Details
| Originalsprache | Englisch |
|---|---|
| Seiten (von - bis) | 27-42 |
| Seitenumfang | 16 |
| Fachzeitschrift | Computational mechanics |
| Jahrgang | 29 |
| Ausgabenummer | 1 |
| Publikationsstatus | Veröffentlicht - Juli 2002 |
Abstract
A new 3D smooth triangular frictional node to surface contact element is developed using an abstract symbolical programming approach. The C1-continuous smooth contact surface description is based on the six quartic Bézier surfaces. The weak formulation and the penalty method are formulated for the description of large deformation frictional contact problems. The presented approach, based on a non-associated frictional law and elastic-plastic tangential slip decomposition, results into quadratic rate of convergence within the Newton-Raphson iteration loop. The frictional sliding path for the smooth, as well as the simple frictional node to surface contact element presented herein, is defined by the mapping of the current in the last converged configuration. Examples demonstrate the performance of symbolically developed contact elements, as well as the stability and more realistic contact description for the smooth elements in comparison with the simple ones.
ASJC Scopus Sachgebiete
- Ingenieurwesen (insg.)
- Numerische Mechanik
- Ingenieurwesen (insg.)
- Meerestechnik
- Ingenieurwesen (insg.)
- Maschinenbau
- Informatik (insg.)
- Theoretische Informatik und Mathematik
- Mathematik (insg.)
- Computational Mathematics
- Mathematik (insg.)
- Angewandte Mathematik
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in: Computational mechanics, Jahrgang 29, Nr. 1, 07.2002, S. 27-42.
Publikation: Beitrag in Fachzeitschrift › Artikel › Forschung › Peer-Review
}
TY - JOUR
T1 - A C1-continuous formulation for 3D finite deformation frictional contact
AU - Krstulović-Opara, L.
AU - Wriggers, Peter
AU - Korelc, J.
PY - 2002/7
Y1 - 2002/7
N2 - A new 3D smooth triangular frictional node to surface contact element is developed using an abstract symbolical programming approach. The C1-continuous smooth contact surface description is based on the six quartic Bézier surfaces. The weak formulation and the penalty method are formulated for the description of large deformation frictional contact problems. The presented approach, based on a non-associated frictional law and elastic-plastic tangential slip decomposition, results into quadratic rate of convergence within the Newton-Raphson iteration loop. The frictional sliding path for the smooth, as well as the simple frictional node to surface contact element presented herein, is defined by the mapping of the current in the last converged configuration. Examples demonstrate the performance of symbolically developed contact elements, as well as the stability and more realistic contact description for the smooth elements in comparison with the simple ones.
AB - A new 3D smooth triangular frictional node to surface contact element is developed using an abstract symbolical programming approach. The C1-continuous smooth contact surface description is based on the six quartic Bézier surfaces. The weak formulation and the penalty method are formulated for the description of large deformation frictional contact problems. The presented approach, based on a non-associated frictional law and elastic-plastic tangential slip decomposition, results into quadratic rate of convergence within the Newton-Raphson iteration loop. The frictional sliding path for the smooth, as well as the simple frictional node to surface contact element presented herein, is defined by the mapping of the current in the last converged configuration. Examples demonstrate the performance of symbolically developed contact elements, as well as the stability and more realistic contact description for the smooth elements in comparison with the simple ones.
KW - Bézier
KW - Finite element method
KW - Frictional contact
KW - Symbolic
KW - Tetrahedral
UR - http://www.scopus.com/inward/record.url?scp=0036649014&partnerID=8YFLogxK
U2 - 10.1007/s00466-002-0317-z
DO - 10.1007/s00466-002-0317-z
M3 - Article
AN - SCOPUS:0036649014
VL - 29
SP - 27
EP - 42
JO - Computational mechanics
JF - Computational mechanics
SN - 0178-7675
IS - 1
ER -