Contact Mechanics pp 161-168 | Cite as
A Model of Adhesion Added to Contact with Friction
Abstract
A law of normal and tangential adhesion-decohesion is added to the classical law of unilateral contact with threshold friction. That law is formulated within the framework of standard generalised materials. The model originality stems from the use of an irreversible adhesion gap g a (similar to a plastic strain) as damage internal variable and a rate independent decohesion law. The three laws of contact, friction and adhesion are derived from their respective (quasi-) potentials and then penalised before being implemented in a finite element code. Since the law is developed to study debonding and damage in fibrous composites, the standard pull-out test is used to demonstrate its validity.
Keywords
Fibrous Composite Unilateral Contact Generalise Newton Method Tangential Friction Dissipation Power FunctionPreview
Unable to display preview. Download preview PDF.
References
- Curnier, A. (1994). Computational Methods in Solid Mechanics. Kluwer.Google Scholar
- Curnier, A. and Alart, P. (1988). A generalised newton method for contact problems with friction. J. Theor. Appl. Mech., 7 (1): 67–82.MathSciNetMATHGoogle Scholar
- Frémond, M. (1987). Adhesion of solids. J. Theo. Appl. Mech., 6 (3): 383–407.MATHGoogle Scholar
- Halphen, B. and Son, N. Q. (1975). Sur les matériaux standards généralisés. J. Méca, 14: 39–63.MATHGoogle Scholar
- Kim, J.-K. and Mai, Y.-W. (1996). Modelling of stress transfer across the fibre-matrix interface. In Numer. anal. and model. of comp. mat.,pages 287–326. Chap. and Hall.Google Scholar
- Lemaitre, J. and Chaboche, J. (1985). Mécanique des matériaux solides. Dunod.Google Scholar
- Moreau, J. (1973). On unilateral constraints, friction and plasticity. In Capriz and Stampacchia, editors, New var. tech. in math. phys.,II-73, pages 175–322. Crem.Google Scholar
- Raous, M., Cangémi, L., and Cocu, M. (1997). Un modèle couplant adhérence et frottement pour le contact entre deux solides déformables. Cptes Rend. Acad. Sc. Paris, 325:503–509. Série flb.Google Scholar