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<br />Worksheet W-2 is designed to determine the flow depth (D) by iteration for the <br /> <br /> <br />given charmel configuration. Values K and D 8/3 are available for <br /> <br />trapezoidal charmel cross-sections in HANDBOOK OF HYDRAULICS by King and <br /> <br /> <br />Brader, tables 7-10 and 7-19 respectively. Once the flow depth (D) is <br /> <br /> <br />determined, travel time can easily be calculated in the manner shown on <br /> <br />Worksheet W-2. <br /> <br />/' .' -....--.." <br />~_l'qu:~ion 2 asslIII8s. ~t_ t~_ t~ical_~_~~..~ross-section is trapezoi~tJ~- ---( 7 <br />c~_ .!ille 51 'VI Jte nlRIN" tll," innr to one (4: W For other conditions, the_/--j t ~ <br />-~,..._.-, ". ..." "... ", ---f' <br /> <br />reader may use any method to calculate flow cross sectional area (Example: <br />Equation 3), and subsequently, the travel time. <br /> <br />Returning to the example of Worksheet W-2, a flow depth of ten feet resulted <br /> <br /> <br />for a Qp of 13,400 cfs. This requires a flow cross sectional area of 700 <br /> <br /> <br />square feet and an average velocity of approximately 19 feet per second (i.e" <br /> <br /> <br />V = ~ ). However, th:.!'ve!_age flow ye1o.city would probably not be achieved, <br /> <br /> <br />since the floodwave would transport large boulders and other debris and more <br /> <br /> <br />likely be in the subcritical flow regiem.[4] A maximum average velocity of <br /> <br />12 feet per second was selected and travel time calculated as 0.69 hours. <br /> <br />The term "fRouting Steps" defines the degree of the polynomial which will be <br />- ---- <br /> <br />expanded for routing the original failure hydrograph. The greater the number <br />- "- <br /> <br />of routing steps, the more reduced the peak of the original hydrograph will be. <br />, <br /> <br />-~,-----<--........_'"-_.~.. <br /> <br />.' _.,~~~- .,."~....----~._-,,~. -"'-"-'--~'~ '-'< <br /> <br />fRouting Steps = (Travel Time) (tSlices) (2) <br />T <br /> <br />Equation 4 <br /> <br />12 <br />