We present a two-way coupled fluid–structure interaction scheme for rigid bodies using a
two-population lattice Boltzmann formulation for compressible flows. An arbitrary Lagrangian …

Sliding meshes are a powerful method to treat deformed domains in computational fluid
dynamics, where different parts of the domain are in relative motion. In this paper, we …

In this paper, the Spectral Difference approach using Raviart-Thomas elements (SDRT) is
formulated for the first time on tetrahedral grids. To determine stable formulations, a Fourier …

In the present paper, a stable Spectral Difference formulation on triangles is defined using a
flux polynomial expressed in the Raviart-Thomas basis up to the sixth-order of accuracy …

This paper reports a recent development of the high-order spectral difference method with
divergence cleaning (SDDC) for accurate simulations of both ideal and resistive …

We introduce two concepts in this work: polynomial mortar and transfinite mortar, and apply
them to curved nonconforming sliding meshes. It is shown that, on curved meshes …

The particles on demand (PonD) method is a new kinetic theory model that allows for
simulation of high speed compressible flows. While the standard lattice-Boltzmann method …

A Spectral Difference (SD) algorithm on tensor-product elements which solves the reacting
compressible Navier-Stokes equations (NSE) is presented. The classical SD algorithm is …

This thesis examines the extension of the Spectral Difference (SD) method on unstructured
hybrid grids involving simplex cells (triangles, tetrahedra) and prismatic elements. The …

The energy harvesting performances of an isolated flapping wing and a tandem-
flappingwing system are numerically studied using a high-order flux reconstruction method …