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Pile Design and Construction Practice, Fifth edition

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(4) Obtain the safe end-bearing load on the pile from where F is a safety factor<br />

greater than 3<br />

(5) Obtain q from q = Wb/ �B2 Wb � Qb�F, 1<br />

4 <strong>and</strong> hence determine q/qf (6) From a curve of the type shown in Figure 4.28, read off �i/B for the value of q/qf <strong>and</strong><br />

hence obtain �i (the settlement of the pile base).<br />

Merely increasing the size of the base by providing an under-ream will not reduce the<br />

base settlement, <strong>and</strong> if the settlement is excessive it should be reduced by one or more of the<br />

following measures:<br />

(1) Reduce the working load on the pile<br />

(2) Reduce the load on the base by increasing the shaft resistance, i.e. by increasing the<br />

shaft diameter<br />

(3) Increase the length of the shaft to mobilize greater shaft friction, <strong>and</strong> to take the base<br />

down to deeper <strong>and</strong> less-compressible soil.<br />

For piles in London Clay, K in equation 4.36 has usually been found to lie between 0.01<br />

<strong>and</strong> 0.02. If no plate bearing tests are made, the adoption of the higher value provides a<br />

conservative estimate of settlement. Having estimated the settlement of the individual pile<br />

using the above procedure it is still necessary to consider the settlement of the pile group as<br />

a whole (see Chapter 5).<br />

The greater the length of the pile the greater is the pile head settlement. From their analyses<br />

of a large number of load/settlement curves, Weltman <strong>and</strong> Healy (4.7) established a simple<br />

relationship for the settlement of straight shaft bored <strong>and</strong> cast-in-place piles in glacial till.<br />

The relationship given below assumed a pile diameter not greater than 600 mm, a working<br />

stress on the pile shaft of about 3 MN/m 2 , a length to diameter ratio of 10 or more, <strong>and</strong> stiff<br />

to hard glacial till with undrained shear strengths in excess of 100 kN/m 2 . The pile head<br />

settlement is given by<br />

in millimetres (4.37)<br />

where lm is the length of embedment in glacial till in metres.<br />

Precast concrete piles <strong>and</strong> some types of cast-in-place piles are designed to carry working<br />

loads with shaft stresses much higher than 3 MN/m2 . In such cases the settlement should be<br />

calculated from equation 4.37 assuming a stress of 3 MN/m2 � �<br />

. The settlement should then be<br />

increased pro rata to the designed working stress.<br />

The above methods of Burl<strong>and</strong> et al., <strong>and</strong> Weltman <strong>and</strong> Healy, were developed specifically<br />

for piling in London Clay <strong>and</strong> glacial till respectively <strong>and</strong> were based on the results of field<br />

loading tests made at a st<strong>and</strong>ard rate of loading as specified by the Institution of Civil<br />

Engineers (Section 11.4) using the maintained loading procedure. More generally the pile<br />

settlements can be calculated if the load carried by shaft friction <strong>and</strong> the load transferred to<br />

the base at the working load can be reliably estimated. The pile head settlement is then given<br />

by the sum of the elastic shortening of the shaft <strong>and</strong> the compression of the soil beneath the<br />

base as follows:<br />

lm 4<br />

� � (Ws � 2Wb)L �<br />

2AsEp � W<br />

. b .<br />

4 Ab B(1 � v2 )Ip Eb Resistance of piles to compressive loads 195<br />

(4.38)

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