activity
20192022
most citedLocking free and gradient robust H(div)-conforming HDG methods for linear elasticity

6 citations · 8 across the 3 of their papers we have counts for

collaborators

6 papers

math.HO20222 cited

Research-Data Management Planning in the German Mathematical Community

Tobias Boege, René Fritze, Christiane Görgen +13

In this paper we discuss the notion of research data for the field of mathematics and report on the status quo of research-data management and planning. A number of decentralized a…

math.NA2022

Robust finite element discretizations for a simplified Galbrun's equation

Tilman Alemán, Martin Halla, Christoph Lehrenfeld +1

Driven by the challenging task of finding robust discretization methods for Galbrun's equation, we investigate conditions for stability and different aspects of robustness for diff…

math.NA2020

Sweeping preconditioners for stratified media in the presence of reflections

Janosch Preuß, Thorsten Hohage, Christoph Lehrenfeld

In this paper we consider sweeping preconditioners for time harmonic wave propagation in stratified media, especially in the presence of reflections. In the most famous class of sw…

math.NA20206 cited

Locking free and gradient robust H(div)-conforming HDG methods for linear elasticity

Guosheng Fu, Christoph Lehrenfeld, Alexander Linke +1

Robust discretization methods for (nearly-incompressible) linear elasticity are free of volume-locking and gradient-robust. While volume-locking is a well-known problem that can be…

physics.comp-ph2019

Numerical benchmarking of fluid-rigid body interactions

Henry von Wahl, Thomas Richter, Christoph Lehrenfeld +2

We propose a fluid-rigid body interaction benchmark problem, consisting of a solid spherical obstacle in a Newtonian fluid, whose centre of mass is fixed but is free to rotate. A n…

physics.comp-ph2019

Divergence-free tangential finite element methods for incompressible flows on surfaces

Philip L. Lederer, Christoph Lehrenfeld, Joachim Schöberl

In this work we consider the numerical solution of incompressible flows on two-dimensional manifolds. Whereas the compatibility demands of the velocity and the pressure spaces are…