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Stormwater Quality Design Manual (May 2007) - City of Sacramento ...

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Technical RequirementsVegetated Swale<strong>Design</strong> ProcedureStep 1 – Determine the vegetated swale’s functionThe vegetated swale can be designed to function as both a treatment control measure for the stormwaterquality design flow and as a conveyance system to pass the peak hydraulic design flows, if the swale islocated “on-line”.Step 2 – Calculate Water <strong>Quality</strong> Flow (WQF)Using Appendix E in this <strong>Design</strong> <strong>Manual</strong>, determine the contributing area and stormwater quality designflow, WQF.Step 3 – Provide for peak hydraulic design flowsUsing local hydrologic design criteria, calculate flows greater than WQF to be diverted around or flowthrough the swale. <strong>Design</strong> the diversion structure, if needed.Step 4 – <strong>Design</strong> the vegetated swale using Manning’s EquationSwales can be trapezoidal or parabolic in shape, as illustrated in Figure VS-1. While trapezoidal channelsare the most efficient for conveying flows, parabolic configurations provide good water quality treatmentand may be easier to mow since they don’t have sharp breaks in slope.Use a roughness coefficient (n) <strong>of</strong> 0.20 with Manning’s Equation to design the treatment area <strong>of</strong> a swaleto account for the flow through the vegetation. To determine the capacity <strong>of</strong> the swale to convey peakhydraulic flows, use a roughness coefficient (n) <strong>of</strong> 0.10 with Manning’s Equation.Manning’s Equationwhere5 / 31.49 AQ = × s2 / 3n P1/ 2Q = WQF, (cfs)A = Cross sectional area <strong>of</strong> flow, (ft 2 )P = Wetted perimeter <strong>of</strong> flow, (ft)s = Bottom slope in flow direction, (ft/ft)n = Manning’s n (roughness coefficient)Record all <strong>of</strong> yourcalculations on theVegetated Swale <strong>Design</strong>Data Summary Sheet (TableVS-3) at the end <strong>of</strong> thissection. The data sheet willbe checked by the agencyplan review staff.For treatment design, solve Manning’s equation by trial and error to determine a bottom width that yieldsa flow depth <strong>of</strong> 3 to 5 inches at the design WQF and the swale geometry (i.e., side slope and s value) forthe site under design.Step 5 – <strong>Design</strong> Inlet Controls• For flow introduced along the length <strong>of</strong> the swale through curb cuts, provide minimum curb cutwidths <strong>of</strong> 12 inches and avoid short-circuiting the swale by providing the minimum contact time<strong>of</strong> 7 minutes.• For swales that receive direct concentrated run<strong>of</strong>f at the upstream end, provide an energydissipater, as appropriate, and a flow spreader such as a pea gravel diaphragm flow spreader at theupstream end <strong>of</strong> the swale.<strong>Stormwater</strong> <strong>Quality</strong> <strong>Design</strong> <strong>Manual</strong> for the <strong>Sacramento</strong> and South Placer RegionsVS-4 <strong>May</strong> <strong>2007</strong>

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