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Last modified
1/26/2010 10:10:38 AM
Creation date
10/5/2006 4:39:46 AM
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Title
A Uniform Technique for Determining Flood Flow Frequencies
Date
12/1/1967
Prepared By
Water Resources Council - Hydrology Committee
Floodplain - Doc Type
Educational/Technical/Reference Information
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<br />El:):uation 7 gives the n value in terms of the boundary roughness, <br />no; the hydraulic radius, R; the effective drag coefficient, C*; and <br />the vegetation characteristics, LAi/AL. 'Ihe vegetation density, Vegd' <br />in the cross section is represented by the expression <br /> <br />LA. <br />1 <br />Veg =- <br />d AL <br /> <br />(S) <br /> <br />The boundary roughness, no' can be determined from the following <br />equation. <br /> <br />no = nb + nl + n2 + n3 + n4' <br /> <br />(9) <br /> <br />Elquation 9 contains all of the roughness factors of equation 6, which <br />describes the boundary roughness. The definition of the roughness factors <br />nb and nl through n3 are the same as those in equation 6. The n4' <br />factor is for vegetation, such as brush and grass, on the surface of the <br />flood plain that could not be measured directly in the Vegd term. The <br />value for the above roughness factors can be determined using table 3. <br />The n4' factor would be defined in the small to medium range in table 3 <br />because the tree canopy would prohibit a dense undergrowth in a densely <br />wooded area. <br /> <br />The hydraulic radius, R, is equal to the cross-sectional area of <br />flow divided by the wetted perimeter; therefore, in a wide flood plain <br />the hydraulic radius would be equal to the depth of flow. An effective- <br />drag coefficient for densely wooded flood plains can be selected from <br />figure 3, a plot of effective-drag coefficient versus hydraulic radius <br />for densely wooded flood plains. <br /> <br />Indirect Technique.--A vegetation resistivity value, VegR' can be <br />determined through indirect methods (petryk and Bosmajian, 1975). When <br />flood data that include a measured discharge and depth of flow are <br />available, hydraulic analysis can be made and the roughness coefficients <br />can be determined for a flood plain. By rearranging equation 7 and using <br />the hydraulic radius and n value computed from the discharge measurement <br />and an assumed no' the vegetation resistivity for the reported flood can <br />be determined from the following equation: <br /> <br />(n2_n 2)2g <br />o <br />= <br />(1.49) 2 R4/3 <br /> <br />C*LA. <br />1 <br />Veg = <br />R AL <br /> <br />(10) <br /> <br />The value of VegR determined at this known depth of flow can be <br />used to estimate VegR for other depths by estimating the change in the <br />density of growth. This can be done from pictorial or physical descrip- <br />tions of the vegetation. By evaluating the change in VegR' an evalua- <br />tion of the n value as a function of flow depth can be determined. <br /> <br />Direct Technique.--Tree trunks are major contributors to the rough- <br />ness coefficient in a densely wooded flood plain. Where trees are the <br />major factor, the vegetation density can be easily determined by measuring <br />the number of trees and trunk size in a representative-sample area. The <br />n value as a function of height can be computed using equation 7. <br /> <br />18 <br />
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