Abstract

In the hydrodynamic line contact, there is a very thin layer physically adsorbed to the solid surface. When the surface separation is sufficiently small, the Hertzian contact zone will be completely filled with the boundary layer, while in most of the inlet zone still occurs continuum hydrodynamics, which lies between the mated adsorbed layers. The present paper studies this mixed hydrodynamics by a multiscale analysis. The boundary layer flows are simulated by the flow factor approach model. The intermediate continuum fluid flow is simulated by the continuum fluid model. The flow equations are given respectively for the boundary layers and for the intermediate continuum fluid. The final governing equation has been obtained relating the surface separation to the solid surface speeds and the carried load. The calculation results show that for a high rolling speed the hydrodynamic behavior in the contact agrees with the classical hydrodynamic theory; however for a critically low rolling speed it gives the surface separation greatly higher than that calculated from the classical hydrodynamic theory, showing the significant adsorbed layer effect.

Highlights

  • In the hydrodynamic line contact, there is a very thin layer physically adsorbed to the solid surface

  • The presence of the adsorbed layer on the contact surface can have a considerable influence on the hydrodynamics even when the adsorbed layer thickness is far lower than the surface separation

  • In the study of microchannel flows where the thickness of the adsorbed molecule layer on the wall is comparable with the channel height, the effect of the adsorbed layer was modeled by molecular dynamics simulation (MDS), and the fluid flow intermediate between the two adsorbed layers was simulated from the continuum fluid model[13,14,15,16,17,18]

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Summary

Introduction

In the hydrodynamic line contact, there is a very thin layer physically adsorbed to the solid surface. In a line contact the surface separation can be very small and may be on the same scale with the thickness of the adsorbed boundary layer[5, 6].

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Conclusion
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