International audienceWe consider Chorin-Temam scheme (the simplest pressure-correction projection method) for the time-discretization of an unstationary Stokes problem. Inspired by the analyses of the Backward Euler scheme performed by C.Bernardi and R.Verfürth, we derive a posteriori estimators for the error on the velocity gradient in L2 norm. Our invesigation is supported by numerical experiments
International audienceWe approximate the regular solutions of the incompressible Euler equations by ...
AbstractIn this work we propose an iterative penalty method for addressing the Stokes equations. We ...
We present error estimates of a linear fully discrete scheme for a threedimensional mass diffusion ...
We consider the time-dependent convection--diffusion--reaction equation. We derive a posteriori erro...
Dans cette thèse, nous considérons des inégalités variationnelles qui s'interprètent comme des équat...
In this thesis, we consider variational inequalities in the form of partial differential equations w...
International audienceWe propose a formulation according to the least square space-time of the trans...
International audienceThis paper concerns the space/time convergence analysis of conservative two-st...
AbstractWe consider Euler equations for an homogeneous incompressible non viscous fluid inside a smo...
Cette étude porte sur l'adaptation des conditions aux limites chorochroniques pour des simulations a...
International audienceIn this paper we are looking for quantitative estimates for the convergene to ...
International audienceWe derive global Carleman estimates for one-dimensional linear parabolic opera...
No modification to the text. This work was done when the first author was at Université de Picardie....
The present thesis aims to contribute to the development of a theoretical framework for three proble...
We present a certified reduced basis (RB) method for the heat equation and wave equation. The critic...
International audienceWe approximate the regular solutions of the incompressible Euler equations by ...
AbstractIn this work we propose an iterative penalty method for addressing the Stokes equations. We ...
We present error estimates of a linear fully discrete scheme for a threedimensional mass diffusion ...
We consider the time-dependent convection--diffusion--reaction equation. We derive a posteriori erro...
Dans cette thèse, nous considérons des inégalités variationnelles qui s'interprètent comme des équat...
In this thesis, we consider variational inequalities in the form of partial differential equations w...
International audienceWe propose a formulation according to the least square space-time of the trans...
International audienceThis paper concerns the space/time convergence analysis of conservative two-st...
AbstractWe consider Euler equations for an homogeneous incompressible non viscous fluid inside a smo...
Cette étude porte sur l'adaptation des conditions aux limites chorochroniques pour des simulations a...
International audienceIn this paper we are looking for quantitative estimates for the convergene to ...
International audienceWe derive global Carleman estimates for one-dimensional linear parabolic opera...
No modification to the text. This work was done when the first author was at Université de Picardie....
The present thesis aims to contribute to the development of a theoretical framework for three proble...
We present a certified reduced basis (RB) method for the heat equation and wave equation. The critic...
International audienceWe approximate the regular solutions of the incompressible Euler equations by ...
AbstractIn this work we propose an iterative penalty method for addressing the Stokes equations. We ...
We present error estimates of a linear fully discrete scheme for a threedimensional mass diffusion ...