A posteriori error estimation for stabilized mixed approximations of the Stokes equations

A posteriori error estimation for stabilized mixed approximations of the Stokes equations

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Bibliográfalaš dieđut
Váldodahkkit:	Kay, D, Silvester, D
Materiálatiipa:	Journal article
Almmustuhtton:	1999

Geahča maid

A posteriori error estimation for stabilized mixed approximations of the Stokes equations
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A posteriori error analysis of an augmented mixed method for the Navier–Stokes equations with nonlinear viscosity
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The reliability of local error estimators for convection-diffusion equations
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The reliability of local error estimators for convection-diffusion equations
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The reliability of local error estimators for convection–diffusion equations
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A Block Preconditioner for High−Order Mixed Finite Element Approximations to the Navier–Stokes Equations
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Reliable and efficient a posteriori error estimates for finite element approximations of the parabolic p-Laplacian
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Duality-based a posteriori error estimates for some approximation schemes for optimal investment problems
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Efficient preconditioning of the linearized Navier-Stokes equations
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Robust a Posteriori Error Estimates of Time-Dependent Poisson–Nernst–Planck Equations
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Reduced Basis Approximation and A Posteriori Error Estimation for Stress Intensity Factors: Application to Failure Analysis
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Complementarity based a posteriori error estimates and their properties.
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Guaranteed and locally computable a posteriori error estimate
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A Posteriori Error Estimates for Axisymmetric and Nonlinear Problems.
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Efficient preconditioning of the linearized Navier−Stokes equations
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A posteriori error analysis and adaptivity for finite element approximations of hyperbolic problems
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A posteriori error analysis for stabilised finite element approximations of transport problems
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A posteriori error analysis and adaptivity for finite element approximations of hyperbolic problems
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A posteriori error analysis for stabilised finite element approximations of transport problems
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Efficient preconditioning of the linearized Navier-Stokes equations for incompressible flow
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Local a posteriori error estimator based on the hypercircle method
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A Preconditioner for the Finite Element Approximation to the Arbitrary Lagrangian–Eulerian Navier–Stokes Equations
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