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A Posteriori Error Bounds for Approximations of the Oseen Problem and Applications to the Uzawa Iteration Algorithm
-
Marjaana Nokka
und
Sergey Repin
Veröffentlicht/Copyright:
24. April 2014
Received: 2013-12-21
Revised: 2014-4-4
Accepted: 2014-4-8
Published Online: 2014-4-24
Published in Print: 2014-7-1
© 2014 by Walter de Gruyter Berlin/Boston
Artikel in diesem Heft
- Frontmatter
- Stability and Convergence of Two Three-Field Finite Element Formulations for Elasticity
- A Remark on Newest Vertex Bisection in Any Space Dimension
- The Tailored Finite Point Method
- Numerical Solution of Direct and Inverse Scattering Problems in 1D with a General Nonlinearity
- On Convergence of Difference Schemes for IBVP for Quasilinear Parabolic Equations with Generalized Solutions
- A Posteriori Error Bounds for Approximations of the Oseen Problem and Applications to the Uzawa Iteration Algorithm
- Method for the Calculation of all Zeros of an Analytic Function Based on the Kantorovich Theorem
- Numerical Optimization of Eigenvalues of the Dirichlet–Laplace Operator on Domains in Surfaces
- Electromagnetic Scattering by Isoparametric Elements of Higher Order
Schlagwörter für diesen Artikel
Oseen Problem;
Estimates of Deviations from Exact Solutions;
Uzawa Iteration Method
Artikel in diesem Heft
- Frontmatter
- Stability and Convergence of Two Three-Field Finite Element Formulations for Elasticity
- A Remark on Newest Vertex Bisection in Any Space Dimension
- The Tailored Finite Point Method
- Numerical Solution of Direct and Inverse Scattering Problems in 1D with a General Nonlinearity
- On Convergence of Difference Schemes for IBVP for Quasilinear Parabolic Equations with Generalized Solutions
- A Posteriori Error Bounds for Approximations of the Oseen Problem and Applications to the Uzawa Iteration Algorithm
- Method for the Calculation of all Zeros of an Analytic Function Based on the Kantorovich Theorem
- Numerical Optimization of Eigenvalues of the Dirichlet–Laplace Operator on Domains in Surfaces
- Electromagnetic Scattering by Isoparametric Elements of Higher Order
