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Steel Designers Manual - TheBestFriend.org

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This material is copyright - all rights reserved. Reproduced under licence from The <strong>Steel</strong> Construction Institute on 12/2/2007<br />

To buy a hardcopy version of this document call 01344 872775 or go to http://shop.steelbiz.<strong>org</strong>/<br />

<strong>Steel</strong> <strong>Designers</strong>' <strong>Manual</strong> - 6th Edition (2003)<br />

712 Plate and stiffener elements in connections<br />

Li<br />

(a) (b) (c)<br />

Fig. 25.1 Dispersion of load, b 1 = stiff bearing length<br />

web<br />

yields<br />

Fig. 25.2 Failure mechanism of flange<br />

Conventionally for rolled sections dispersion has been taken to the K-line, i.e.<br />

through a distance equal to the flange thickness (T) plus the flange to web root<br />

radius (r). To adjust the formula to this practice the minimum value of T(B/t) 1 – 2<br />

in terms of (T + r) for rolled sections is substituted in the equation, i.e. T(B/t) 1 – 2 =<br />

2.5(T + r), hence the 1 : 2.5 dispersion.<br />

BS5950-1: 2000 defines the bearing capacity of an unstiffened web, P bw, as (b 1 +<br />

nk)tp yw where n is taken as 5 if the load is applied remote from the end of a member<br />

of 2 + 0.6b e/k (but less than 5) where the load is applied near the end of a member<br />

and b e is the distance to the end of the member from the edge of a stiff bearing; k<br />

is as shown in Fig. 25.3 for a rolled section but taken as only the flange thickness<br />

for welded sections. Where the applied load or reaction exceeds the bearing capacity<br />

of the unstiffened web, bearing stiffeners should be provided. These should be<br />

designed to carry the applied force minus the bearing capacity of the unstiffened<br />

web.

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