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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 />

effective design<br />

point using<br />

n—factor method<br />

(Pb' nXLT)<br />

Fig. 16.5 Design modifications using m-factor or n-factor methods<br />

an end moment such as horizontal wind load acting on a façade, should be regarded<br />

as an ordinary beam since it does not have the benefit of non-uniform moment<br />

loading.<br />

For more complex arrangements that cannot reasonably be approximated by one<br />

of the standard cases covered by correction factors, codes normally permit the direct<br />

use of the elastic critical moment ME. Values of ME may conveniently be obtained<br />

from summaries of research data. 6 For example, BS 5950: Part 1 permits lLT to be<br />

calculated from<br />

2 lLT =÷( p E/ py)÷( Mp/ ME)<br />

(16.3)<br />

As an example of the use of this approach Fig. 16.6 shows how significantly higher<br />

load-carrying capacities may be obtained for a cantilever with a tip load applied to<br />

its bottom flange, a case not specifically covered by BS 5950: Part 1.<br />

16.3.7 Fully restrained beams<br />

Basic design 445<br />

The design of beams is considerably simplified if lateral – torsional buckling effects<br />

do not have to be considered explicitly – a situation which will occur if one or more<br />

of the conditions of Table 16.6 are met.<br />

In these cases the beam’s buckling resistance moment Mb may be taken as its<br />

moment capacity Mc and, in the absence of any reductions in Mc due to local buck-<br />

LI

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