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Turbulent boundary layers under irregular waves and currents: Experiments and the equivalent-wave concept

机译:不规则波和流作用下的湍流边界层:实验和等效波概念

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A full-scale experimental study of turbulent boundary layer flows under irregular waves and currents is conducted with the primary objective to investigate the equivalent-wave concept by Madsen (1994). Irregular oscillatory flows following the bottom-velocity spectrum under realistic surface irregular waves are produced over two fixed rough bottoms in an oscillatory water tunnel, and flow velocities are measured using a Particle Image Velocimetry. The root-mean-square (RMS) value and representative phase lead of wave velocities have vertical variations very similar to those of the first-harmonic velocity of periodic wave boundary layers, e.g., the RMS wave velocity follows a logarithmic distribution controlled by the physical bottom roughness in the very near-bottom region. The RMS wave bottom shear stress and the associated representative phase lead can be accurately predicted using the equivalent-wave approach. The spectra of wave bottom shear stress and boundary layer velocity are found to be proportional to the spectrum of free-stream velocity. Currents in the presence of irregular waves exhibit the classic two-log-profile structure with the lower log-profile controlled by the physical bottom roughness and the upper log-profile controlled by a much larger apparent roughness. Replacing the irregular waves by their equivalent sinusoidal waves virtually makes no difference for the coexisting currents. These observations, together with the excellent agreement between measurements and model predictions, suggest that the equivalent-wave representation adequately characterizes the basic wave-current interaction under irregular waves.
机译:进行了在不规则波和水流下湍流边界层流动的全面实验研究,其主要目的是研究Madsen(1994)的等效波概念。在实际的表面不规则波下,跟随底部速度谱的不规则振荡流在振荡水隧道中的两个固定的粗糙底部上产生,并使用粒子图像测速仪测量流速。波速的均方根(RMS)值和代表相位超前的垂直变化与周期波边界层的初次谐波速度的垂直变化非常相似,例如,RMS波速遵循由物理场控制的对数分布最底部区域的底部粗糙度。 RMS波底剪切应力和相关的代表相线可以使用等效波方法精确预测。发现波底剪切应力谱和边界层速度谱与自由流速度谱成正比。在存在不规则波的情况下,电流表现出经典的双对数轮廓结构,其较低的对数轮廓由物理底部粗糙度控制,而较高的对数轮廓则由更大的表观粗糙度控制。用它们的等效正弦波代替不规则波实际上对于共存电流没有区别。这些观察结果以及测量值与模型预测之间的出色一致性表明,等效波表示法充分表征了不规则波下的基本波流相互作用。

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