An analytical model is developed in this paper which relates the major comp
onent of micro-EHL pressure responses to lubricant properties, roughness ge
ometry, contact load, velocity, and slide-to-roll ratio. Analyses are then
conducted showing the effects of system parameters on this micro-EHL pressu
re. For a Newtonian lubricant with an exponential pressure-viscosity law, t
his pressure would be large unless the contact practically operates right a
t pure rolling. The magnitude of the pressure rippling is largely independe
nt of the slide-to-roll ratio, and smaller wavelength components of the sur
face roughness generate larger micro-EHL pressures. With less dramatic pres
sure-viscosity enhancement such as the two-slope model, the micro-EHL press
ure is generally smaller and sensitive to the slide-to-roll ratio larger wi
th higher sliding in the contact. Furthermore, this pressure-viscosity mode
l yields a micro-EHL pressure that becomes vanishingly small corresponding
to sufficiently small wavelength components of the roughness. For a shear-t
hinning non-Newtonian lubricant, such as the Eyring model, with an exponent
ial pressure-viscosity law, substantially less micro-EHL pressure rippling
is generally developed than its Newtonian counterpart. While the pressure r
ippling is insensitive of the slide-to-roll ratio like its Newtonian counte
rpart, it vanishes corresponding to sufficiently small wavelength component
s of the roughness. The analyses revealed that a key factor resulting in a
smaller micro-EHL pressure with the two-slope model or the Eyring model is
the lower viscosity or shear-thinned effective viscosity in the loaded regi
on of the contact. Since EHL traction is proportional to this viscosity, co
ntacts lubricated with oils exhibiting higher traction behavior would devel
op larger micro-EHL pressures and thus would be more vulnerable to fatigue
failure.