Add to ORKGAbstract. In this paper, we consider mixed finite elements discretizations of a class of Quasi-Newtonian Stokes flow problem. Unified a posteriori error estimator for conforming, nonconforming, with or without stabilization is ob-tained. We prove, without Helmholtz decomposition of the error, nor regularity and saturation assumptions, the reliability and the efficiency of our estimator. Key Words. Quasi-Newtonian flow, conforming, nonconforming and mixed finite element, a posteriori error estimator. 1
A dual mixed finite element method, for quasi–Newtonian fluid flow obeying the power law or the Carr...
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In this contribution, we present an a posteriori error estimator for the incompressible Stokes probl...
A unified framework for a posteriori error estimation for the Stokes problem Received: date / Revise...
In this paper, a unified framework for a posteriori error estimation for the Stokes problem is devel...
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A dual mixed finite element method, for quasi–Newtonian fluid flow obeying the power law or the Carr...
AbstractA posteriori estimates for mixed finite element discretizations of the Navier–Stokes equatio...
In this contribution, we present an a posteriori error estimator for the incompressible Stokes probl...
A unified framework for a posteriori error estimation for the Stokes problem Received: date / Revise...
In this paper, a unified framework for a posteriori error estimation for the Stokes problem is devel...
Recent works showed that pressure-robust modifications of mixed finite element methods for the Stoke...
International audienceWe derive and analyze an a posteriori error estimator for nonconforming finite...
AbstractConforming and nonconforming error estimators are presented and analyzed for the mixed finit...
Abstract. A dual mixed finite element method, for quasi–Newtonian fluid flow obeying to the power la...
We present two a posteriori error estimators for the mini-element discretization of the Stokes equat...
Abstract. Computation with adaptive grid refinement has proved to be a useful and efficient tool in ...
We develop a posteriori upper and lower error bounds for mixed finite-element approximations of a ge...
The practical implementation of the lowest-order Pl - P0 (linear velocity, constant pressure) finite...
The implementation of quadratic velocity, linear pressure finite element approximation methods ...
We derive computable a posteriori error estimates for the lowest order nonconforming Crouzeix-Raviar...
A dual mixed finite element method, for quasi–Newtonian fluid flow obeying the power law or the Carr...
AbstractA posteriori estimates for mixed finite element discretizations of the Navier–Stokes equatio...
In this contribution, we present an a posteriori error estimator for the incompressible Stokes probl...