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The Design of Modern Steel Bridges - TEDI

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156 <strong>The</strong> <strong>Design</strong> <strong>of</strong> <strong>Modern</strong> <strong>Steel</strong> <strong>Bridges</strong><br />

Hence the panel cannot be deemed restrained. Buckling coefficients for<br />

rffiffiffiffiffiffiffi<br />

b sy<br />

¼ 120<br />

t 355<br />

and f ¼ 1:25<br />

are obtained from Reference [2] as follows:<br />

compression, K1 ¼ 0.270<br />

bending, K b ¼ 0.975<br />

shear, Kq ¼ 0.608<br />

mc ¼<br />

mb ¼<br />

mq ¼<br />

mc þ mb þ 3mq<br />

176:8 1:1 1:05<br />

0:27 355<br />

103:2 1:1 1:05<br />

0:975 355<br />

60 1:1 1:05<br />

0:608 355<br />

1:00<br />

¼ 2:13<br />

2<br />

¼þ0:119<br />

2<br />

¼þ0:103<br />

Hence the panel is safe for buckling.<br />

Web Stiffeners – Assume the two longitudinal stiffeners to be 100 10<br />

plates and the transverse stiffeners to be 150 10 plates. <strong>The</strong> partial safety<br />

factor g m for buckling <strong>of</strong> stiffeners in 1.20. With 32 times the thickness <strong>of</strong> the<br />

web acting with the stiffeners, the following geometrical properties <strong>of</strong> the<br />

stiffeners are relevant:<br />

(i) Longitudinal stiffeners:<br />

Centroidal moment <strong>of</strong> inertia, Isx ¼ 3165 10 3 mm 4<br />

(ii) Transverse stiffeners:<br />

Area <strong>of</strong> cross-section ¼ 4200 mm 2<br />

Radius <strong>of</strong> gyration, r ¼ 27:45 mm<br />

Centroidal moment <strong>of</strong> inertia, Isy ¼ 9375 10 3 mm 4<br />

Area <strong>of</strong> cross-section ¼ 4700 mm 2<br />

Radius <strong>of</strong> gyration, r ¼ 44:66 mm<br />

(iii)<br />

m ¼ Isx a<br />

¼ 0:6077<br />

b Isy<br />

n ¼ a<br />

¼ 0:6<br />

B<br />

Average spacing <strong>of</strong> longitudinal stiffener, b ¼ 833.3 mm.<br />

To ensure that the orthotropic critical buckling load is not less than the Euler<br />

buckling loads <strong>of</strong> the longitudinal stiffeners between transverse stiffeners, I sy

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