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Last modified
1/26/2010 10:09:14 AM
Creation date
10/5/2006 4:19:18 AM
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Title
Hydrologic Engineering Methods for Water Resources Development Volume 6
Date
7/1/1975
Prepared For
US
Prepared By
US Army Corps of Engineers
Floodplain - Doc Type
Educational/Technical/Reference Information
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<br />--I <br />J <br />, <br />=o'~4 <br />.-_. ._~-. <br />___ 1 <br />-. <br />:! <br />'. <br /> <br />CHAPTER 5. APPLICATION OF THE ONE-DIMENSIOtIAL <br />ENERGY EQUATION TO NATURAL RIVERS <br /> <br />\ <br />, <br /> <br />" <br />, <br />\ <br />'. <br />, <br />r <br />l <br />, <br />.: <br />" <br />, <br />( <br />" <br />" <br />\ <br />, <br /> <br />Section 5.01. Introduction <br /> <br />The one-dimensional energy equation and supporting functional <br /> <br /> <br />relationships and constraints were introduced in Chapter 2. They are <br /> <br /> <br />summarized below: <br /> <br />, <br />, <br />( <br />, <br />" <br />, <br />, <br /> <br />WS2 + <br /> <br />2 <br />02Q <br />z <br />2gA2 <br /> <br />- WS + <br />- 1 <br /> <br />2 <br />olQ <br />2gAZ <br />1 <br /> <br />+ HL <br /> <br />energy equation <br /> <br />(5-1) <br /> <br />Al = f(WSl and cross section geometry) <br />A2 = f(WS2 and cross section geometry) <br /> <br />(5-2) <br />(5-3) <br /> <br />.' <br />, <br />, <br />" <br />" <br />,- <br />" <br />,- <br />" <br />i <br />, <br />, <br />I <br />, <br />, <br />\ <br />, <br /> <br />HL = friction and other losses <br /> <br />(5-4) <br /> <br />Q = independent variable (usually) <br /> <br />(5-5) <br />(5-6) <br /> <br />WSl = f(Q) <br /> <br />WS2 <br /> <br />= dependent variable (usually); constrained by <br />cri ti ca 1 depth <br /> <br />01 = f(WSlo geometry and hydraulic roughness) <br /> <br />(5-7) <br />(5-8a) <br /> <br />.. <br />, <br />, <br />, <br />I <br />, <br />I <br />, <br />, <br />I <br />" <br />i <br />" <br /> <br />O2 = f(WS2, geometry and hydraulic roughness) <br /> <br />(5-8b) <br /> <br />The variables A, K and a are non-linear, and often discontinuous <br /> <br />;' <br />( <br />; <br />! <br /> <br />functions of WS. As a result, equations (5-1) through (5-8b) are <br />usually solved by the standard step method - a computation method <br />which uses successive approximations. Cross sections are located to <br /> <br />5.01 <br />
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