Topics
L2-normAnatomical structure
We consider a convection–diffusion–reaction problem, and we analyze a stabi-lized mixed finite volume scheme introduced in [23]. The scheme is presented in the format of Discontinuous Galerkin methods, and error bounds are given, proving O(h1/2) convergence in the L2-norm for the scalar variable, which is approximated with piecewise constant elements.
For the unsteady convection-diffusion equation in two dimensions we derive a new cell-based semi-dis...
Local discontinuous Galerkin (LDG) methods are popular for convection–diffusion equations. In LDG me...
We study a multiscale discontinuous Galerkin method introduced in [T. J. R. Hughes, G. Scovazzi, P. ...
AbstractWe consider a convection-diffusion-reaction problem, and we analyze a stabilized mixed finit...
We consider a convection-diffusion-reaction problem, and we analyze a stabilized mixed finite-volume...
We consider a convection-diffusion-reaction problem, and we analyze a stabilized mixed finite volume...
We consider a convection-diffusion-reaction problem, and we analyze a stabilized mixed finite volume...
Derivation, stability and error analysis in both discrete H1 and L2 norms for cellcentered FInite vo...
Abstract. In classical mixed finite element method, the choice of the finite element approximating s...
We consider a time-dependent and a steady linear convection-diffusion-reaction equation whose coeffi...
The idea to this paper is a framework for modifying a standard Discontinuous Galerkin method for con...
International audienceWe consider a time-dependent and a steady linear convection-diffusion-reaction...
We introduce a new augmented dual-mixed finite element method for the linear convection-diffusion eq...
AbstractAn overview of the nature of convection-diffusion problems and of the use of finite volume m...
We study a finite volume method, used to approximate the solution of the linear two dimensional conv...
For the unsteady convection-diffusion equation in two dimensions we derive a new cell-based semi-dis...
Local discontinuous Galerkin (LDG) methods are popular for convection–diffusion equations. In LDG me...
We study a multiscale discontinuous Galerkin method introduced in [T. J. R. Hughes, G. Scovazzi, P. ...
AbstractWe consider a convection-diffusion-reaction problem, and we analyze a stabilized mixed finit...
We consider a convection-diffusion-reaction problem, and we analyze a stabilized mixed finite-volume...
We consider a convection-diffusion-reaction problem, and we analyze a stabilized mixed finite volume...
We consider a convection-diffusion-reaction problem, and we analyze a stabilized mixed finite volume...
Derivation, stability and error analysis in both discrete H1 and L2 norms for cellcentered FInite vo...
Abstract. In classical mixed finite element method, the choice of the finite element approximating s...
We consider a time-dependent and a steady linear convection-diffusion-reaction equation whose coeffi...
The idea to this paper is a framework for modifying a standard Discontinuous Galerkin method for con...
International audienceWe consider a time-dependent and a steady linear convection-diffusion-reaction...
We introduce a new augmented dual-mixed finite element method for the linear convection-diffusion eq...
AbstractAn overview of the nature of convection-diffusion problems and of the use of finite volume m...
We study a finite volume method, used to approximate the solution of the linear two dimensional conv...
For the unsteady convection-diffusion equation in two dimensions we derive a new cell-based semi-dis...
Local discontinuous Galerkin (LDG) methods are popular for convection–diffusion equations. In LDG me...
We study a multiscale discontinuous Galerkin method introduced in [T. J. R. Hughes, G. Scovazzi, P. ...
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