On the resolution dependence of micromechanical contact models

Wear

Volumn 262, Issue 1-2, 2007, Pages 42-54

  Zavarise, Giorgio ^a   Borri Brunetto, Mauro ^a   Paggi, Marco ^a  

^a POLITECNICO DI TORINO   (Italy)

Author keywords

Contact mechanics; Fractal contact models; Functional filtering technique; Plasticity index; Stochastic contact models

Indexed keywords

FRACTALS; MATHEMATICAL MODELS; PLASTICITY; RANDOM PROCESSES; STATISTICAL METHODS;

CONTACT MECHANICS; FRACTAL CONTACT MODELS; FUNCTIONAL FILTERING TECHNIQUE; PLASTICITY INDEX; STOCHASTIC CONTACT MODELS;

SURFACE ROUGHNESS;

FRACTALS; MATHEMATICAL MODELS; PLASTICITY; RANDOM PROCESSES; STATISTICAL METHODS; SURFACE ROUGHNESS;

EID: 33750967030     PISSN: 00431648     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.wear.2006.03.044     Document Type: Article

References (44)

1. Buzio R., Boragno C., Biscarini F., Buatier de Mongeot F., and Valbusa U. The contact mechanics of fractal surfaces. Nature Mater. 2 (2003) 233-236
2. Greenwood J.A., and Williamson J.B.P. Contact of nominally flat surfaces. Proc. Roy. Soc. Lond., Ser. A 295 (1966) 300-319
3. Mikic B.B. Thermal contact conductance: theoretical considerations. Int. J. Heat Mass Trans. 205 (1974) 416-417
4. Cooper M.G., Mikic B.B., and Yovanovich M.M. Thermal contact conductance. Int. J. Heat Mass Trans. 12 (1968) 279-300
5. Borri-Brunetto M., Carpinteri A., and Chiaia B. Scaling phenomena due to fractal contact in concrete and rock fractures. Int. J. Fract. 95 (1999) 221-238
6. Ciavarella M., Demelio G., Barber J.R., and Jang Y.H. Linear elastic contact of the Weierstrass profile. Proc. Roy. Soc. Lond., Ser. A 456 (2000) 387-405
7. Ciavarella M., and Demelio G. Elastic multiscale contact of rough surfaces: Archard's model revisited and comparisons with modern fractal models. ASME J. Appl. Mech. 68 (2001) 496-498
8. Persson B.N.J., Bucher F., and Chiaia B. Elastic contact between randomly rough surfaces: comparison of theory with numerical results. Phys. Rev. B 65 184106 (2002) 1-7
9. Mandelbrot B.B., Passoja D.E., and Paullay A.J. Fractal character of fracture surfaces of metals. Nature 308 (1984) 721-722
10. Archard J.F. Elastic deformation and the laws of friction. Proc. Roy. Soc. Lond., Ser. A 243 (1957) 190-205
11. Nayak P.R. Random process model of rough surfaces. ASME J. Lubric. Technol. 93 (1971) 398-407
12. Thomas T.R., and Rosén B.-G. Determination of the optimum sampling interval for rough contact mechanics. Tribol. Int. 33 (2000) 601-610
13. Sayles R.S., and Thomas T.R. The spatial representation of surface roughness by means of the structure function: a practical alternative to correlation. Wear 42 (1977) 263-276
14. Majumdar A., and Bhushan B. Role of fractal geometry in roughness characterization and contact mechanics of surfaces. ASME J. Tribol. 112 (1990) 205-216
15. Sayles R.S., and Thomas T.R. Surface topography as a nonstationary random process. Nature 271 (1978) 431-434
16. Greenwood J.A., and Tripp J.H. The contact of two nominally flat rough surfaces. Proc. Inst. Mech. Eng., Part J 185 (1971) 625-633
17. McCool J.I. Comparison of models for the contact of rough surfaces. Wear 107 (1986) 37-60
18. Greenwood J.A., and Wu J.J. Surface roughness and contact: an apology. Meccanica 36 (2001) 617-630
19. Zavarise G., Borri-Brunetto M., and Paggi M. On the reliability of microscopical contact models. Wear 257 (2004) 229-245
20. Chang W.R., Etsion I., and Bogy D.B. An elastic-plastic model for the contact of rough surfaces. ASME J. Tribol. 109 (1987) 257-263
