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Pile Design and Construction Practice, Fifth edition

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<strong>Pile</strong> groups under compressive loading 249<br />

D should be taken as the penetration depth of the piles into the bearing stratum. Values of<br />

the load inclination factors i c, i q, <strong>and</strong> i � are shown in Figure 5.10 in relation to � <strong>and</strong><br />

the effective breadth B� <strong>and</strong> length L� of the foundation. Simplified values where the<br />

horizontal load H is not greater than V tan ��cB�L�, <strong>and</strong> where c <strong>and</strong> � are the parameters<br />

for cohesion <strong>and</strong> friction respectively of the soil beneath the base are given by the following<br />

equations:<br />

i c � 1 � H<br />

2cB�L�<br />

i q � 1 � 1.5H<br />

V<br />

i � � i 2 q<br />

(5.11)<br />

(5.12)<br />

(5.13)<br />

Equation 5.13 is strictly applicable only for c � 0 <strong>and</strong> � � 30 � but Brinch Hansen advises<br />

that it can be used for other value of �.<br />

The base of an equivalent block foundation, i.e. pile toe level, is usually horizontal but<br />

where piles are terminated on a sloping bearing stratum, the base of the block can be treated<br />

as horizontal at a depth equal to that of the lowest edge <strong>and</strong> bounded by vertical planes<br />

through the other three edges (Figure 5.6). The base factors b c, b q <strong>and</strong> b � are unity for a<br />

horizontal base.<br />

It is evident from the foregoing account of the application of the Brinch Hansen equation<br />

that it is not readily adaptable from its original use in the design of relatively shallow spread<br />

foundations to deep pile groups subjected to appreciable transverse loading. In such cases it<br />

is preferable to use a computer program which can simulate interaction between the piles<br />

<strong>and</strong> the surrounding soil <strong>and</strong> can give a visual display of the extent of any overstressed zones<br />

in the soil below the group. Further aspects of group behaviour under transverse loading are<br />

discussed in Section 6.4.<br />

Equation 5.1 ignores friction on the sides of the block foundation. The contribution of<br />

side shear is only a small proportion of the total where piles are taken down through a weak<br />

soil into a stronger stratum. In cases of marginal stability side shear resistance can be<br />

calculated as the shear resistance on a soil to soil interface on the sides of the group.<br />

Where piles are installed in relatively small numbers there is a possibility of excessive<br />

base settlement if two or more piles deviate from line <strong>and</strong> come into near or close contact at<br />

the toe <strong>and</strong> the toe loads are concentrated over a small area. While failure would not occur<br />

if the safety factor in end bearing was adequate, the settlement would be higher than that<br />

which would occur when the piles were at their design spacing. This would lead to differential<br />

settlement between the piles in the group. A safeguard against this occurrence is the<br />

adoption of a centre-to-centre spacing of piles in clay of at least three pile diameters, with a<br />

minimum of 1 m. BS 8004 recommends a centre-to-centre spacing for friction piles of<br />

not less than the perimeter of the pile or for circular piles three times the diameter. Closer<br />

spacing can be adopted for piles carrying their load mainly in end bearing but the space<br />

between adjacent piles must not be less than their least width. Special consideration must be<br />

given to the spacing of piles with enlarged bases, including a study of interaction of stresses<br />

<strong>and</strong> the effect of construction tolerances. German practices for driven piles <strong>and</strong> for bored<br />

piles are shown in Figures 5.11 <strong>and</strong> 5.12 respectively, (see also BS EN 1536 <strong>and</strong> EN 12699).

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