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Evaluating Shallow Overland Flow Sediment Transport Capacity Model

机译:评估浅层覆风沉积物运输能力模型

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Previous works have demonstrated the poor performance of fluvial sediment transport equations when applied to overland flow. An empirical sediment transport capacity model specifically designed for overland flow has been developed, calibrated, and validated. The model separates the portion of the transport capacity due to flowing water from the portion due to rainfall-impact. Model development has been described by Guy (1990). This paper outlines model calibration results, and model interpretation. Tests of the calibrated model are presented in Guy (1990). Model calibration data were obtained in a 1.50 m long by 0.253 m wide flume, with rainfall supplied by a single-nozzle rainfall simulator, and flow provided by a constant head tank. Sediment was injected into steady flow over an impermeable, roughened bed, at a rate which balanced the outflow rate. Transport capacity and hydraulic measurements were obtained at five slopes between 1 and 12%, with four test materials covering a range of size and density, four simulated rainfall intensities, and a range of baseflow rates. Hydraulic measurements obtained in the laminar Reynolds number flows indicate that the level of zero velocity is raised into the moving sediment layer, such that depths exceed predictions of the velocity profile model. Surface velocities match model predictions, such that flow resistance does not need explicit consideration in developing a transport model. The transport component due to flow processes depends on discharge, slope,and material properties, and is similar to the Schoklitsch (1962) equation. Hie relative significance of bed slope and discharge is intermediate between the relative significance required by stream power per unit bed area and shear stress concepts. Thecomponent due to rainfall-impact depends on rainfall intensity, discharge, slope, and relative particle density. A finding of statistical insignificance of particle size may be due to the relatively small size range examined. The portion of the transportcapacity due to rainfall-impact varies from 100% at the lower limit of the study data (at flows less than the fluvial transport thresholds) to approximately 50% at the upper limit. Results suggest that sediment transport can be classified into three typ
机译:当应用于地表径流以前的工作已经证明了河流泥沙输运方程的糟糕表现。一个经验沉积物运输能力模型专门为坡面流设计已被开发,校准和验证。模型中的运输能力的部分由于从部分由于降雨影响流动的水分离。模型的开发已经由Guy(1990)描述。本文概述了模型校准结果和模型解释。校准模型的测试是在盖(1990)提出。长在一个1.50米获得模型的校准数据由0.253米宽水槽,与通过单喷嘴降雨模拟器供给降雨,和流量由一个恒定的压头罐提供的。沉淀物注入到稳流过不渗透的,粗糙化的床,在该平衡的流出速率的速率。在1和12%之间的五个斜率获得运输能力和液压测量,有四个测试材料覆盖的范围内的大小和密度,四张模拟降雨强度,以及一系列基流率中的。在层流的雷诺数流获得的液压测量表明,零速度的水平升高到所述沉积物移动层,使得深度超过速度分布模型的预测。表面速度匹配模型的预测结果,使得流动性并不需要在发展交通模型明确考虑。由于流动过程中的运输组件依赖于放电,斜率和材料性能,并且类似于Schoklitsch(1962)方程。床斜率和放电的枝相对重要性是每单位床面积和剪切应力概念流功率所需的相对重要性之间的中间。 Thecomponent由于降雨影响取决于降雨强度,放电,坡度和相对粒子密度。到相对小的尺寸范围内检测粒径的统计渺小的发现可能是由于。所述transportcapacity由于降雨影响的部分由100%在研究数据的下限在上限(低于河流运输的阈值在流)到约50%之间变化。结果表明,输沙可分为三种典型

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