Sommaire du Fascicule no. 1

On the non-locality of quasiconvexity
On nonlinear stability of polytropic galaxies
Asymptotic behaviour of solutions of some semilinear parabolic problems
Multibump solutions for a class of lagrangian systems slowly oscillating at infinity

Sommaire du Fascicule no. 2

Elastic knots in euclidean 3-space
Comparison results for solutions of elliptic problems via symmetrization
Geometric restrictions for the existence of viscosity solutions
A nonlinear oblique derivative boundary value problem for the heat equation. Part 1 : basic results
A remark on multiplicity of solutions for the Ginzburg-Landau equation

Sommaire du Fascicule no. 3

Concentration of low energy extremals
Evolution equations governed by families of weighted operators
Poincaré's inequality and global solutions of a nonlinear parabolic equation
On a free boundary barotropic model

Sommaire du Fascicule no. 4

Global weak solutions for 1+2 dimensional wave maps into homogeneous spaces
Scaling limits and regularity results for a class of Ginzburg-Landau systems
On the spatially homogeneous Boltzmann equation
Propagation of space moments in the Vlasov-Poisson equation and further results

Sommaire du Fascicule no. 5

Global strong solution of the Navier-Stokes equations in 4 and 5 dimensional unbounded domains
Minoration du temps d’existence pour l’équation de Klein-Gordon non-linéaire en dimension 1 d’espace
The structure of extremals of a class of second order variational problems
Qualitative properties of positive solutions of semilinear elliptic equations in symmetric domains via the maximum principle
Existence results for mean field equations

Sommaire du Fascicule no. 6

On the minimal action function of autonomous lagrangians associated to magnetic fields
A nonlinear oblique derivative boundary value problem for the heat equation. Part 2 : singular self-similar solutions
Hyperbolic characteristics on star-shaped hypersurfaces
On the minimizers of the Ginzburg-Landau energy for high kappa : the axially symmetric case
A new approach to Young measure theory, relaxation and convergence in energy