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Settlement of Axially Loaded Pile Groups in Inhomo ...
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The paper develops a practical method for predicting settlement in axially loaded pile groups embedded in soil whose stiffness varies with depth. It extends the pile-interaction approach of Mylonakis and Gazetas, in which the influence of one loaded “source” pile on an unloaded “receiver” pile is represented by an interaction factor. The analysis uses a Winkler model and assumes soil stiffness follows a power-law depth profile.<br /><br />The authors derive a closed-form solution for interaction factors in inhomogeneous soils. Although this solution is suitable for design software, its Bessel functions make it inconvenient for hand calculations. They therefore assess an approximation that replaces the soil profile with an equivalent homogeneous stiffness and introduce a model-error correction factor to improve its accuracy. The corrected approximation predicts the analytical solution to within 10% for most practical configurations.<br /><br />An illustrative four-pile example shows that group settlement can substantially exceed the settlement of a single pile carrying the same average load. The paper also tests the method against a published nine-pile field test: predicted load distribution among corner, side, and centre piles agrees well with measurements and previous analyses, while estimated settlement is close to the observed value.<br /><br />Overall, the proposed method offers a relatively simple alternative to full three-dimensional numerical analysis for estimating pile-group settlement in soils with depth-dependent stiffness.
Keywords
pile groups
settlement prediction
axially loaded piles
soil stiffness variation
Winkler model
interaction factors
power-law soil profile
Bessel functions
model-error correction
pile-group settlement
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