Geometry and Topology have seen spectacular recent developments, including the solution of classical problems. As a consequence, the established picture of how various parts of these areas fit together is evolving rapidly. On the topological side, among the topics that have progressed are: four-manifolds obtained as knot traces; knot concordance and homology cobordism, Stein fillings. On the Floer homology side, we have powerful new computational methods and new invariants of embedded graphs and webs.

On the more analytic side, we have new compactness results and potential new invariants.
 

L. GOETTSCHE, ICTP, Italy

L. GUTH, MIT, USA

J. HOM, Georgia Tech, USA

C. HUGELMEYER, Princeton University, USA

P. KRONHEIMER, Harvard University, USA

F. LIN, Princeton University, USA

R. LIPSHITZ, University of Oregon, USA

P. LISCA, Università di Pisa, Italy

C. MANOLESCU, Stanford University, USA

G. MATIC, University of Georgia, USA

R. MAZZEO, Stanford University, USA

M. MILLER, Stanford University, USA

E. MURPHY, Princeton University, USA

J. PARDON, Princeton University, USA

L. PICCIRILLO, MIT, USA

J. PINZON CAICEDO, University of Notre Dame, USA

J. RASMUSSEN, Cambridge, UK
D. RUBERMAN, Brandeis University, USA

A. STIPSICZ, Central European University, Hungary

Z. SZABO, Princeton University, USA

*C. TAUBES, Harvard University, USA

D. WANG SUNY, Stony Brook, USA

J. WANG, Harvard University, USA

C. ZIBROWIUS, University of Regensburg, Germany