首页> 外文期刊>Catena: An Interdisciplinary Journal of Soil Science Hydrology-Geomorphology Focusing on Geoecology and Landscape Evolution >Flume experimental evaluation of the effect of rill flow path tortuosity on rill roughness based on the Manning-Strickler equation.
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Flume experimental evaluation of the effect of rill flow path tortuosity on rill roughness based on the Manning-Strickler equation.

机译:基于Manning-Strickler方程的水槽弯曲度对水钻粗糙度影响的水槽实验评估。

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Numerous soil erosion models compute concentrated flow hydraulics based on the Manning-Strickler equation (v=kSt R2/3 I1/2) even though the range of the application on rill flow is unclear. Unconfined rill morphologies generate local friction effects and consequently spatially variable rill roughness which is in conflict with the assumptions of (sectional) uniform channel flow and constant channel roughness of the Manning-Strickler equation. The objective of this study is to evaluate the effect of rill morphology on roughness and hence to assess the Manning-Strickler roughness coefficient (kSt) by rill morphological data. A laboratory experiment was set up to analyse rill hydraulics and roughness of (I.) Free Developed Rill (FDR) flows and (II.) Straight Constrained Rill (SCR) flows in the flume. The flume experiment generated Manning-Strickler roughness coefficients (kSt) between 22 m1/3 s-1 and 44 m1/3 s-1 reflecting a potential area of the roughness parameter uncertainty. It was found that FDR experiments generated significantly lower kSt values compared to SCR experiments, because skin and local friction effects in the FDR experiments were more efficient reducing flow velocity probably due to higher energy dissipation. Rill flow path tortuosity (Tort) was used to describe the rill morphology of the experiments and correlation statistics between Tort and kSt identified considerable explanatory capacity of rill flow path tortuosity on rill roughness. The flume study demonstrated that a regression model between Tort and kSt can be used to assess local friction effects of unconfined rill morphologies and hence to reduce the area of uncertainty of the Manning-Strickler roughness parameter.
机译:许多土壤侵蚀模型都基于Manning-Strickler方程(v = k St R 2/3 I 1/2 )计算集中水力即使对小溪流的应用范围尚不清楚。无限制的钻探形态会产生局部摩擦效应,因此会产生空间变化的钻探粗糙度,这与曼宁-斯特里克勒方程的(断面)均匀通道流动和恒定通道粗糙度的假设相矛盾。这项研究的目的是评估钻孔形态对粗糙度的影响,从而通过钻孔形态数据评估曼宁-斯特里克勒粗糙度系数(k St )。建立了一个实验室实验,以分析水槽中的钻探水力和粗糙度(I.自由发展的Rill(FDR)流和(II。)直约束的Rill(SCR)流。水槽实验产生的Manning-Strickler粗糙度系数(k St )在22 m 1/3 s -1 和44 m 1之间/ 3 s -1 反映了粗糙度参数不确定性的潜在区域。结果发现,与SCR实验相比,FDR实验产生的k St 值要低得多,这是因为FDR实验中皮肤和局部摩擦效应降低流速的效率更高,这可能是由于较高的能量耗散所致。用Rill流动路径曲折度(Tort)描述了实验的形态,Tort和k St 之间的相关统计确定了相当的解释能力,表明了流动路径曲折度对粗糙度的影响。水槽研究表明,Tort和k St 之间的回归模型可用于评估无约束钻头形态的局部摩擦效应,从而减小Manning-Strickler粗糙度参数的不确定性区域。

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