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Last modified
1/26/2010 10:10:20 AM
Creation date
10/5/2006 4:36:24 AM
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Floodplain Documents
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Basin
Statewide
Title
Estimating Flood Flows from Mixed Populations in Colorado
Date
1/1/1978
Prepared For
State of Colorado
Prepared By
CWCB
Floodplain - Doc Type
Educational/Technical/Reference Information
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<br />logarithmetic transformations, A special case of the gamma function, the <br />log-Pearson type III distribution has been found to fit most annual flood <br />series best, The log-Pearson type III distribution has subsequently been <br />adopted by the U,S. Water Resources Council as the standard for flood fre- <br />quency analysis, . <br />Three statistical parameters, the mean logarithm (Xl, standard deviation <br />of logarithms (5), and skew coefficient of logarithms (G), define the <br />log-Pearson type III distribution. In a typical hydrological analysis, these <br />parameters are computed for the sample consisting of the common logarithms of <br />the annual flood series for a specific gauging station record. The magnitude <br />of flood flow, or peak discharge, at any exceedance probability or return <br />period is then computed by the equation: <br /> <br />;.. <br />log Q = $\+ K S <br />T ..~.. G,T <br /> <br />X <br /> <br />(1) <br /> <br />where, <br /> <br />QT <br />X <br /> <br />= peak discharge at return period of T years, in cfs, <br /> <br />= mean logarithm of peak flows, <br /> <br />KG,T <br /> <br />= a factor known as the Pearson type III deviate, or percentage point, <br />that is a function of the skew coefficient of logarithms (G) and <br />selected return period (T), <br /> <br />S <br /> <br />= standard deviation of logarithms. <br /> <br />Values of K and equations for computing the three statistical parameters by <br />the method of moments are gi ven in "Gu i de 1 i nes for Determi ni ng Flood Flow <br />Frequency" (U.S. Water Resources Council, 1977), The return period (T) in <br />years, also known as recurrence interval, is equal to the inverse of the <br />exceedance probability, <br /> <br />MIXED POPULATIONS <br /> <br />:e. <br /> <br />When the annual series consists of the peak recorded flow for each year <br />regardless of the source of flooding, the data are said to have come from a <br />"mixed population." A frequency analysis based on a mixed population does not <br />distinguish among the several possible types of floods such as snowmelt or <br />rainfall events which comprise two distinct and generally independent popula- <br />tions. A flood flow frequency analysis using a mixed population will tend to <br />underestimate flood magnitudes for rare events, <br />A !eparate analysis of the identifiable principal flood types, such as <br />annual rainfall and snowmelt events, is important in making a reliable esti- <br />mate of flood flow frequencies. The procedure would be to segregate the flood <br />data by cause, analyze each annual series separately, and then combine the <br />results. For practical reasons only the two major flood types of rain and <br />melting snow are separated although the procedure would be applicable to as <br />. many independent populations as can be identified, <br /> <br />, <br />
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