In the context of scientific computing, the mesh is used as a discrete support for the
considered numerical methods. As a consequence, the mesh greatly impacts the efficiency …

In the context of mesh adaptation, Riemannian metric spaces have been used to prescribe
orientation, density, and stretching of anisotropic meshes. But, such structures are only …

This paper studies the coupling between anisotropic mesh adaptation and goal-oriented
error estimate. The former is very well suited to the control of the interpolation error. It is …

We present a new algorithm for combining an anisotropic goal-oriented error estimate with
the mesh adaptation fixed point method for unsteady problems. The minimization of the error …

We first describe the well-established unstructured mesh generation methods as involved in
the computational pipeline, from geometry definition to surface and volume mesh …

To compute droplets impingement on airfoils, an Eulerian model for air flows containing
water droplets is proposed as an alternative to the traditional Lagrangian particle tracking …

Ce rapport traite de l'adaptation de maillages anisotropes non structurés. Il présente en
détails un estimateur d'erreur géométrique a posteriori basé sur une majoration de l'erreur …

We present a goal-oriented error analysis for the calculation of low Reynolds steady
compressible flows with anisotropic mesh adaptation. The error analysis is of a priori type. Its …

Exploring new variations of classical methods as well as recent approaches appearing in
the field, Computational Fluid Dynamics demonstrates the extensive use of numerical …

Following the description of a-posteriori error estimates in [1], this article describes an
automatic adaptive h-type mesh refinement and coarsening procedure with directional …