Undrained capacity of surface foundations with zero-tension interface under planar V-H-M loading
Undrained capacity of surface foundations with zero-tension interface under planar V-H-M loading
Undrained capacity of strip and circular surface foundations with a zero-tension interface on a deposit with varying degrees of strength heterogeneity is investigated by finite element analyses. The method for simulating the zero-tension interface numerically is validated. Failure envelopes for strip and circular surface foundations under undrained planar V-H-M loading are presented and compared with predictions from traditional bearing capacity theory. Similar capacity is predicted with both methods in V-H and V-M loading space while the traditional bearing capacity approach under-estimates the V-H-M capacity derived from the numerical analyses due to superposition of solutions for load inclination and eccentricity not adequately capturing the true soil response. An approximating expression is proposed to describe the shape of normalised V-H-M failure envelopes for strip and circular foundations with a zero-tension interface. The unifying expression enables implementation in an automated calculation tool resulting in essentially instantaneous generation of combined loading failure envelopes and optimisation of a foundation design as a function of foundation size or material factor. In contrast, the traditional bearing capacity theory approach or direct numerical analyses for a given scenario requires ad-hoc analyses covering a range of input variables in order to obtain the 'best' design.
Bearing capacity, Footings/foundations, Numerical modelling, Offshore engineering, Zero-tension interfaces
47-57
Shen, Z.
5b6f97ac-5904-43a5-8fc6-c5bf1be90723
Feng, X.
b1a28be8-c603-4239-9c93-b2c14274e9c7
Gourvenec, S.
6ff91ad8-1a91-42fe-a3f4-1b5d6f5ce0b8
March 2016
Shen, Z.
5b6f97ac-5904-43a5-8fc6-c5bf1be90723
Feng, X.
b1a28be8-c603-4239-9c93-b2c14274e9c7
Gourvenec, S.
6ff91ad8-1a91-42fe-a3f4-1b5d6f5ce0b8
Shen, Z., Feng, X. and Gourvenec, S.
(2016)
Undrained capacity of surface foundations with zero-tension interface under planar V-H-M loading.
Computers and Geotechnics, 73, .
(doi:10.1016/j.compgeo.2015.11.024).
Abstract
Undrained capacity of strip and circular surface foundations with a zero-tension interface on a deposit with varying degrees of strength heterogeneity is investigated by finite element analyses. The method for simulating the zero-tension interface numerically is validated. Failure envelopes for strip and circular surface foundations under undrained planar V-H-M loading are presented and compared with predictions from traditional bearing capacity theory. Similar capacity is predicted with both methods in V-H and V-M loading space while the traditional bearing capacity approach under-estimates the V-H-M capacity derived from the numerical analyses due to superposition of solutions for load inclination and eccentricity not adequately capturing the true soil response. An approximating expression is proposed to describe the shape of normalised V-H-M failure envelopes for strip and circular foundations with a zero-tension interface. The unifying expression enables implementation in an automated calculation tool resulting in essentially instantaneous generation of combined loading failure envelopes and optimisation of a foundation design as a function of foundation size or material factor. In contrast, the traditional bearing capacity theory approach or direct numerical analyses for a given scenario requires ad-hoc analyses covering a range of input variables in order to obtain the 'best' design.
Text
2016 Computers and Geotechnics 73_47-57 Shen et al.
- Accepted Manuscript
More information
Accepted/In Press date: 20 November 2015
e-pub ahead of print date: 17 December 2015
Published date: March 2016
Keywords:
Bearing capacity, Footings/foundations, Numerical modelling, Offshore engineering, Zero-tension interfaces
Identifiers
Local EPrints ID: 414711
URI: http://eprints.soton.ac.uk/id/eprint/414711
ISSN: 0266-352X
PURE UUID: 5dfc9d17-5757-4b36-bf78-c165ad7aeccf
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Date deposited: 06 Oct 2017 16:31
Last modified: 16 Mar 2024 04:31
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Author:
Z. Shen
Author:
X. Feng
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