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Western Dam Engineering <br />Technical Note <br />12 <br />the Green and Ampt methodology. Reference [6]also <br />provides a spreadsheet solution to reduce the time <br />required for parameter development. <br />Figure 2:Green and Ampt methodology rainfall loss model <br />(Source: DWR, 2008). <br />NRCS Curve Number Methodology <br />The curve number methodology represents a more <br />simplified approach to estimating runoff as compared to <br />the Green and Ampt methodology. The curve number <br />methodology estimates the runoff using antecedent <br />moisture conditions and empirical curves estimated from <br />a series of field studies, which were conducted using <br />numerous soil and vegetative cover combinations. As <br />shown in Figure 3, high curve numbers indicate high <br />potential for runoff with a maximum value of 100 <br />representing a total conversion of rainfall to runoff. <br />Conversely, progressively lower curve numbers represent <br />more pervious soil conditions and subsequently lower <br />potential for runoff. <br />The curve number is most easily applied to watersheds <br />with relatively homogenous soil and vegetative cover <br />properties; however, the methodology can also be <br />applied to non-homogenous watersheds by estimating a <br />composite curve number based on area weighted <br />averages. <br />The curve number is among the most widely used <br />methodologies due to its relative ease of application and <br />extensive parameter database. See references [2],[4]and <br />[5]for more information regarding the use and <br />application of the curve number methodology, selection <br />of curve numbers, and worked example problems. <br />Figure 3:NRCS Curve Number methodology (Source: <br />Viessman and Lewis, 2003). <br />Initial and Constant Loss Methodology <br />Another simplified methodology that is commonly used <br />for estimating runoff is the initial and constant loss <br />methodology. This methodology is similar to the Green <br />and Ampt methodology and assumes that rainfall losses <br />can be simulated as a two-step procedure where: <br />·Step 1: Rainfall is initially lost to a combination of <br />infiltration and surface retention until the initial <br />loss depth is exceeded. <br />·Step 2: Upon initial loss depth exceedance, a <br />constant loss rate is applied to the rainfall that <br />occurs during the remainder of the event duration. <br />Based on this methodology, if the rainfall intensity <br />exceeds the constant loss rate, the rate difference is <br />representative of runoff, as presented in Figure 4. <br />Conversely, if the constant loss rate exceeds the rainfall <br />intensity, no runoff is produced. Step 1 above is often set <br />to zero when developing an inflow design flood <br />hydrograph as a conservative approach. <br />The initial and constant loss methodology is particularly <br />applicable to the modeling of very infrequent storm <br />events characterized by significant precipitation. It can <br />also be applied to more frequent storm events (no more <br />frequent than the 100-yr storm event), particularly where <br />watersheds are characterized by moderate to high <br />infiltration rates.