Invited speakers
| P. Seidel | |
W.-P. Li1 | |
W.-P. Li2 |
| P. Ozsvath | |
J. Bryan | |
R. Matveyev |
| B. Ozbagci | |
G. Mikhalkin | |
A. Stipsicz |
| V. Kharlamov | |
D. Auckly | |
T.-J. Li |
| I. Itenberg | |
A. Petrunin | |
|
1: from Hong Kong, 2: from Oklahoma State
Univ. |
Scientific Committee : G.Tian, R.Stern, C. Vafa, R.Kirby,
S.Akbulut
Organizing Commitee : T. Onder, T. Dereli, S. Kocak, S. Finashin
| Jim Bryan |
Surface bundles over surfaces of small genus |
| Paul Seidel |
An exact sequence in symplectic Floer homology |
| Wei-Ping Li |
Generators of cohomology rings of Hilbert schemes of points on a projective surface |
| Weiping Li |
Semi-infinity of the symplectic Floer cohomology |
| Peter Ozsvath |
Holomorphic disks and topological invariants for 3 and 4-manifolds (mini course) |
| Tian-Jun Li |
Moduli space of symplectic forms on 4-manifolds with b+=1 |
| Anton Petrunin |
Finiteness and compactness theorems |
| David Auckly |
Limits of Riemannian metrics and topological manifolds
Abstract: There are various finitness results proved in
comparison geometry.
Gromov's compactness theorem is one that states that the collection
of
manifolds with Ricci curvature bounded from below, and diameter
bounded
from above is precompact in a suitable topology. One consequence of
this
is that there are only finitely many homeomorphism types represented
in
this class. Since this space is only precompact, it is natural to
study
limits in this space. The limiting objects are examples of
Alexandrov
spaces. In this talk, I'll describe work in progress (joint with
V. Kapovitch) about the structure of these spaces. In particular, it
appears that it may be possible to use gauge theory to say something
aboutcertain Alexandrov spaces. |
| Mustafa Korkmaz |
Commutators in mapping class group |
| Tolga Etgu |
Symplectic structures on M3xS1 |
| Burak Ozbagci |
Explicit Lefschetz fibrations over some compact Stein surfaces |
| Viatcheslav Kharlamov |
Real structures on complex surfaces and applications |
| Ilia Itenberg |
Maximal real algebraic hypersurfaces of projective space |
| Jean-Yves Welschinger |
Real flexible curves of ruled surfaces over CP1 |
| Ana Cannas da Silva |
Folded symplectic manifolds |
| Grigory Mikhalkin |
Maximal algebraic hypersurfaces |
| Slava Matveyev |
Stein fillability of contact 3-manifolds |
| Peter Sepanski |
A Seiberg-Witten gluing formula |
| Andras Stipsicz |
Gauge theory and Stein fillings |
