activity
20162018
most citedA Nitsche cut finite element method for the Oseen problem with general Navier boundary conditions

55 citations · 95 across the 6 of their papers we have counts for

collaborators

6 papers

cs.CE2018

A consistent approach for fluid-structure-contact interaction based on a porous flow model for rough surface contact

Christoph Ager, Benedikt Schott, Anh-Tu Vuong +2

Simulation approaches for fluid-structure-contact interaction, especially if requested to be consistent even down to the real contact scenarios, belong to the most challenging and…

cs.CE2018★ 38 cited

A Nitsche-based cut finite element method for the coupling of incompressible fluid flow with poroelasticity

Christoph Ager, Benedikt Schott, Magnus Winter +1

The focus of this contribution is the numerical treatment of interface coupled problems concerning the interaction of incompressible fluid flow and permeable, elastic structures. T…

cs.CE2018

A monolithic approach to fluid-structure interaction based on a hybrid Eulerian-ALE fluid domain decomposition involving cut elements

Benedikt Schott, Christoph Ager, Wolfgang A. Wall

A novel method for complex fluid-structure interaction (FSI) involving large structural deformation and motion is proposed. The new approach is based on a hybrid fluid formulation…

cs.CE2018★ 1 cited

Monolithic cut finite element based approaches for fluid-structure interaction

Benedikt Schott, Christoph Ager, Wolfgang A. Wall

Cut finite element method (CutFEM) based approaches towards challenging fluid-structure interaction (FSI) are proposed. The different considered methods combine the advantages of c…

math.NA2017★ 55 cited

A Nitsche cut finite element method for the Oseen problem with general Navier boundary conditions

M. Winter, B. Schott, A. Massing +1

In this work a Nitsche-based imposition of generalized Navier conditions on cut meshes for the Oseen problem is presented. Other methods from literature dealing with the generalize…

math.NA2016★ 1 cited

A stabilized Nitsche cut finite element method for the Oseen problem

Andre Massing, Benedikt Schott, Wolfgang A. Wall

We propose a stabilized Nitsche-based cut finite element formulation for the Oseen problem in which the boundary of the domain is allowed to cut through the elements of an easy-to-…