A note on tangent stiffness for fully nonlinear contact problems
- verfasst von
- Peter Wriggers, J. C. Simo
- Abstract
In the numerical solution of geometrically nonlinear contact problems by the finite element method, it is often assumed that the modification to the tangent stiffness takes the form of the single rank-one-update characteristic of the linear theory. It is shown that due to the kinematic nonlinearity such a simple structure no longer holds. Within the context of the discrete problem arising from a finite element formulation, explicit expressions for the residual and the tangent stiffness matrix are obtained for both penalty and Lagrangian parameter procedures.
- Organisationseinheit(en)
-
Institut für Baumechanik und Numerische Mechanik
- Externe Organisation(en)
-
University of California (UCLA)
- Typ
- Artikel
- Journal
- Communications in Numerical Methods in Engineering
- Band
- 1
- Seiten
- 199-203
- Anzahl der Seiten
- 5
- ISSN
- 1069-8299
- Publikationsdatum
- 1985
- Publikationsstatus
- Veröffentlicht
- Peer-reviewed
- Ja
- ASJC Scopus Sachgebiete
- Software, Modellierung und Simulation, Ingenieurwesen (insg.), Theoretische Informatik und Mathematik, Angewandte Mathematik
