Originally introduced in [146, 158], Hybrid High-Order (HHO) methods provide a framework
for the discretisation of models based on Partial Differential Equations (PDEs) with features …

In this work we show that the flexibility of the discontinuous Galerkin (dG) discretization can
be fruitfully exploited to implement numerical solution strategies based on the use of …

In this work we exploit the flexibility associated to discontinuous Galerkin methods to perform
high-order discretizations of the Euler and Navier–Stokes equations on very general …

In this work we consider agglomeration-based physical frame discontinuous Galerkin (dG)
discretization as an effective way to increase the flexibility of high-order finite element …

In this work we exploit agglomeration based h-multigrid preconditioners to speed-up the
iterative solution of discontinuous Galerkin discretizations of the Stokes and Navier–Stokes …

In this work we propose an adaptive version of the recently introduced Mixed High-Order
method and showcase its performance on a comprehensive set of academic and industrial …

This paper compares the performance of seven different element agglomeration algorithms
on unstructured triangular/tetrahedral meshes when used as part of a geometric multigrid …

We provide some extensions to the algebraic multigrid method based on element
interpolation (AMGe), concerning the agglomeration process, the application to …

In this work, we exploit the possibility to devise discontinuous Galerkin discretizations over
polytopic grids to perform grid adaptation strategies on the basis of agglomeration …

Gradient-based aerodynamic shape optimisation using adjoint methods have received
major interest in the engineering community, as cost of computing CFD output gradients …