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Models for the Turbulent Diffusion Terms of Shallow Water Equations

机译:浅水方程的湍流扩散项模型

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The analysis of three different approximations of the turbulent diffusion terms, widely used to simulate shallow water flows, is carried out both analytically and experimentally. Based on the eddy viscosity concept, the terms are solved for steady, uniform, turbulent flow in a simplified geometry, which may represent a tidal estuary or a compound channel. It is shown that, although the three approximations are identical in constant depth, they behave differently if strong depth gradients exist and, consequently, the transverse velocity profile obtained varies depending on the turbulence term used. It is also shown that the relative depth (flood plain depth-to-main channel depth ratio) has an important influence on the lateral momentum transfer and, consequently, depending on the approximation adopted, different dimensionless eddy viscosity coefficient λ values must be used to best fit the experimental data. A tentative relationship between the relative depth and the dimensionless eddy viscosity coefficient is presented for each expression. Comparison of analytical results with experimental data shows that not all the widely used expressions for the turbulence terms can adequately represent the velocity profile if strong depth gradients exist.
机译:广泛用于模拟浅水流的湍流扩散项的三种不同近似值的分析,无论是在分析上还是在实验上都进行了。基于涡流粘度概念,可简化术语以简化的几何形状求解稳定,均匀,湍流,这可表示潮汐河口或复合河道。结果表明,尽管三个近似值在恒定深度上是相同的,但如果存在很强的深度梯度,它们的行为就会有所不同,因此,所获得的横向速度曲线会根据所使用的湍流项而变化。还表明,相对深度(洪水平原深度与主通道深度之比)对横向动量传递有重要影响,因此,根据所采用的近似值,必须使用不同的无量纲涡流粘度系数λ值最适合实验数据。对于每个表达式,提出了相对深度和无量纲涡流粘度系数之间的暂定关系。分析结果与实验数据的比较表明,如果存在强的深度梯度,并非所有广泛使用的湍流表达式都可以充分表示速度分布。

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