2014
DOI: 10.1007/s11012-013-9861-1
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Elastoplastic contact of rough surfaces: a line contact model for boundary regime of lubrication

Abstract: This paper introduces an improved friction model accounting for elastoplastic behavior of interacting asperities along contiguous rough surfaces for a line contact solution. It is based on Greenwood and Tripp's original boundary friction model and specifically tailored for a boundary regime of lubrication. The numerical solution of Reynolds' equation is achieved by implementing Elrod's cavitation algorithm for a one dimensional line contact. The transience in the numerical solution is retained by accounting fo… Show more

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Cited by 26 publications
(19 citation statements)
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References 40 publications
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“…A reciprocating slider bench test rig has been developed and described by Chong and De la Cruz et al 34 ( Figure 1). A sliding thin strip slider with a face-width profile, representative of an engine compression ring is loaded against the flat plate, with a thin layer of lubricant applied.…”
Section: Reciprocating Sliding Contactmentioning
confidence: 99%
“…A reciprocating slider bench test rig has been developed and described by Chong and De la Cruz et al 34 ( Figure 1). A sliding thin strip slider with a face-width profile, representative of an engine compression ring is loaded against the flat plate, with a thin layer of lubricant applied.…”
Section: Reciprocating Sliding Contactmentioning
confidence: 99%
“…As a result, gear meshing forces have a reduced magnitude so that the lubrication regime in the tooth contact is fundamentally hydrodynamic (HDL). To identify among regimes of lubrication, some parameters have been developed by the research community, being two of the most commonly used the Greenwood parameters and the Stribeck ′ s one (λ), which is the ratio between the fluid film thickness and the roughness of the teeth profile (λ = h/Ra) [4,5]. In this work, these parameters were utilized to assure that the transmission was on HDL regime.…”
mentioning
confidence: 99%
“…Increase in fluid speed (V) leads to an increase in the Sommerfeld number (left to right on the x-axis in Figure 5B). Lubrication regime transition parameter "λ" is defined as the ratio of film thickness to the surface roughness (λ = t/r, t = film thickness, r = surface roughness; for BDL, λ < 1.2; for ML: 1.2 < λ <3; for HDL: λ > 3) (Chong and Cruz, 2014). Because the lubricant in EV would be of a lower viscosity than that in ICE vehicle, the initial film thickness (t) would be lower in EV than in ICE (i.e., t EV < t ICE ).…”
Section: Vehicle Performance In View Of Lubricants Frictional Performmentioning
confidence: 99%