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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 />

818 Foundations and holding-down systems<br />

Fig. 27.2 Stability of foundation<br />

27.1.2 Design of foundations<br />

In order to assess the distribution of pressure under a foundation it is necessary to<br />

make a reasonable estimate of the weight of the foundation. In addition to distributing<br />

the forces to the ground the foundation block is also required to provide stability<br />

in cases where overturning moments are present.<br />

Referring to Fig. 27.2, loads P, H and M are factored as appropriate while W, the<br />

foundation mass, is factored by 1.0, being a restoring moment. Moments about A<br />

give<br />

M HD PK WL<br />

+ - - £ 0<br />

2<br />

From this a minimum value of W for stability is produced.<br />

The minimum value for D for a mass concrete foundation is established by 45°<br />

dispersal from the edge of the baseplate shown in Fig. 27.3. Shallower foundations<br />

can be used if they are suitably reinforced.<br />

The distribution of pressure under the foundation is then assessed as follows.<br />

Case 1<br />

See Fig. 27.4(a):<br />

f<br />

g =<br />

P+ W ( M+ DH)6<br />

±<br />

2<br />

LB BL<br />

It is necessary for f gmax to be less than the stipulated ground bearing capacity for the<br />

foundation to be satisfactory.<br />

For f gmin to be zero (Fig. 27.4(b)):<br />

P+ W ( M+ DH)<br />

6<br />

-<br />

= 0<br />

2<br />

LB BL<br />

Replacing the forces by the resultant acting at eccentricity x:

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