The school is targeted at the advanced graduate students, with a background in Hamiltonian systems.
There will be four courses of 3-4 hours each, listed in alphabetical order:
First course is by Jacques Fejoz:
Periodic and quasiperiodic motions in the N body problem.
This class is devoted to KAM theory to the N body problem and related questions.
Second course is by Mark Levi
Collision and choreographies
This class is devoted to variational principles and its application to find break orbits (Seifert's), Stormer's problem. Possible applications of Gromov's non--squeezing theorem in celestial mechanics and optics.
Third course is by Richard Montgomery
N body problem: geometric, variational and topological approaches.
This class is devoted to discussion of Open questions, including ``the Oldest Question''. Variational methods and the figure eight. These ideas could be applicable to some designer orbits. Discussion of McGehee blow-up, some of Moeckel's results, Albouy coordinates along with hyperbolic pants will be given.
Fourth course is by Ke Zhang and Jinxin Xue.
Averaging and long time stability for the N body problem.
This class is devoted to applicability of averaging to the N body problem. Part of the class will be devoted to Treschev's method of continuous averaging.
The conference is funded by NSF and we can cover lodging of participants. Some assistance with travel expenses of Ph.D students can be provided.
Organizers: Joseph Galante and Vadim Kaloshin
The details can be found on the website
https://web.archive.org/web/20110316010048/http://www-users.math.umd.edu...
