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Reproduction of Hysteresis in Rating Curves

机译:在额定曲线上复制磁滞

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The well-known Jones formula has long been used to convert a stage hydrograph to a discharge hydrograph under many unsteady flow situations. The logic behind the formula can be explained with the use of the approximate convection-diffusion equation in its development. However, its applicability criterion has not yet been quantified. Assessment of the applicability of the Jones formula is studied herein. In addition, two variations of the Jones formula have been developed: one, incorporating the inertial forces of the one-dimensional momentum equation and the other, incorporating a refined estimate of partial deriv y/ partial deriv x, the longitudinal gradient of the water depth, accounting approximately for the parabolic variation of the water surface. The suitability of these three formulas in converting a given hypothetical stage hydrograph to a discharge hydrograph is assessed under varying channel conditions. The study shows, that the Jones formula and its variants developed in this study, indicate a limit of |(1/S_0) partial deriv y/ partial deriv x|<0.5, where, S_0 is the bed slope, for their successful application. Further, it is found that the formula developed considering a refined estimate of the longitudinal gradient of the water depth performs better than the other two formulas.
机译:长期以来,众所周知的琼斯公式已被用于在许多非恒定流情况下将阶段水文图转换为排放水文图。公式背后的逻辑可以通过在其开发中使用近似对流扩散方程来解释。但是,其适用性标准尚未量化。本文研究琼斯公式的适用性评估。此外,还开发了琼斯公式的两个变体:一个结合一维动量方程的惯性力,另一个结合对偏导数y /偏导数x的精确估计(水深的纵向梯度) ,大致说明了水面的抛物线变化。这三个公式在将给定的假设阶段水位图转换为排放水位图时的适用性在变化的通道条件下进行了评估。该研究表明,在本研究中开发的琼斯公式及其变体表明|(1 / S_0)偏导数y /偏导数x | <0.5的极限,其中S_0是成功应用的床坡度。此外,发现考虑到水深的纵向梯度的精确估计而开发的公式比其他两个公式更好。

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