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首页> 外文期刊>Journal of Hydrology >Resistance coefficient for large-scale roughness with seepage through porous bed
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Resistance coefficient for large-scale roughness with seepage through porous bed

机译:大尺度粗糙度的阻力系数,渗漏穿过多孔床

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Resistance coefficient is an important parameter in estimating the energy loss for bed roughness in open channels. The Manning-Strickler (MS) formula has been used widely over the past decades. However, it is not suitable for calculating the resistance coefficient of large-scale roughness. The problem becomes more complex when penetration through roughness is considered. This paper proposed a new resistance coefficient formula for quantifying the flow resistance for large-scale bed roughness considering the seepage effect. A two-layer dynamic model was established for the turbulent flow over large-scale roughness. In this model, the flow was divided into two part: the free-flow layer and permeable layer. The resistance formula was derived based on the two-layer model that considered the roughness area and seepage effect through roughness elements. Two sets of large-scale roughness data, namely, gravel-bed data and experimental data of the tetrahedral permeable frames,were used to validate and calibrate the derived formula. For gravel, qualitative analysis was undertaken to estimate the reliability of formula. For tetrahedral permeable frames, the coefficient of determination and Nash- Sutcliffe model efficiency were used to evaluate the model performance, which showed the formula reliably simulated measured data. Results indicate that the formula can be applied to different kinds of large-scale bed roughness with seepage flow by adjusting the shape factor. This research could provide a theoretical basis for the application of large-scale roughness in river engineering and management.
机译:阻力系数是估算明渠床层粗糙度能量损失的重要参数。曼宁-斯特里克勒 (MS) 公式在过去几十年中被广泛使用。但是,它不适用于计算大尺度粗糙度的阻力系数。当考虑通过粗糙度的渗透时,问题变得更加复杂。本文提出了一种新的阻力系数公式,用于量化考虑渗流效应的大尺度床粗糙度的流动阻力。建立了大尺度粗糙度湍流的两层动力学模型。在该模型中,流动分为两部分:自由流动层和渗透层。阻力公式基于考虑粗糙度面积和透粗糙度单元渗流效应的两层模型推导而成。采用砾石床数据和四面体透水框架实验数据两组大尺度粗糙度数据对推导公式进行验证和标定。对于砾石,进行了定性分析以估计配方的可靠性。对于四面体渗透框架,采用决定系数和Nash-Sutcliffe模型效率对模型性能进行评价,结果表明该公式能够可靠地模拟测量数据。结果表明,通过调整形状因子,该公式可应用于不同尺度的大型河床粗糙度和渗流。本研究可为大尺度粗糙度在河道工程与管理中的应用提供理论依据。

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