We present a new Neumann subproblem a posteriori finite-element procedure for the efficient calculation of rigorous, constant-free, sharp lower and upper bounds for linear and nonlinear functional outputs of the incompressible Navier-Stokes equations. We first formulate the bound procedure; we deriv
A general formulation for a posteriori bounds for output functionals of partial differential equations; application to the eigenvalue problem
β Scribed by Yvon Maday; Anthony T. Patera; Jaume Peraire
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 538 KB
- Volume
- 328
- Category
- Article
- ISSN
- 0764-4442
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π SIMILAR VOLUMES
We describe an a posteriori finite element procedure for the efficient computation of lower and upper estimators for linear-functional outputs of noncoercive linear and semilinear elliptic second-order partial differential equations. Under a relatively weak hypothesis related 10 the relat ive magn i
A finite element technique is presented for the efficient generation of lower and upper bounds to outputs which are linear functionals of the solutions to the incompressible Stokes equations in two space dimensions. The finite element discretization is effected by Crouzeix -Raviart elements, the dis