Snow Drift Loading
Adjacent to Roof Obstructions (NBC2010)
v1.0.1
Thinking...
Ca(0) = 0.67*γ h/(CbSs = 2.513
xd = 2h = 2 m. But 3 m ≤ xd ≤ 9 m:
h' = h - CbCwSs/γ = 0.733m
Specified Snow Load
[4.1.6.2]
S = Is[Ss(CbCwCsCa)+Sr] Factors
User input values:
Importance Factors
Roof slope = 0 degrees
Slope Factor
Ss = 1
Sr = 1
ULS: Is = 1.25
SLS: Is = 0.9 Slope Factor
For non-slippery roof:
Slope <= 30 degrees.
Cs = 1
Slope <= 30 degrees.
Cs = 1
Cb = 0.8
Density = γ = 3 kN/m3
[Structural
Commentaries
Fig G-8]
Commentaries
Fig G-8]
Drift Factors & Distribution
Ca(0) = 0.67*γ h/(CbSs = 2.513
a) when Ca(0) < ( 0.8/Cb=1 ) : Ca(0)=0.8/Cb
b) when Ca(0) > ( 2/Cb=2.5 ): Ca(0)=2/Cb
b) when Ca(0) > ( 2/Cb=2.5 ): Ca(0)=2/Cb
Ca(0) = 2.5
xd = 2h = 2 m. But 3 m ≤ xd ≤ 9 m:
xd = 3 m
h' = h - CbCwSs/γ = 0.733m
Min dist where (Cw = 1.0) = 10*h' = 7.333 m
Obstruction effect limit = 3 Ss / γ = 1 m
Snow Load Summary
( b = 10 m ) > ( 3*Ss / γ = 1 m )
x = 0
Cw = 1
Ca(0) = 2.5SULS = 1.25[1(0.8*1*1*2.5)+1] = 3.75 kPa
SSLS = 0.9[1(0.8*1*1*2.5)+1] = 2.7 kPa
0 < x ≤ ( xd = 3m )
Cw = 1
Ca(x) decreases linearly over 0 < x ≤ xd
Ca(x) = 2.5 - 0.5 * x (with x in meters)
Ca(x) decreases linearly over 0 < x ≤ xd
Ca(x) = 2.5 - 0.5 * x (with x in meters)
x = xd = 3m
Cw = 1
Ca(xd) = 1SULS = 1.25[1(0.8*1*1*1)+1] = 2.25 kPa
SULS = 0.9[1(0.8*1*1*1)+1] = 1.62 kPa
x > ( xd = 3m )
Cw = 1.0
Ca(x) = 1