| Tuesday, July 17 | ||
| 10:30 | Welcome by P Gérard and N J Mauser | |
| 11:00 | A Komech | On attractors of nonlinear Hamiltonian wave equations |
| 14:30 | P A Markowich | Microlocal numerical analysis of Schrödinger type equations |
| 16:00 | A Vasseur | Quantum transport in random media |
| Wednesday, July 18 | ||
| 10:00 | P Gérard | NLS on compact manifolds: general Strichartz estimates |
| 11:00 | J M Delort | Global existence for NLS with small Cauchy data |
| 14:30 | N Tzvetkov | NLS on compact manifolds: improved Strichartz estimates for specific geometries |
| 16:00 | Y Lvov | Weak turbulence theory: development and novel applications |
| Abstract: I will talk about general weak turbulence theory, its history, recent developments, and novel applications to semiconductor lasers, Gross-Pitaevskii equations, and internal waves in the ocean. Seemingly disconnected, these topics are very similar from the weak turbulence theory point of view. | ||
| Thursday, July 19 | ||
| 10:00 | P Miller | Semiclassical focusing NLS |
| 11:00 | H P Stimming | The Schrödinger-Poisson-Xalpha model |
| 14:30 | N J Mauser | From Dirac-Maxwell to incompressible Euler: limits |
| 16:00 | L Rhyzik | Time reversal of waves |
| Friday, July 20 | ||
| 10:00 | C Sparber | Wigner functions vs. WKB methods |
| 11:00 | B Walther | Review of some results for maximal oscillatory integrals |
| Monday, July 23 | ||
| 11:00 | A Belloquid | Kinetics models: existence and hydrodynamical limit |
| Abstract:   The global existence of solutions of kinetic models near an absolute Maxwellian is studied under suitable assumptions and it is proved that, as time tends to infinity, the solution approaches a global Maxwellian. We give some indications concerning the validity of such assumptions. More specifically, the BGK equation is discussed. | ||
| 14:30 | M Goldstein | Trace of the monodromy states and localization |
| 16:00 | V Imaikin | Soliton-like asymptotics of weak wave-particle interaction |
| Tuesday, July 24 | ||
| 10:00 | C Schmeiser | Burgers-Poisson: a nonlinear dispersive model problem |
| 11:00 | K Zhang | Hydrodynamic and quantum-hydrodynamic models |