An example of stick-slip and stick-slip-separation waves

European Journal of Mechanics, A/Solids

Volumn 22, Issue 1, 2003, Pages 107-118

  Moirot, Franck ^a   Nguyen, Quoc Son ^b   Oueslati, Abdelbacet ^b  

^a PSA   (France)

^b LABORATOIRE DE MÉCANIQUE DES SOLIDES   (France)

Author keywords

Friction; Instability; Stick slip separation wave; Unilateral contact

Indexed keywords

COMPUTER SIMULATION; DYNAMIC MECHANICAL ANALYSIS; ELASTICITY; MATHEMATICAL MODELS; MOTORS; OSCILLATIONS; VIBRATIONS (MECHANICAL); VISCOSITY;

CYLINDRICAL TUBE; HOPF BIFURCATION; STICK SLIP SEPARATION; UNILATERAL CONTACT;

FRICTION;

EID: 2942611287     PISSN: 09977538     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0997-7538(02)00004-9     Document Type: Article

References (23)

1. Adams G. Self-excited oscillations of two elastic half-spaces sliding with a constant coefficient of friction. J. Appl. Mech. 62:1995;867-872.
2. Baillet L., Berthier Y., Bontemps O., Brunet M. Tribologie de l'interface fibre/matrice. Approche théorique et expérimentale. Rev. Composites et Matériaux Avancés. 7:1997;89-105.
3. Carpenter N., Taylor R., Katona M. Lagrange constraints for transient finite element surface contact. Int. J. Numer. Methods Engrg. 32:1991;103-128.
4. Cochard A., Madariaga R. Dynamic faulting under rate-independent friction. Pure Appl. Geophys. 142:1995;419-445.
5. Comninou M., Dundurs J. Can two solids slide without slipping? Int. J. Solids Structures. 14:1978;251-260.
6. Johnson K. Contact Mechanics. 1985;Cambridge University Press, Cambridge.
7. Kikuchi N., Oden J. Contact Problem in Elasticity: A Study of Variational Inequalities and Finite Element Methods. 1988;SIAM, Philadelphia.
8. Martins J., Barbarin S., Raous M., Pinto da Costa A. Dynamic stability of finite dimensional linear elastic system with unilateral contact and Coulomb's friction. Comp. Methods Appl. Mech. Engrg. 177:1999;298-328.
9. Martins J., Guimaraes J., Faria L. Dynamic surface solutions in linear elasticity and viscoelasticity with frictional boundary conditions. J. Vib. Acoustics. 117:1995;445-451.
10. Moirot, F., 1998. Etude de la stabilité d'un équilibre en présence du frottement de Coulomb. Application au crissement des freins à disque. Thèse, École Polytechnique, Paris.
11. Moirot F., Nguyen Q. Brake squeal: a problem of flutter instability of the steady sliding solution? Arch. Mech. 52:2000;645-662.
12. Moirot F., Nguyen Q. An example of stick-slip waves. C. R. Acad. Sci. Paris, Série IIb. 328:2000;663-669.
13. Nakai M., Yokoi M. Band brake squeal. J. Vib. Acoustics. 118:1996;187-197.
14. Nguyen Q. Stability and Nonlinear Solid Mechanics. 2000;Wiley, Chichester.
15. Oancea V., Laursen T. Stability analysis of state-dependent dynamic frictional sliding. Int. J. Nonlinear Mech. 32:1997;837-853.
16. Oden J., Martins J. Models and computational methods for dynamic friction phenomena. Comp. Methods Appl. Mech. Engrg. 52:1985;527-634.
17. Oestreich M., Hinrichs N., Popp K. Bifurcation and stability analysis for a non-smooth friction oscillator. Arch. Appl. Mech. 66:1996;301-314.
18. Oueslati A., Baillet L., Nguyen Q. Transition vers une onde glissement-adhérence-décollement sous contact frottant de Coulomb. Journées Européennes sur les freins. 2002;155-162 Hermès, Paris.
19. Ranjith K., Rice J. Slip dynamics at an interface between dissimilar materials. J. Mech. Phys. Solids. 49:2001;341-361.
20. Renard, Y., 1998. Modélisation des instabilités liées au frottement sec des solides, aspects théoriques et numériques. Thèse de doctorat, Université de Grenoble.
21. Schallamach A. How does rubber slide? Wear. 17:1971;301-312.
22. Vola D., Raous M., Martins J. Friction and instability of steady sliding squeal of a glass/rubber contact. Int. J. Numer. Methods Engrg. 45:1999;301-314.
23. Zharii O. Frictional contact between the surface wave and a rigid strip. J. Appl. Mech. 63:1996;15-20.