research
∙
09/11/2023
Local conservation laws of continuous Galerkin method for the incompressible Navier–Stokes equations in EMAC form
We consider local balances of momentum and angular momentum for the inco...
share
research
∙
02/16/2023
Tensorial parametric model order reduction of nonlinear dynamical systems
For a nonlinear dynamical system depending on parameters the paper intro...
research
∙
02/01/2023
An Eulerian finite element method for tangential Navier-Stokes equations on evolving surfaces
The paper introduces a geometrically unfitted finite element method for ...
research
∙
03/03/2022
Tangential Navier-Stokes equations on evolving surfaces: Analysis and simulations
The paper considers a system of equations that models a lateral flow of ...
research
∙
11/01/2021
Interpolatory tensorial reduced order models for parametric dynamical systems
The paper introduces a reduced order model (ROM) for numerical integrati...
research
∙
05/12/2021
A monolithic fluid-porous structure interaction finite element method
The paper introduces a fully discrete quasi-Lagrangian finite element me...
research
∙
03/16/2020
Error analysis of higher order trace finite element methods for the surface Stokes equations
The paper studies a higher order unfitted finite element method for the ...
research
∙
02/04/2020
Longer time accuracy for incompressible Navier-Stokes simulations with the EMAC formulation
In this paper, we consider the recently introduced EMAC formulation for ...
research
∙
09/06/2019
Inf-sup stability of the trace P2-P1 Taylor-Hood elements for surface PDEs
The paper studies a geometrically unfitted finite element method (FEM), ...
research
∙
09/06/2019