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Surface Topography and the Mechanics of Asperity Contact

The deformation of an individual asperity is assumed to be governed by the Hertzian relations  [Pg.327]

To make Eqns 12-19 through 12-22 useful for the treatment of profilometric data we introduce the standardized separation h. = c/cr, where a is the standard deviation of the height distribution, and we write N = y/A where y is the surface density of the asperities and A is the nominal macroscopic contact area. Then [Pg.328]

The standardized height distribution 4 (i) is the height distribution scaled to make its standard deviation unity. All this is conventional statistics. [Pg.329]

The next part of the problem is to find explicit expressions for the functions If the distribution of peak heights is exponential, [Pg.329]

From these solutions they computed the functional dependence of the dimensionless separation / j on the average loading pressure P over the [Pg.329]


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