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The properties of random surfaces of significance in their contact

David J. WhitehouseJ. F. Archard

Abstract

Abstract In recent work it has been shown that many types of surfaces used in engineering practice have a random structure. The paper takes, as a representation of the profile of such a surface, the waveform of a random signal; this is completely defined by two parameters, a height distribution and an auto-correlation function. It is shown how such a representation can be transformed into a model, appropriate for the study of surface contact, consisting of an array of asperities having a statistical distribution of both heights and curvatures. This theory is compared with the results of an analysis of surface profiles presented in digital form. The significance of these findings for the theory of surface contact and for the measurement and characterization of surface finish is discussed.

Adhesion, Friction, and Surface InteractionsSurface Roughness and Optical MeasurementsTribology and Lubrication EngineeringSurface (topology)Representation (politics)WaveformAsperity (geotechnical engineering)MathematicsMaterials scienceGeometryComputer scienceComposite material
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882
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References
Contact of nominally flat surfaces
Proceedings of the Royal Society of London A Mathematical and Physical Sciences · 1966 · 5,562 citations
Elastic deformation and the laws of friction
Proceedings of the Royal Society of London A Mathematical and Physical Sciences · 1957 · 1,079 citations
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