Attractors, Inertial Manifolds and their Approximation. Proceedings of the Marseille-Luminy... 1987

Sommaire

Introduction
p. 357
Attractor for a Navier-Stokes flow in an unbounded domain
p. 359-370
Turbulence en convection de Rayleigh-Bénard : du chaos temporel aux effets spatiaux
p. 371-377
Asymptotic behaviour of strongly damped nonlinear hyperbolic equations
p. 379-384
Une forme de turbulence associée aux défauts topologiques
p. 385-394
Time-discretization and inertial manifolds
p. 395-404
Local Lyapunov exponents and a local estimate of Hausdorff dimension
p. 405-413
Discrete Ljapunov functionals and ω-limit sets
p. 415-431
Explicit upper and lower bounds on the number of degrees of freedom for damped and driven cubic Schrödinger equations
p. 433-443
Approximation theories for inertial manifolds
p. 445-461
Approximate inertial manifolds for the pattern formation Cahn-Hilliard equation
p. 463-488
Inertial manifolds of damped semilinear wave equations
p. 489-505
Nonequilibrium reaction-diffusion structures in rigid and visco-elastic media : knots and unstable noninertial flows
p. 507-517
Continuity of attractors
p. 519-533
Remarks on the uniqueness of radial solutions
p. 535-540
Induced trajectories and approximate inertial manifolds
p. 541-561