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Nils Viebahn
Nils Viebahn
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Verified email at uni-due.de
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A selection of benchmark problems in solid mechanics and applied mathematics
J Schröder, T Wick, S Reese, P Wriggers, R Müller, S Kollmannsberger, ...
Archives of Computational Methods in Engineering 28, 713-751, 2021
572021
A novel mixed finite element for finite anisotropic elasticity; the SKA-element Simplified Kinematics for Anisotropy
J Schröder, N Viebahn, D Balzani, P Wriggers
Computer Methods in Applied Mechanics and Engineering 310, 475-494, 2016
442016
On the stability analysis of hyperelastic boundary value problems using three-and two-field mixed finite element formulations
J Schröder, N Viebahn, P Wriggers, F Auricchio, K Steeger
Computational Mechanics 60, 479-492, 2017
302017
A simple triangular finite element for nonlinear thin shells: statics, dynamics and anisotropy
N Viebahn, PM Pimenta, J Schröder
Computational Mechanics 59, 281-297, 2017
242017
A simple and efficient Hellinger–Reissner type mixed finite element for nearly incompressible elasticity
N Viebahn, K Steeger, J Schröder
Computer Methods in Applied Mechanics and Engineering 340, 278-295, 2018
212018
An extension of assumed stress finite elements to a general hyperelastic framework
N Viebahn, J Schröder, P Wriggers
Advanced Modeling and Simulation in Engineering Sciences 6, 1-22, 2019
172019
Low‐order locking‐free mixed finite element formulation with approximation of the minors of the deformation gradient
A Kraus, P Wriggers, N Viebahn, J Schröder
International Journal for Numerical Methods in Engineering 120 (8), 1011-1026, 2019
62019
A concept for the extension of the assumed stress finite element method to hyperelasticity
N Viebahn, J Schröder, P Wriggers
Novel Finite Element Technologies for Solids and Structures, 107-126, 2020
22020
On the construction of a triangular Mixed Finite Element based on the principle of Hellinger‐Reissner
N Viebahn, K Steeger, J Schröder
PAMM 18 (1), e201800116, 2018
12018
Novel Finite Elements-Mixed, Hybrid and Virtual Element Formulations at Finite Strains for 3D Applications
J Schröder, P Wriggers, A Kraus, N Viebahn
Non-standard Discretisation Methods in Solid Mechanics, 37-67, 2022
2022
A contribution to stress-displacement based mixed galerkin finite elements for hyperelasticity
N Viebahn
Dissertation, Duisburg, Essen, Universität Duisburg-Essen, 2019, 2019
2019
Notes on a novel finite element for anisotropy at large strains
N Viebahn, J Schröder, P Wriggers, D Balzani
PAMM 17 (1), 765-766, 2017
2017
Notes on a novel finite element for anisotropy at large strains
N Viebahn, J Schröder, P Wriggers, D Balzani
PAMM 16 (1), 247-248, 2016
2016
Pros and Cons of selected mixed Galerkin and Least-Squares Finite Element Formulations
J Schröder, K Steeger, N Viebahn
Pros and Cons of some mixed Galerkin and Least-Squares Finite Element schemes
J Schröder, N Viebahn, K Steeger
Book of Abstracts ENUMATH 2017, 174, 0
A novel finite element for anisotropy
N Viebahn, J Schröder, P Wriggers, D Balzani
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