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Thematic Programme 2001-2002

Groups and Geometry

 

Graphic Designby Pierre Lavallé, Seyabec

The hyperbolic tesselation image is used by permission of Vladimir Bulatov (Oregon State University). © Copyright 1998. The Maximal Equilateral 6-noid and the Twizzler images are used by permission of Nicholas Schmitt (http://www.gang.umass.edu). © Copyright 2001. The Escher Fish (by Silvio Levy) is reproduced by courtesy of the Geometry Center of the University of Minnesota.

Index

II- GROUPS AND ALGEBRIC GEOMETRY

ORGANIZING COMMITTEE

 

 

 

I - GROUPS, TOPOLOGY AND DIFFERENTIAL GEOMETRY

 

GROUPS AND LOW-DIMENSIONAL TOPOLOGY

Throughout the 20th century there has been a remarkably fruitful interplay between group theory and the geometry and topology of low-dimensional manifolds. The study of 3-manifolds through their fundamental groups and symmetries has turned out to be a particularly rich vein withapplications to such topics as the tabulation of knots, geometrization problems, group actions, and surgery theory. Conversely, results of 3-dimensional topology have been fundamental in motivating many exciting developments in geometric group theory: actions on R-trees, word-hyperbolic groups, decomposition theorems, quasiconvexity, coherence, etc. Our goal is to bring together students and researchers from these active research areas over a three week period in order to underline and foster the connections between them.

 

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