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The homogenization process of the Reynolds equation describing compressible liquid flow

机译:描述可压缩液体流的雷诺方程的均质化过程

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This paper summarizes the homogenization process of rough, hydrodynamic lubrication problems governed by the Reynolds equation used to describe compressible liquid flow. Here, the homogenized equation describes the limiting result when the wavelength of a modeled surface roughness goes to zero. The lubricant film thickness is modeled by one part describing the geometry/shape of the bearing and a periodic part describing the surface topography/roughness. By varying the periodic part as well as its wavelength, we can try to systematically investigate the applicability of homogenization on this type of problem. The load carrying capacity is the target parameter; deterministic solutions are compared to homogenized by this measure. We show that the load carrying capacity rapidly converges to the homogenized results as the wavelength decreases, proving that the homogenized solution gives a very accurate representation of the problem when real surface topographies are considered.
机译:本文总结了由雷诺兹方程控制的粗糙流体动力润滑问题的均质化过程,该方程用于描述可压缩液体的流动。在此,均质化方程式描述了当模型化的表面粗糙度的波长变为零时的极限结果。润滑剂膜的厚度由描述轴承几何形状/形状的一部分和描述表面形貌/粗糙度的周期性部分建模。通过改变周期性部分及其波长,我们可以尝试系统地研究均匀化在此类问题上的适用性。承载能力是目标参数;将确定性解决方案与通过此度量均质化的结果进行比较。我们表明,随着波长的减小,承载能力迅速收敛到均质化结果,证明了当考虑实际表面形貌时,均质化解决方案可以非常精确地表示问题。

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