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An in-depth analysis of wind loads on large roofs and sports stadiums, discussing general flow characteristics, mean pressure distributions, and structural loads. It also covers wind-tunnel testing methods for identifying effective static load distributions and the impact of resonant modes on load effects.
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Separation point
U.W.O. Wind-tunnel tests
Cp 1.
wind loads depend strongly on R/S (rise/span)
less strongly on L/S and he/S
L
S
R
he
R/S = 0.2 he/R = 0.45 L/S = 1.0 = 0o
+0.
-0.8^ -0.
+0.
0
+0.
-0.
-0.3 (^) -0.5^ -0.6 +0.
-0.
-0.
-0.
increasing L/S pressures on roof become more negative
R/S = 0.5 he/R = 0.45 L/S = 1.0 = 0o lower negative values
Instantaneous pressure distributions vary greatly from time to time due to
turbulence, vortex generation etc. Shapes may vary greatly from the mean
pressure distribution
Need to identify those distributions which produce maximum load effects
Arch roof (Kasperski,1992) :
Extreme load distribution for the support reaction, R
Extreme load distribution for the bending moment at C
Gust pressure envelope
C (^) C =0.5p R
45
Sydney Olympics, 2000
Superdome (^) Stadium
Australia
Stadium Australia (Sydney Olympics, 2000)
22
23
24
19
20
21
18
17
(^131416)
15
12
(^14710)
2 5
6
(^811)
3 9
N
Panel layout for wind-tunnel testing
Stadium Australia (Sydney Olympics, 2000)
20
40
60
80
100
120
140
160
180
20
40
-0.
WSW wind pressure coefficient for minimum load in Member 23 Area 8
Superdome (Sydney Olympics, 2000)
2 1
3
4
5
6
7 8 9
10
11
12
13
14
(^1615)
17
18
19 20 21
22
23
24
25
26
27
28
Superdome (Sydney Olympics, 2000)
-0.
-0.
-0.
-0.
-0.
0
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28
Pressure /kPa
Extreme pressure limits Correlation approach Direct approach
Effective static load distributions for axial loads in a particular roof member