scientific article

zbMath0698.58040MaRDI QIDQ3476041

Roger M. Temam

Publication date: 1989

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

zbMATH Keywords

Navier-Stokes equationsapproximationattractorlocalization

Mathematics Subject Classification ID

Attractors and repellers of smooth dynamical systems and their topological structure (37C70)

Related Items

Approximate inertial manifolds to the generalized symmetric regularized long wave equations with damping term, A convergent family of approximate inertial manifolds, Nonlinear galerkin methods using hierarchical almost-orthogonal finite elements bases, On the reduction principle in the theory of stability of motion, Finite dimensional behaviour for the derivative Ginzburg-Landau equation in two spatial dimensions, On the effectiveness of the approximate inertial manifold -- a computational study, The nonlinear Galerkin method: A multiscale method applied to the simulation of homogeneous turbulent flows, Subgrid modelling and the interaction of small and large wavelength in turbulent flows, Dynamics for Three Dimensional Generalized Navier- Stokes Equations with Delay, A voyage around the Navier-Stokes equations, Stability Analysis of the Nonlinear Galerkin Method, Approximation to the global attractor for a nonlinear Schrödinger equation, On the Rate of Convergence of the Nonlinear Galerkin Methods, On a construction of approximate inertial manifolds for second order in time evolution equations, Nonlinear Galerkin methods: The finite elements case, The nonlinear Galerkin method in computational fluid dynamics, Attractors for the Bénard problem: existence and physical bounds on their fractal dimension, A conjecture regarding local behaviour of vorticity in the \(3\)d incompressible Navier-Stokes equations, Localization and approximation of attractors for the Ginzburg-Landau equation, Determining finite volume elements for the 2D Navier-Stokes equations, An approximate inertial manifold for computing Burgers' equation, On the construction of families of approximate inertial manifolds, A regularity result for the Stokes problem in a convex polygon, Separation of variables in the Stokes problem application to its finite element multiscale approximation, Non-existence of the global attractor for a partly dissipative reaction-diffusion system with hysteresis, Variational approach to closure of nonlinear dynamical systems: autonomous case, An approximate inertial manifolds approach to postprocessing the Galerkin method for the Navier-Stokes equations