A new family of mixed finite elements in IR3
Numerische Mathematik
Numerical approximation of Mindlin-Reissner plates
Mathematics of Computation
Mixed finite elements for second order elliptic problems in three variables
Numerische Mathematik
Mixed and hybrid finite element methods
Mixed and hybrid finite element methods
Preconditioners for nonconforming discretizations
Mathematics of Computation
Preconditioning in H(div) and applications
Mathematics of Computation
Unified Analysis of Discontinuous Galerkin Methods for Elliptic Problems
SIAM Journal on Numerical Analysis
Poincaré-Friedrichs Inequalities for Piecewise H1 Functions
SIAM Journal on Numerical Analysis
A Family of Discontinuous Galerkin Finite Elements for the Reissner--Mindlin Plate
Journal of Scientific Computing
A Note on Discontinuous Galerkin Divergence-free Solutions of the Navier-Stokes Equations
Journal of Scientific Computing
New Finite Element Methods in Computational Fluid Dynamics by H(div) Elements
SIAM Journal on Numerical Analysis
A strongly conservative finite element method for the coupling of Stokes and Darcy flow
Journal of Computational Physics
Finite Element Methods for Navier-Stokes Equations: Theory and Algorithms
Finite Element Methods for Navier-Stokes Equations: Theory and Algorithms
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In this paper we construct Discontinuous Galerkin approximations of the Stokes problem where the velocity field is $$H(\mathrm{div},\Omega )$$H(div,Ω)-conforming. This implies that the velocity solution is divergence-free in the whole domain. This property can be exploited to design a simple and effective preconditioner for the final linear system.