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Relation between bankfull geometry of alluvial rivers and flow duration curve

机译:Bankfull几何与冲积河流和流动持续时间曲线之间的关系

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Bankfull discharge has long been estimated to correspond to the discharge with a 1.5-year or 2-year recurrence interval. Although bankfull discharge and corresponding bankfull geometry have been important parameters with which to characterize rivers, the formative processes of bankfull geometry remain unexplained. Here we propose a physically-based explanation of the relation between bankfull geometry of alluvial rivers and hydrology, and in particular the flow duration curve. In this study, we develop a numerical model to explain the balance between sediment gain to the floodplain due to overbank deposition and sediment loss from the floodplain caused by bank erosion due to lateral channel migration, and how this balance establishes bankfull geometry.
机译:长期以来一直估计银行排放,以对应于1.5年或2年复发间隔的排放。虽然银行排放和相应的银行几何是一个重要的参数,其表征河流,但是银行几何形状的形成过程仍未解释。在这里,我们提出了基于物理为基础的解释,对冲积河流和水文的基础几何形状之间的关系,特别是流动持续时间曲线。在这项研究中,我们开发了一个数字模型,以解释由于横向渠道迁移引起的洪泛区因洪泛区的超银行沉积和沉积物损失而导致沉积物增益的平衡,以及这种平衡如何建立银行几何形状。

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