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FLOOD07468
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Last modified
1/25/2010 7:11:51 PM
Creation date
10/5/2006 3:00:44 AM
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Template:
Floodplain Documents
County
Statewide
Community
State of Colorado
Stream Name
All
Basin
Statewide
Title
The Design of Encroachments on Floodplains Using Risk Analysis
Date
10/1/1980
Prepared For
USDOT
Prepared By
Federal Highway Administration
Floodplain - Doc Type
Educational/Technical/Reference Information
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<br />e <br /> <br />" <br /> <br />e <br /> <br />e <br /> <br />6.2 Hydrologic and Hydraulic Data Analysis <br /> <br />6.2.1 Flood Frequency <br /> <br />Gaging data is usually not available at a crossing. Gaging data at stations <br />upstream and downstream of the crossing can be adjusted to obtain data <br />for the crossing. This data is then input to a flood frequency distribution <br />function to obtain probabilities for various discharges. The Log Pearson Type <br />III distribution is a recommended distribution. Procedures for applying the <br />Log Pearson Type III distribution are described in WRC Bulletin 17A (19). <br /> <br />For ungaged watersheds (usually smaller watersheds), a designer may have to <br />rely on empirical methods such as the USGS Regional Analyses, or the Utah <br />State method described in Report Nos. FHWA-RD-77-158 and 159 (20). <br /> <br />The USGS regional analyses typically include regression equations for <br />various flood frequencies ranging from 2.33-year (the annual peak discharge) <br />to lOO-year. The analyses in several States include equations for 200 and <br />500-year frequencies. The Utah State method resulted from a national effort <br />for FHWA. The method divides the nation into 24 hydrophysiographic zcnes as <br />illustrated in figure 6.1. The method includes regression equations which are <br />summarized in table 6.2, relating the 10-year flood to watershed parameters. <br />The regression equations are in the form: <br /> <br />010 = C Ael Re2 DHe3 <br /> <br />Where: C, el, e2 and e3 are the regression <br />coefficient and exponents <br />A = Watershed area <br />R = isoerodent factor which is related <br />to the annual maximum 30-minute rainfall <br />intensity <br />DH = Elevation difference between the main <br />channel at its most distant boundary <br />and the drainage structure site <br /> <br />Other frequency floods are then related to the 10-year flood by the equation <br />below: <br /> <br />where: <br /> <br />b <br />Ot = (a) 010 <br /> <br />a = 0.46921 and b = 1.00243 for t = <br />a = 1.45962 and b = 1.02342 for t = <br />a = 1.64380 and b = 1.02918 for t = <br /> <br />2.33 yrs. <br />50 yrs. <br />100 yrs. <br /> <br />Application of the Utah State method should be limited to watersheds smaller <br />than 50 square miles in the U.S. The Utah State method also includes an equation <br />for the "probable maximum runoff peak" which is: <br />2 <br />o (max) = 10(3.92+.812(10g A)-.0325(10g A) ) <br />P <br /> <br />where: A = drainage area in square miles <br /> <br />Use of this equation should also be limited to small watersheds (less than 50-100 <br />square miles). 0 (max) is not related to a specific frequency flood and can be <br />p <br />viewed as an order of magnitude indication for very large floods (say 0200 to Q500) <br />which should be included in a risk analysis. <br /> <br />25 <br />
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