The classical Rouse-Schmidt procedure to compute the vertical distribution of suspended solids (SS) concentrations in open-channel flows relies on the simplifying assumption that the law du/dy = u_*/κy ("universal" logarithmic velocity profile) is applicable to the full boundary layer depth (although this is generally considered to apply only for the 15―20% lower part closest to the boundary). An alternative double-layer model has therefore been proposed (linear-constant model with threshold at quarter-depth), leaning on the continuum theory of mixtures. The application of the new suspended-load model to the complex situation of river flow over bedforms (in the lower, transition and upper alluvial regimes) is explored, based on Willis et al. (1972) laboratory studies conducted with 0.1 mm sand. Results are encouraging, suggesting that the basic dual-layer formulation keeps validity in the various alluvial regimes. One calibration coefficient, called profile steepness a, is shown to be controlled by the type of bedforms and is therefore a strong positive function of the actual Froude number of the open-channel flow.
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机译:经典劳斯-Schmidt过程来计算悬浮固体的垂直分布(SS)在开放通道的浓度流动依赖于简化假设法DU / DY = U _ * /κy(“通用的”对数速度分布)是适用于全边界层深度(虽然这通常被认为仅用于最靠近的边界处的15-20%下部分适用)。因此一个替代双层模型已经提出了(与四分之一深度阈线性常数模型),靠在混合物的连续介质理论。新悬浮负载模型在河水流动的复杂的情况在底形的应用程序(在低,过渡和上部冲积制度)进行了探讨,根据Willis等人。 (1972)实验室研究用0.1mM砂进行。结果是令人鼓舞的,这表明基本的双层制剂保持有效性的各种冲积制度。一个校准系数,称为轮廓陡度,被示出为通过底形的类型来控制,因此是开放信道流的实际弗劳德数的一个强的正函数。
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