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Rubber friction on rough and smooth surfaces

Rubber friction on rough and smooth surfaces
Rubber friction on rough and smooth surfaces
Some rigorous contact mechanics is used in a dynamic stiffness approach to generate a new theory for hysteresis sliding friction on some ideal peak shapes. These were the two- and three-dimensional projections: cylinder, wedge, sphere and cone, configured singly or as a periodic array. The theory is then extended for a ‘single roughness order’ i.e. identical peaks arranged with a randomly distributed envelope. A simple algebraic expression is obtained that is closely linked to the rubber complex modulus, with friction bandwidths extending over several decades. Several other secondary effects are introduced: multiple roughness orders, adhesion, stick-slip behaviour, friction magnification from either moments or atmospheric pressure, as these influence the observed friction bandwidth and amplitude. The sliding friction theory and secondary effects are compared to the measurements of Grosch [K.A. Grosch, The relation between the friction and the visco-elastic properties of rubber, Proc. Roy. Soc. Lond. A 274 (1963) 21–39] and Barquins et al. [M. Barquins, A.D. Roberts, Rubber friction variation with rate and temperature: some new observations, J. Phys. D: Appl. Phys. 19 (1986) 547–563], and are able to account for the friction amplitude and bandwidth for both gum and carbon loaded rubbers
friction, hysteresis, sliding, roughness, dynamic stiffness
0043-1648
1653-1664
Pinnington, R.J.
8c573d68-9de6-46df-95a4-23130f4fac9f
Pinnington, R.J.
8c573d68-9de6-46df-95a4-23130f4fac9f

Pinnington, R.J. (2009) Rubber friction on rough and smooth surfaces. Wear, 267 (9-10), 1653-1664. (doi:10.1016/j.wear.2009.06.011).

Record type: Article

Abstract

Some rigorous contact mechanics is used in a dynamic stiffness approach to generate a new theory for hysteresis sliding friction on some ideal peak shapes. These were the two- and three-dimensional projections: cylinder, wedge, sphere and cone, configured singly or as a periodic array. The theory is then extended for a ‘single roughness order’ i.e. identical peaks arranged with a randomly distributed envelope. A simple algebraic expression is obtained that is closely linked to the rubber complex modulus, with friction bandwidths extending over several decades. Several other secondary effects are introduced: multiple roughness orders, adhesion, stick-slip behaviour, friction magnification from either moments or atmospheric pressure, as these influence the observed friction bandwidth and amplitude. The sliding friction theory and secondary effects are compared to the measurements of Grosch [K.A. Grosch, The relation between the friction and the visco-elastic properties of rubber, Proc. Roy. Soc. Lond. A 274 (1963) 21–39] and Barquins et al. [M. Barquins, A.D. Roberts, Rubber friction variation with rate and temperature: some new observations, J. Phys. D: Appl. Phys. 19 (1986) 547–563], and are able to account for the friction amplitude and bandwidth for both gum and carbon loaded rubbers

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More information

Published date: 9 September 2009
Keywords: friction, hysteresis, sliding, roughness, dynamic stiffness

Identifiers

Local EPrints ID: 79089
URI: http://eprints.soton.ac.uk/id/eprint/79089
ISSN: 0043-1648
PURE UUID: 93617e28-bafc-4633-91fa-372c8eee65bf

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Date deposited: 12 Mar 2010
Last modified: 14 Mar 2024 00:27

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Contributors

Author: R.J. Pinnington

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