A full discretization of the time-dependent Navier-Stokes equations by a two-grid scheme

Hyam Abboud; Toni Sayah

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A posteriori error analysis of the fully discretized time-dependent Stokes equations

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The time-dependent Stokes equations in two- or three-dimensional bounded domains are discretized by the backward Euler scheme in time and finite elements in space. The error of this discretization is bounded globally from above and locally from below by the sum of two types of computable error indicators, the first one being linked to the time discretization and the second one to the space discretization.

Strong and weak order of time discretization schemes of stochastic differential equations

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Displaying similar documents to “A full discretization of the time-dependent Navier-Stokes equations by a two-grid scheme”

The Abel-type polynomial identities.

Extensions of the results on powers of p -hyponormal and log -hyponormal operators.

Arcangeli's type discrepancy principles for a class of regularization methods using a modified projection scheme.

A self-indexed sequence.

A posteriori error analysis of the fully discretized time-dependent Stokes equations

Strong and weak order of time discretization schemes of stochastic differential equations

Error estimates for finite volume scheme for Perona--Malik equation.

Extensions of the results on powers of $p$ -hyponormal and $log$ -hyponormal operators.