Mikhalkin
Yong-Geun Oh
Yongbin Ruan
Paul Seidel
Bernd Siebert
Ivan Smith
Michael Usher
 
 

For more information:
Questions about this workshop should be sent either by email to


or by regular mail to:

The Institute is committed to the principles of Equal Opportunity and Affirmative Action.

 
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