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Revisiting Modified Rational Method

机译:重新审视有理方法

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The rational method was originally developed to estimate peak discharges for sizing drainage structures, such as storm drains and culverts. The modified rational method (MRM) is an extension of the rational method to produce simple runoff hydrographs. The MRM is often called the rational hydrograph method. Application of the MRM produces a runoff hydrograph and runoff volume in contrast to application of the rational method, which produces only the peak design discharge (Q_p). The hydrograph developed from application of the MRM is a special case of the unit hydrograph method and will be termed the modified rational unit hydrograph (MRUH) in this paper. Being a unit hydrograph, the MRUH can be applied to nonuniform rainfall distributions. Furthermore, the MRUH can be used on watersheds with drainage areas in excess of the typical limit for application of the rational method (a few hundred acres). The MRUH method was applied to 90 watersheds in Texas. Application of the MRUH method involved two steps: (1) determination of rainfall loss using rational method concept, that is, use of the runoff coefficient, and (2) determination of the MRUH using drainage area (A) and time of concentration (T_c) as input parameters, in addition to applying the procedure of unit hydrograph convolution. Time of concentration was estimated using two methods: (1) the Kirpich method and (2) the square root of watershed drainage area. Runoff coefficients for application of the MRUH were estimated using two methods: The first estimate of the runoff coefficient was a watershed composite literature-based runoff coefficient (C_(lit)) derived using the land-use information for the watershed and published C_(lit) values for various land-uses. The second estimate of the runoff coefficient was a back-computed volumetric runoff coefficient, C_(vbc), determined by preserving the runoff volume and using observed rainfall and runoff data. Time interval used for unit hydrograph convolution was 5 minutes. Both predicted and observed discharge hydrograph ordinates were reported and compared using the same time interval. The MRUH method performed about as well as other unit hydrograph methods including the Gamma unit hydrograph and HEC-1 unit hydrograph in predicting the peak discharge of the direct runoff hydrograph, when the same rainfall loss model was used.
机译:最初开发合理方法是为了估计排水结构(如雨水渠和涵洞)的最大流量。改进的有理方法(MRM)是有理方法的扩展,可以生成简单的径流水位图。 MRM通常称为有理水位法。与有理方法的应用相比,MRM的应用产生了径流水文图和径流量,后者仅产生峰值设计流量(Q_p)。应用MRM开发的水位图是单位水位图方法的特例,在本文中将其称为修正有理单位水位图(MRUH)。作为单位水文图,MRUH可应用于非均匀降雨分布。此外,MRUH可用于流域超过合理方法应用的典型限制(几百英亩)的流域。 MRUH方法应用于德克萨斯州的90个流域。 MRUH方法的应用包括两个步骤:(1)使用合理的方法概念(即使用径流系数)确定降雨损失,以及(2)使用流域面积(A)和集中时间(T_c)确定MRUH )作为输入参数,此外还应用单位水位图卷积程序。使用两种方法估算浓缩时间:(1)Kirpich方法和(2)流域流域面积的平方根。应用两种方法估算了MRUH的径流系数:径流系数的第一个估计值是使用分水岭土地利用信息得出的,基于分水岭综合文献的径流系数(C_(lit)),并发布了C_(lit )各种土地用途的价值。径流系数的第二个估计值是反算的体积径流系数C_(vbc),其通过保留径流量并使用观测到的降雨和径流数据来确定。用于单位水位图卷积的时间间隔为5分钟。使用相同的时间间隔报告并比较了预计的排放水位坐标和观测的水位坐标。当使用相同的降雨损失模型时,MRUH方法与包括Gamma单位水位图和HEC-1单位水位图在内的其他单位水位图方法一样有效,可预测直接径流水位图的峰值流量。

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