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FLOOD09784
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Last modified
1/26/2010 10:10:31 AM
Creation date
10/5/2006 4:38:37 AM
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Floodplain Documents
County
Statewide
Basin
Statewide
Title
Engineering and Design Routing of Floods Through River Channels
Date
3/1/1960
Prepared For
US
Prepared By
US Army Corps of Engineers
Floodplain - Doc Type
Educational/Technical/Reference Information
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<br />EM 1110-2-1{08 <br />t' 1 Mareh 1MO <br />( <br />\. routing of holdouts is advantageous in determining stage rcductions and benefits at damage points <br />downstream from the reservoirs. This method, like any other method in which the outflow can be <br />expressed as the summation of products of routing constants and inflows, will reproduce a flood recession <br />of the exponential form, retaining thc same recession coefficient as the inflow hydrograph. <br /> <br />2-02. BASIC ASSUMPTIONS. The method stems from sn assumption relating storage within a <br />routing reach to discharges st each end of the rea.ch as follows: <br /> <br />S=K[XI+(I-X)O)=KO+KX(I-O) __________n_____.______ (5) <br /> <br />in which 0 and I represent simultaneous values of outflow and inflow, respectively, for the reach; S <br />repreR"nts the storage in the reach; and K llnd X are constants. The term KO has been considered as <br />representing prism storage under the profile for steady flow 0 (fig. 1) and the term KX (I~) as represent- <br />ing the wedge storage produced by variations from a steady-flow profile due to differences between <br />inflow and outflow occurring during rising and falling stages. <br /> <br />o <br /> <br /> <br />WedQe storoQe: KX (I -0) <br />Prism storoQe: KO <br /> <br />I ---... <br /> <br />. <br /> <br />-0 <br /> <br />Figi,re 1 <br /> <br />f <br />I <br />, <br /> <br />2-03. ROUTING EQUATIONS. For application to the problems of flood rC)uting, equation (5) is <br />expressed in increments and combined with the continuity equation, <br /> <br />t.8=0,5 t.t [(I,+I,)-(O,+O,)) <br /> <br />(6) <br /> <br />to yield <br /> <br />O,-O,=C,(I,-O,) +C,(I,-I,) _ __ __ __ __ __ _ __ _ __n _ _ nu _ _ (7) <br /> <br />where the subscripts of the instantsneous discharges refer to the beginning and ending of time period t <br />and coefficient C, and C, have values of <br /> <br />and <br /> <br />C,= 2t1t _h________u___U_n_h_____nn (8) <br />2K(I-X)+tlt <br />C, t.t-2KX _____.... ___ .___.... ____.n__ ..___ (9) <br />2K(I-X)+tlt <br /> <br />This is the form of routing equation developed in the Ohio River Division and described by Gilcrest and <br />Marsh,' Its use is illustrated in paragraph 8-07 snd plate No. 1. An alternate form of the routing <br />equation was used in the first appIiCf,tions of the method and is as follows:" 17 <br /> <br />O,=C[I,+C;I, +C;O, ___n. _ n _ __ _ ___ __ _n_n n _ _On (10) <br /> <br />where the coefficients have values of <br /> <br />t,_., <br /> <br />c; t.t-2KX <br />2K(I-X)+t.t <br />C; t.t+2KX <br />2K(1 X)+t.t, <br />C; 2K(I-X)-t.t <br />2K(I-X)+t.t <br />3 <br /> <br />...----------.------------------ <br /> <br />(11) <br /> <br />-------------------------------- <br /> <br />(12) <br /> <br />(13) <br />
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