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Low Impact Development Manual for Michigan - OSEH - University ...

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Figure 7.62<br />

Example of decreasing roughness (“n” value)<br />

with increasing flow depth<br />

Source: Schueler and Claytor, 1996<br />

Stormwater Functions and<br />

Calculations<br />

Utilize Manning’s equation to calculate the velocity<br />

associated with the flow from the peak discharge of<br />

the 10 year storm or local standard. Maintain velocity<br />

of the 10 year and water quality criteria at non-erosive<br />

rates (Table 7.19).<br />

Manning’s Equation<br />

Where;<br />

Q = VA =<br />

( )<br />

2/3<br />

1.49 A<br />

n WP<br />

Q = Flow in cfs<br />

V = Velocity in ft/sec<br />

A = Area in ft2 n = Manning’s roughness coefficient<br />

WP = Wetted Perimeter in ft<br />

S = Slope in ft/ft<br />

S 1/2<br />

Manning’s roughness coefficient, or ‘n’ value in the<br />

equation, varies with the type of vegetative cover and<br />

design flow depth. As a conservative approach, the lower<br />

value between design depth (Figure 7.62) and vegetative<br />

cover/swale configuration (Table 7.17) should be<br />

used in design to determine flow velocities.<br />

If driveways or roads cross a swale, culvert capacity<br />

may supersede Manning’s equation <strong>for</strong> determination of<br />

design flow depth. In these cases, use standard culvert<br />

calculations to establish that the backwater elevation<br />

would not exceed the banks of the swale. If the maximum<br />

permissible velocity is exceeded at the culvert<br />

outlet, energy dissipation measures must be implemented.<br />

Table 7.18 provides stabilization methods and<br />

Table 7.19 provides recommended velocities <strong>for</strong> various<br />

swale configurations.<br />

Volume calculations (as it relates to the<br />

use of check dams)<br />

The volume stored behind each check-dam (Figure 7.63)<br />

can be approximated from the following equation:<br />

Storage Volume = 0.5 x (Length of Swale Impoundment<br />

Area per Check Dam) x (Depth of Check Dam)<br />

x[(Top Width of Check Dam) + (Bottom Width of<br />

Check Dam)] / 2<br />

Active infiltration during the storm should also be<br />

accounted <strong>for</strong> when appropriate according to guidance<br />

provided in the Infiltration BMP and Chapter 9.<br />

Figure 7.63<br />

Storage behind check dam<br />

Source: Northern Virginia Planning District Commission, 1992<br />

LID <strong>Manual</strong> <strong>for</strong> <strong>Michigan</strong> – Chapter 7 Page 323

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