This work examines the development of an entropy conservative (for smooth solutions) or
entropy stable (for discontinuous solutions) space–time discontinuous Galerkin (DG) method …

We propose a new high order accurate nodal discontinuous Galerkin (DG) method for the
solution of nonlinear hyperbolic systems of partial differential equations (PDE) on …

Abstract In recent years Computational Fluid Dynamics (CFD) has become a widespread
practice in industry. The growing need to simulate off-design conditions, characterized by …

This paper presents an approach to mesh adaptation suitable for scale-resolving
simulations. The methodology is based on the entropy-adjoint approach, which corresponds …

We present a dynamically load-balanced parallel p-adaptive implicit high-order flux
reconstruction method for under-resolved turbulence simulation. The high-order explicit first …

In this paper, a new strategy for a sub-element-based shock capturing for discontinuous
Galerkin (DG) approximations is presented. The idea is to interpret a DG element as a …

We present a new explicit local space–time adaptive framework to decrease the time
required for monodomain simulations for cardiac electrophysiology. Based on the localized …

The discontinuous Galerkin methods demonstrated to be well suited for scale resolving
simulations of complex configurations, characterized by different fluid dynamics phenomena …

We introduce a new class of Discontinuous Galerkin (DG) methods for solving nonlinear
conservation laws on unstructured Voronoi meshes that use a local Virtual Element basis …

In the last decades flow simulations have become a routine practice in many industrial fields
for the aerodynamic and noise prediction. Moreover, the ever increasing interest in …