21. Green I. A transient dynamic analysis of mechanical seals including asperity contact and face deformation. Tribol. Trans. 45 (2002) 284-293
22. Adams G.G., Müftü S., and Azhar N.M. A scale-dependent model for multi-asperity contact and friction. ASME J. Tribol. 125 (2003) 700-708
23. Adams G.G., and Müftü S. Improvements to a scale-dependent model for contact and friction. Int. J. Phys. D 38 (2005) 1402-1409
24. A.A.H. Hegazy, Thermal joint conductance of conforming rough surfaces: effect of surface micro-hardness variation, Ph.D. Thesis, University of Waterloo, 1985.
25. Sridhar M.R., and Yovanovich M.M. Review of elastic and plastic contact conductance models: comparison with experiments. J. Thermophys. Heat Trans. 8 4 (1994) 633-640
26. Nix W.D., and Gao H. Indentation size effects in crystalline materials: a law for strain gradient plasticity. J. Mech. Phys. Solids 46 (1998) 411-425
27. M.M. Yovanovich, A.A. Hegazy, J. De Vaal, Hardness distribution effects upon contact, gap and joint conductances. AIAA Paper, 82-0887, 1982.
28. M.M. Yovanovich, A.A. Hegazy, V.W. Antonetti, Experimental verification of contact conductance models based upon distributed surface micro-hardness. AIAA Paper, 83-0532, 1983.
29. Johnson K.L. Contact Mechanics (1985), Cambridge University Press, Cambridge
30. Persson B.N.J. Elastoplastic contact between randomly rough surfaces. Phys. Rev. Lett. 87 116101 (2001) 1-4
31. Majumdar A., and Bhushan B. Fractal model of elastic-plastic contact between rough surfaces. ASME J. Tribol. 113 (1991) 1-11
32. Carpinteri A. Scaling laws and renormalization groups for strength and toughness of disordered materials. Int. J. Solids Struct. 31 (1994) 291-302
33. Persson B.N.J. Theory of rubber friction and contact mechanics. J. Chem. Phys. 115 8 (2001) 3840-3861
34. Persson B.N.J. Adhesion between elastic bodies with randomly rough surfaces. Phys. Rev. Lett. 89 245502 (2002) 1-4
35. Persson B.N.J. Adhesion between elastic bodies with randomly rough surfaces. Eur. Phys. J. E8 (2002) 385
36. Feder J. Fractals (1988), Plenum Press, New York
37. Kogut L., and Etsion I. A finite element based elastic-plastic model for the contact of rough surfaces. Tribol. Trans. 46 (2003) 383-390
38. Greenwood J.A. A unified theory of surface roughness. Proc. Roy. Soc. Lond., Ser. A 393 (1984) 133-157
39. E.E. Underwood, K. Banerjee, Fractal analysis of fracture surfaces, ASM Handbook, vol. 12: Fractography, ASM International, Metals Park, Ohio, USA, 1987, pp. 211-215.
40. Bhushan B., and Majumdar A. Elastic-plastic contact model for bifractal surfaces. Wear 153 (1992) 53-64
41. M.M. Yovanovich, J.W. De Vaal, A.A. Hegazy, A statistical model to predict thermal gap conductance between conforming rough surfaces. AIAA Paper, 82-0888, 1982.
42. Barber J.R. Bounds on the electrical resistance between contacting elastic rough bodies. Proc. Roy. Soc. Lond., Ser. A 459 (2003) 53-66
43. Zavarise G., Wriggers P., Stein E., and Schrefler B.A. A numerical model for thermomechanical contact based on microscopic interface laws. Mech. Resource Commun. 19 (1992) 173-182
44. M. Paggi, A. Carpinteri, G. Zavarise, A unified interface constitutive law for the study of fracture and contact problems in heterogeneous materials, in: P. Wriggers, U. Nackenhorst (Eds.), Analysis and Simulation of Contact Problems, Lecture Notes in Applied and Computational Mechanics, vol. 27, Springer-Verlag, 2006, pp. 297-304.