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A conceptual model of check dam hydraulics for gully control: ef?ciency, optimal spacing and relation with step-pools

机译:用于沟壑控制的止水坝液压系统的概念模型:效率,最佳间距以及与阶梯池的关系

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There is little information in scienti?c literature regarding the modi?cations induced by check dam systems in ?ow regimes within restored gully reaches, despite it be-ing a crucial issue for the design of gully restoration mea-sures. Here, we develop a conceptual model to classify ?ow regimes in straight rectangular channels for initial and dam-?lling conditions as well as a method of estimating ef?ciency in order to provide design guidelines. The model integrates several previous mathematical approaches for assessing the main processes involved (hydraulic jump, impact ?ow, grad-ually varied ?ows). Ten main classi?cations of ?ow regimes were identi?ed, producing similar results when compared with the IBER model. An interval for optimal energy dis-sipation (ODI) was observed when the steepness factor c was plotted against the design number (DN, ratio between the height and the product of slope and critical depth). The ODI was characterized by maximum energy dissipation and total in?uence conditions. Our ?ndings support the hypothe-sis of a maximum ?ow resistance principle valid for a range of spacing rather than for a unique con?guration. A value of c = 1 and DN ~ 100 was found to economically meet the ODI conditions throughout the different sedimentation stages of the structure. When our model was applied using the same parameters to the range typical of step-pool systems, the pre-dicted results fell within a similar region to that observed in ?eld experiments. The conceptual model helps to explain the spacing frequency distribution as well as the often-cited trend to lower c for increasing slopes in step-pool systems. This reinforces the hypothesis of a close link between sta-ble con?gurations of step-pool units and man-made interven-tions through check dams.
机译:尽管在修复沟壑恢复措施中是一个至关重要的问题,但在科学文献中,关于在恢复的沟壑区的流域中由防洪坝系统引起的变形的信息很少。在这里,我们开发了一个概念模型来对直角矩形通道中的初始和破坏条件下的流态进行分类,并提供了一种估算效率的方法,以提供设计指导。该模型集成了几种先前的数学方法,用于评估涉及的主要过程(液压跳跃,冲击流,逐渐变化的流)。确定了十种主要的流态分类,与IBER模型相比,产生了相似的结果。当将陡度因子c与设计编号(DN,高度与斜率与临界深度的乘积之比)作图时,观察到最佳能量耗散(ODI)的间隔。 ODI的特征在于最大的能量耗散和总影响条件。我们的发现支持最大流阻原理的假设,该原理适用于一定范围的间距而不是唯一的配置。发现在整个结构的不同沉积阶段,c = 1的值和DN〜100可以经济地满足ODI条件。当我们的模型使用相同的参数应用于阶跃-池系统的典型范围时,预测结果将落在与现场实验所观察到的相似区域内。概念模型有助于解释间距频率分布以及阶跃池系统中斜率增加时经常提到的降低c的趋势。这加强了以下假设:阶梯池单元的稳定配置与通过止水坝进行的人为干预之间存在紧密联系。

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