Critical Skirt Spacing for Shallow Foundations under General Loading
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Citations
A generalised failure envelope for undrained capacity of circular shallow foundations under general loading
Suction caisson foundations for offshore wind turbines subjected to wave and earthquake loading: effect of soil–foundation interface
A polytree-based adaptive approach to limit analysis of cracked structures
Experimental investigation of reverse end bearing of offshore shallow foundations
An edge-based finite element method (ES-FEM) with adaptive scaled-bubble functions for plane strain limit analysis
References
Delaunay refinement algorithms for triangular mesh generation
Hauptaufsätze: Über die Eindringungsfestigkeit (Härte) plastischer Baustoffe und die Festigkeit von Schneiden
Lower bound limit analysis of cohesive‐frictional materials using second‐order cone programming
Upper bound limit analysis using simplex strain elements and second-order cone programming
The Effect of Increasing Strength with Depth on the Bearing Capacity of Clays
Related Papers (5)
Undrained failure envelope for skirted foundations under general loading
The undrained capacity of skirted strip foundations under combined loading
Frequently Asked Questions (11)
Q2. What is the effect of a foundation with very short skirts on the soil?
462• In reality, a foundation with very short skirts placed on soil with low mudline 463 strength will tend to settle until sufficient bearing capacity is achieved, resulting in a 464 higher effective embedment and thus a reduction in the required number of internal 465 skirts.
Q3. How many internal skirts are required for a low embedment ratio?
In many cases, more than 411 twice as many internal skirts are required in soil with strength proportional to depth 412 (kB/sum = ∞) compared with uniform soil (kB/sum = 0) across the range of embedment 413 ratios considered in this study.
Q4. What is the significance of the gapping between the foundation skirts and the adjacent soil?
It is 150 acknowledged that gapping between the foundation skirts and the adjacent soil may 151 occur, particularly when a foundation is subjected to predominantly horizontal loading 152 in soil with a low degree of strength heterogeneity.
Q5. How many internal skirts are needed to achieve maximum H-M capacity?
441The efficiencies available from limiting the vertical load level are relatively modest, 442even when kB/sum = ∞, with one or at most two internal skirts being saved (although at 443 high embedment ratios this is a reduction by half).
Q6. How many internal skirts are required to ensure soil plug rigidity?
337Figure 15 and 16 show that when the soil strength is proportional to depth (kB/sum = ∞), 338 more internal skirts are required, particularly when the skirt embedment ratio is low, as 339 in Figure 15.
Q7. How many internal skirts are required to achieve maximum H-M capacity?
In the case of soil with strength proportional to depth, 434 Figure 23b, a reduction in the required number of internal skirts is achieved over the full 435 range of embedment ratios.
Q8. how many internal skirts are required to ensure soil plug rigidity?
341 In fact, Figure 15 shows that six or more internal skirts are required to ensure soil plug 342 rigidity for a foundation with d/B = 0.1 in soil with strength proportional to depth – 343 twice as many as are required with the same embedment ratio in a deposit with uniform 344 strength (cf. Figure 13).
Q9. How can the 122 variation of strength with depth be approximated?
In the field, the 122 variation of strength with depth can often be approximated with sufficient accuracy as a 123 linear function.
Q10. What is the number of internal skirts required to ensure that the maximum load-carrying?
80This paper presents results from a comprehensive numerical investigation of the critical 81 number of internal foundation skirts required to ensure that the soil plug confined within 82 a skirted foundation displaces as a rigid block, thus ensuring that the maximum load-83 carrying capacity of the foundation can be realized.
Q11. What is the effect of normalization on the bearing capacity factor of 256?
Also with respect to 256 Figure 8b, it should be noted that in the reduction in bearing capacity factor with 257 increasing embedment ratio is an effect of normalization by an ever-increasing strength 258 at skirt tip level; the actual bearing capacity Vult increases with d/B.