Presentation of KI-COF, a phenomenological model of variable friction in fretting contact

Wear

Volumn 262, Issue 7-8, 2007, Pages 914-924

  Cheikh, M ^a   Quilici, S ^b   Cailletaud, G ^b  

^a UNIVERSITÉ TOULOUSE JEAN JAURÈS   (France)

^b PSL RESEARCH UNIVERSITY   (France)

Author keywords

Coefficient of friction; Contact; Fretting fatigue; Fretting wear; Variable friction

Indexed keywords

FRETTING CORROSION; MATHEMATICAL MODELS; WEAR OF MATERIALS;

COEFFICIENT OF FRICTION (COF); FRETTING FATIGUE;

FRICTION;

FRETTING CORROSION; FRICTION; MATHEMATICAL MODELS; WEAR OF MATERIALS;

EID: 33847041113     PISSN: 00431648     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.wear.2006.10.001     Document Type: Article

References (18)

1. Waterhouse R.B. Fretting fatigue. Inter. Mater. Rev. 37 2 (1992) 77-97
2. Szolwinski M.P., and Farris T.N. An experimental study of fretting fatigue crack nucleation in airframe alloys: a life prediction and maintenance perspective. Proceedings of First joint DoD/FAA/NASA conference on aging airfact. Ogden, UT (1997)
3. Stromberg N. A Newton method for three-dimensional fretting problems. Int. J. Solids Struct. 36 (1999) 2075-2090
4. Petiot C., Vincent L., Dang Van K., Maouche N., Foulquier J., and Journet B. An analysis of fretting-fatigue failure combined with numerical calculations to predict crack nucleation. Wear 181-183 (1995) 101-111
5. Swalla D.R., and Neu R.W. Influence of coefficient of friction on fretting fatigue crack nucluation prediction. Tribol. Int. 34 (2001) 493-503
6. Fridrici V., Fouvry S., and Kapsa P. Effect of shot peening on the fretting wear of Ti-6Al-4V. Wear 250 (2001) 642-649
7. V. Fridrici. Etude du comportement en fretting d'un alliage de titane Ti-6Al-4V: application au dimensionnement du contact aubedisque de fan. Thèse d'université, École Centrale de Lyon, 2002.
8. Giannakopoulos A.E., and Suresh S. A three-dimesional analysis of fretting fatigue. Acta Mater. 46 1 (1997) 177-192
9. Tsai C.T., and Mall S. Elasto-plastic finite element analysis of fretting stresses in pre-stressed stip in contact with cylindrical pad. Finite Elements Anal. Des. 36 (2000) 171-187
10. Curnier A. A theory of friction. Int. J. Solids Struct. 20 7 (1983) 637-647
11. Michalowski R., and Mroz Z. Associated and non-associated sliding rules in contact friction problems. Arch. Mech. 30 (1978) 259-276
12. Zebulon. A finit element code. See http://www.nwumerics.com for more information.
13. Francavilla A., and Zienkiewicz O.C. A note on numerical computation of elastic contact problems. Int. J. Numer. Meth. Eng. 9 4 (1975) 913-924
14. Sachdeva T.D., and Ramakrishnan C.V. A finite element solution for the two-dimensional elastic contact problems with frictions. Int. J. Numer. Meth. Eng. 17 (1981) 1257-1271
15. Jean M., and Touzot G. Implementation of unilateral contact and dry friction in computer codes dealing with large deformations problems. J. Mécanique Théorique Appliquée 7 Suppl. 1 (1988) 145-160
16. M. Wronski. Couplage du contact et du frottement avec la mécanique non linéaire des solides en grandes déformations. Thèse d'universitè, Université de Technologie de Compiègne, 1994.
17. Jourdan F., Alart P., and Jean M. A gauss-seidel like algorithm to solve frictional contact problems. Comput. Meth. Appl. Mech. Eng. 155 (1998) 31-47
18. Lemaitre J., and Chaboche J.-L. Mécanique des Materiaux Solides. 2nd éd. (1988), Dunod, Paris