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New Analytical Formulation of De Marchi's Model for a Zero-Height Side Weir

机译:零高度侧堰的De Marchi模型的新解析公式

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One-dimensional modeling is often used to simulate the hydrodynamics of free-surface flows, including spatially varied flows as encountered along side weirs. This paper deals with the particular case of a side weir with a zero-height crest acting on fixed bed and subcritical flow, for which a new analytical model is formulated starting from De Marchi's hypothesis. The proposed model provides an original interpretation of the side weir problem, for which the solution, formulated in dimensionless form in terms of average flow and geometrical variables of the side weir and main channel, is the explicit result of the imposed boundary conditions at the upstream and downstream cross sections. The proposed model appears to be able to analyze a wide range of hydraulic problems similar to the side weir flow, such as lateral diversions, and to solve design and verification problems as first approximation. The analytical model is used to predict experimental data coming from literature as well as from a new set of laboratory data in a very direct way without any need of numerical techniques. (C) 2015 American Society of Civil Engineers.
机译:一维建模通常用于模拟自由表面流动的流体动力学,包括沿侧堰遇到的空间变化的流动。本文讨论了具有零高度波峰的固定堰和亚临界流作用的侧堰的特殊情况,为此从德马尔基的假设出发,建立了一个新的分析模型。所提出的模型提供了对侧围堰问题的原始解释,对于该问题,以侧围和主河道的平均流量和几何变量的无量纲形式表示的解决方案是上游施加的边界条件的明确结果。和下游横截面。所提出的模型似乎能够分析与侧围堰流相似的各种水力问题,例如侧向分流,并能够解决设计和验证问题(作为第一近似值)。分析模型可用于以非常直接的方式预测来自文献以及来自一组新的实验室数据的实验数据,而无需任何数值技术。 (C)2015年美国土木工程师学会。

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