Skempton's bearing capacity theory is valid for
Skempton's bearing capacity theory is a significant contribution to foundation engineering, primarily developed to estimate the load-carrying capacity of shallow foundations. The theory's formulation and empirical basis are most directly applicable to specific types of soil behaviour.
John Skempton, a prominent soil mechanics researcher, extended the work of Terzaghi and others on bearing capacity. His contributions often focused on refining the bearing capacity equation, especially considering factors like the ratio of foundation depth to width ($D/B$) and the soil's shear strength characteristics. The theory aims to provide a more accurate assessment of the ultimate bearing capacity ($q_u$), which is the maximum pressure the soil can sustain before shear failure.
Skempton's work, particularly his analysis of ultimate bearing capacity, is strongly associated with clay soils. This is because:
The general bearing capacity equation often includes terms related to cohesion ($c$), surcharge pressure ($\gamma D_f$), and the soil's unit weight integrated over the footing width ($0.5 \gamma B$). Skempton refined the bearing capacity factors ($N_c$, $N_q$, $N_\gamma$) and proposed modifications based on soil properties and foundation geometry, particularly effective for cohesive materials.
Based on its development and common application in geotechnical engineering, Skempton's bearing capacity theory is most valid and widely used for estimating the bearing capacity of foundations resting on clay soils.
In general shear failure, continuous failure is developed between:
The bearing capacity factors Nc, Nq and Nr are function of-
When the soil layer surrounding a portion of the pile shaft settles more than the pile, a downward drag occurs in pile, then the drag is known as -
The old type of wall foundation consisting of multiple steps of bricks or stone layers of gradually increasing width is called as
While designing the pile as a column, the end conditions adopted is -