Lectures in the "Summer School" :

2 main lecture series of 4 lectures (a 1 1/2 h) each :

Sigmund Selberg (Trondheim and WPI Wien)
"Bilinear estimates, null forms and applications to nonlinear wave equations"
Markus Keel (Princeton)
"Introduction to regularity properties of semilinear Schroedinger equations"

"overview lectures" (1 h) :

Alan Rendall (MPI Potsdam)
"Introduction to the Einstein equations"
Philippe LeFloch (Ecole Polytechnique)
"Well-posedness theory for nonlinear hyperbolic systems"

Talks during the Workshop, (45-) 60 min:

Yann Brenier (Nice) "Going beyond concentration singularities for the Born-Infeld equations and their high field limits"
Sergiu Klainerman (Princeton) "On the L^2-bounded curvature conjecture"
Alexander Komech (Moscow and WPI Wien) "On attraction to Solitons in Relativistic Nonlinear Wave equations"
Norbert J. Mauser (WPI Wien) "From Dirac-Maxwell to Vlasov-Poisson : Klainerman-Machedon meets Wigner"
Israel Michael Sigal (Notre Dame & Toronto) "Soliton dynamics in nonlinear Schroedinger equation"

Jason Metcalfe (Georgia Tech.) "Nonlinear wave equations in exterior domains"
Mihalis Dafermos (MIT) "A proof of Price's law for the collapse of a self-gravitating scalar field"
Paul Godin (Bruxelles) "The lifespan of a class of smooth compressible flows"
Damiano Foschi (l'Aquila) "Maximizers for Strichartz inequalities"

Alan Rendall (MPI Potsdam) "Solutions of the Einstein equations with accelerated expansion"
Luca Fanelli (Roma) "Decay estimate for the perturbed Dirac equation"
Nicola Visciglia (Pisa) "Some counterexamples to the Strichartz estimates for Schroedinger equation with time - dependent potential"
Davide Catania (Pisa) "Blow-up for the semilinear wave equation in Schwarzschild metric"
Mikael Fjällborg (Karlsberg) "On the cylindrically symmetric Einstein-Vlasov system"
Valery Imaikin (WPI Wien) "Soliton-Type Asymptotics for the Coupled Maxwell-Lorentz equations"
Simone Calogero (Potsdam & Gotenborg) "Global small solutions of Vlasov-Maxwell in the absence of incoming radiation"
Hans Peter Stimming (WPI Wien) "Semiclassical Hartree Equation with Harmonic Potential"