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Self-similarity and Reynolds number invariance in Froude modelling

机译:Froude建模中的自相似性和雷诺数不变性

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摘要

This review aims to improve the reliability of Froude modelling in fluid flows where both the Froude number and Reynolds number are a priori relevant. Two concepts may help to exclude significant Reynolds number scale effects under these conditions: (i) self-similarity and (ii) Reynolds number invariance. Both concepts relate herein to turbulent flows, thereby excluding self-similarity observed in laminar flows and in non-fluid phenomena. These two concepts are illustrated with a wide range of examples: (i) irrotational vortices, wakes, jets and plumes, shear-driven entrainment, high-velocity open channel flows, sediment transport and homogeneous isotropic turbulence; and (ii) tidal energy converters, complete mixing in contact tanks and gravity currents. The limitations of self-similarity and Reynolds number invariance are also highlighted. Many fluid phenomena with the limitations under which self-similarity and Reynolds number invariance are observed are summarized in tables, aimed at excluding significant Reynolds number scale effects in physical Froude-based models.
机译:这篇综述的目的是提高流体流动中弗洛德数和雷诺数都与先验有关的可靠性。在这些条件下,两个概念可能有助于排除显着的雷诺数尺度效应:(i)自相似性和(ii)雷诺数不变性。这两个概念在本文中都涉及湍流,从而排除了在层流和非流体现象中观察到的自相似性。这两个概念的例子很多:(i)无旋涡,尾流,射流和羽流,剪切驱动的夹带,高速明渠流动,沉积物输送和均质各向同性湍流; (ii)潮汐能转换器,在接触罐中完全混合并产生重力流。还强调了自相似性和雷诺数不变性的局限性。表中总结了许多流体现象,这些现象具有局限性,可观察到自相似性和雷诺数不变性,目的是在基于物理弗洛德的模型中排除显着的雷诺数尺度效应。

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