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Estimation of Discharge through a Levee Breach with Constant Cross Section

机译:通过具有恒定横截面的堤坝突破口的流量估算

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摘要

Levee breaches have resulted in significant damage and loss of life in recent years. Although this area has been of considerable interest to researchers, procedures are not available to compute the breach outflow accurately, which are needed for flood mitigation and emergency preparedness. In this work, the outflow discharge through a levee breach with constant cross section is computed by using two different models: the first solves the one-dimensional spatially varied flow equation, and the second numerically solves the two-dimensional Saint-Venant equation. Both models are applied to a breach in rectangular and trapezoidal channels. Different cases are simulated by varying the breach width, submergence ratio, and inflow discharge. It is found that the effect of breach width on the outflow is less than that caused by the submergence ratio. Breach outflows computed by a spatially varied flow model are higher than that by the two-dimensional model. A new relationship is proposed to correct the breach outflows calculated using the one-dimensional model.
机译:近年来,堤坝违规造成了严重的破坏和生命损失。尽管研究人员对该领域颇感兴趣,但尚无法提供准确计算违规流出量的程序,这对于缓解洪水和应急准备是必需的。在这项工作中,通过使用两个不同的模型来计算通过具有恒定横截面的堤坝缺口的流出流量:第一个求解一维空间变化的流动方程,第二个求解二维Saint-Venant方程。两种模型都适用于矩形和梯形通道的裂口。通过改变突破口的宽度,淹没率和流入流量来模拟不同的情况。发现突破口宽度对流出的影响要小于淹没率所造成的影响。由空间变化的流量模型计算出的突破口流出量高于二维模型。提出了一种新的关系来更正使用一维模型计算的违规流出。

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