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FLOOD01888
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Last modified
11/23/2009 10:40:51 AM
Creation date
10/4/2006 10:26:20 PM
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Template:
Floodplain Documents
County
Statewide
Title
River Hydraulics
Date
10/15/1993
Prepared By
US Army Corps of Engineers
Floodplain - Doc Type
Educational/Technical/Reference Information
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<br />e <br /> <br />e <br /> <br />. <br />" <br /> <br />. <br />. <br /> <br />e <br /> <br /> <br />1088.'3 ...15.5' <br /> <br />. <br /> <br />1....1.0111 ..lvaa <br /> <br />100.00 <br /> <br />. <br /> <br />. <br /> <br />EM 1110-2.1416 <br />15 Oct 93 <br /> <br /> <br />.., <br /> <br />'" <br /> <br />.., <br /> <br />" <br />I <br /> <br />.. <br /> <br />" <br />I <br /> <br />.. <br /> <br />NoVoa <br /> <br />IIlle.a <br /> <br />KA""WA oa. BTAGIl <br />K"II'%2 '.1 ':In:... lITAall <br />KA"J:2 ,ot ZJf"a. PLOor <br /> <br />.. <br />I <br /> <br />11 1:1. <br />JAlle. <br /> <br />" <br />I <br /> <br />Figure 5-14. Hydrogrephs for the Illinois River at Havena with overbank storage <br />increased by 40 percent <br /> <br />(I) This section seeks 10 relate the so-called hydro- <br />logic and hydraulic approaches to flood routing. The <br />hydrologic approaches, which are simpler 10 use but <br />harder to defend theoretically, are viewed from the point <br />of view of the hydraulic approaches, which are better <br />grounded in basic theory but relatively difficult to apply. <br /> <br />(2) The aim of both approaches is the same: 10 <br />determine the response in a given reach of a watercourse <br />10 a given inflow sequence (usually a flood hydrograph), <br />and, both recognize the physical principle of conservation <br />of mass. They both seek to account, at all times, for all <br />of the volume of water initially in the stream and that of <br />the inflow(s) and outflow(s). The volume of water <br />stored in a reach varies with time as a flood wave passes <br />through. <br /> <br />(3) Mathematically, with 1ft) representing an inflow <br />sequence (hydrograph), T(t) the net lateral inflow along <br />the length of the reach (tributary inflow minus infiltra- <br />tinn, etc.), 0(1) the outflow hydrograph, and S(t) the <br />volume of water (storage) between the inflow and out- <br />flow sections, the principle of conservation of mass can <br />be written: <br /> <br />I(t) + T(t) - OCt) = dS(t) <br />dt <br /> <br />(5-1) <br /> <br />(4) The argument, t, is explicitly stated to under- <br />score the premise that the equation holds true at each <br />instant of time. With the inflow hydrograph given, and <br />with the tributary hydrograph given, estimated, or <br /> <br />5-19 <br />
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