Sheila Margherita Sandon
CNRS, Nantes and CRM
25 janvier 2013 de 16 h 00 à 18 h 00 (heure de Montréal/Miami) Sur place
Contact topology studies odd-dimensional manifolds endowed with a maximally non-integrable field of hyperplanes. It is commonly considered the odd-dimensional sister of symplectic topology, with which it shares the local flexibility property. Following the work of Eliashberg-Kim-Polterovich and of myself (partly jointly with Vincent Colin) I will discuss some global rigidity phenomena for contact manifolds, that can be seen as contact analogues (but with some specific and still quite mysterious features) of the symplectic non-squeezing theorem by Gromov, of the Arnold conjecture on fixed points of Hamiltonian symplectomorphisms and of the Hofer metric on the Hamiltonian group.
AdresseUniversité de Montréal, Pav. André-Aisenstadt, 2920, chemin de la Tour, SALLE 6214