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Homogenization of the unstationary incompressible Reynolds equation

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dc.contributor.author Almqvist, A.
dc.contributor.author Essel, E.K.
dc.contributor.author Persson, L.-E.
dc.contributor.author Wall, Peter
dc.date.accessioned 2021-08-30T11:40:11Z
dc.date.available 2021-08-30T11:40:11Z
dc.date.issued 2007
dc.identifier.issn 23105496
dc.identifier.uri http://hdl.handle.net/123456789/5996
dc.description 7p:, ill. en_US
dc.description.abstract This paper is devoted to the effects of surface roughness during hydrodynamic lubrication. In the numerical analysis a very fine mesh is needed to resolve the surface roughness, suggesting some type of averaging. A rigorous way to do this is to use the general theory of homogenization. In most works about the influence of surface roughness, it is assumed that only the stationary surface is rough. This means that the governing Reynolds type equation does not involve time. However, recently, homogenization was successfully applied to analyze a situation where both surfaces are rough and the lubricant is assumed to have constant bulk modulus. In this paper we will consider a case where both surfaces are assumed to be rough, but the lubricant is incompressible. It is also clearly demonstrated, in this case that homogenization is an efficient approach. Moreover, several numerical results are presented and compared with those corresponding to where a constant bulk modulus is assumed to govern the lubricant compressibility. In particular, the result shows a significant difference in the asymptotic behavior between the incompressible case and that with constant bulk modulus en_US
dc.language.iso en en_US
dc.publisher University of Cape Coast en_US
dc.subject Reynolds equation en_US
dc.subject Surface roughness en_US
dc.subject Homogenization en_US
dc.title Homogenization of the unstationary incompressible Reynolds equation en_US
dc.type Article en_US


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