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Volume 6 – Geotechnical Manual, Site Investigation and Engineering ...

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Chapter 7 RETAINING WALL<br />

7.5.3 Bearing Capacity Failure<br />

The computed vertical pressure at the base of the wall footing must be checked against the ultimate<br />

bearing capacity of the soil. The generalized distribution of the bearing pressure at the wall base is<br />

illustrated in Figure 7.15. Note that the bearing pressure at the toe is greater than that at the heel.<br />

The magnitude <strong>and</strong> distribution of these pressures are computed by using the applied loads shown in<br />

Figure 7.15. The equivalent uniform bearing pressure, q eq , should be used for evaluating the factor<br />

of safety against bearing capacity failure. The procedures for determining the allowable bearing<br />

capacity of the foundation soils can be found in Chapter 5 (Bearing Capacity) of this <strong>Volume</strong>.<br />

Generally, the factor of safety against bearing failure is defined as<br />

Where<br />

F s = q ult<br />

q eq<br />

≥ 2.0<br />

q ult = ultimate bearing pressure<br />

q eq = equivalent uniform bearing pressure (as computed according to Figure 10.15)<br />

7.5.4 Global Stability<br />

The overall stability shall be checked to avoid deep seated failure due to circular rotational or noncircular<br />

failure beyond the retaining wall. It must be checked with respect to the most critical failure<br />

surface. The minimum factor of safety for the overall stability shall be of minimum 1.5. A typical<br />

mode of circular rotational stability condition is illustrated in Figure 7.16<br />

If global stability is found to be a problem, deep foundations or the use of lightweight backfill may be<br />

considered. Alternatively, measures can be taken to improve the shear strength of the weak soil<br />

stratum. Other wall types, such as an anchored soldier pile <strong>and</strong> lagging wall or tangent or secant<br />

pile wall, should also be considered in this case.<br />

Figure 7.16 Typical Mode of Global Stability<br />

7-20 March 2009

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