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A method for predicting six degrees-of-freedom ultimate limit state of subsea mudmats

A method for predicting six degrees-of-freedom ultimate limit state of subsea mudmats
A method for predicting six degrees-of-freedom ultimate limit state of subsea mudmats

Rectangular mudmat foundations are extensively deployed in deep waters to support subsea infrastructure leading to renewed interest in optimizing the design of offshore shallow foundations. Offshore mdustry guidelines (e.g. API RP2GEO and ISO 19901-4) are based on classical bearing capacity theory of a plane strain strip foundation resting on the surface of a uniform Tresca material. More realistic conditions are accounted for through a range of superposed empirical modification factors and the effective width principle. In practice, subsea foundations experience complex loading in six degrees-of-freedom (vertical load, biaxial horizontal load, biaxial moment and torsion), due to expansion and contraction of connected pipelines and jumpers; they may be able to mobilize transient tensile capacity; and they are typically three-dimensional in plan, shallowly embedded and founded on soft, nonnally consolidated, soils with linearly increasing strength with depth. Accurate determination of the ultimate limit state of subsea mudmats is best achieved by considering the relevant foundation, soil and loading boundary conditions explicitly. In this paper, a simplified approach for predicting the ultimate limit state of mudmat foundations under six degrees-of-freedom, based on failure envelopes, obtained from extensive finite element analyses, is compared with the traditional bearing capacity methods as recommended in industry guidelines.

The American Society of Mechanical Engineers
Feng, Xiaowei
b1a28be8-c603-4239-9c93-b2c14274e9c7
Gourvenec, Susan
6ff91ad8-1a91-42fe-a3f4-1b5d6f5ce0b8
Feng, Xiaowei
b1a28be8-c603-4239-9c93-b2c14274e9c7
Gourvenec, Susan
6ff91ad8-1a91-42fe-a3f4-1b5d6f5ce0b8

Feng, Xiaowei and Gourvenec, Susan (2014) A method for predicting six degrees-of-freedom ultimate limit state of subsea mudmats. In Offshore Geotechnics. vol. 3, The American Society of Mechanical Engineers.. (doi:10.1115/OMAE2014-23206).

Record type: Conference or Workshop Item (Paper)

Abstract

Rectangular mudmat foundations are extensively deployed in deep waters to support subsea infrastructure leading to renewed interest in optimizing the design of offshore shallow foundations. Offshore mdustry guidelines (e.g. API RP2GEO and ISO 19901-4) are based on classical bearing capacity theory of a plane strain strip foundation resting on the surface of a uniform Tresca material. More realistic conditions are accounted for through a range of superposed empirical modification factors and the effective width principle. In practice, subsea foundations experience complex loading in six degrees-of-freedom (vertical load, biaxial horizontal load, biaxial moment and torsion), due to expansion and contraction of connected pipelines and jumpers; they may be able to mobilize transient tensile capacity; and they are typically three-dimensional in plan, shallowly embedded and founded on soft, nonnally consolidated, soils with linearly increasing strength with depth. Accurate determination of the ultimate limit state of subsea mudmats is best achieved by considering the relevant foundation, soil and loading boundary conditions explicitly. In this paper, a simplified approach for predicting the ultimate limit state of mudmat foundations under six degrees-of-freedom, based on failure envelopes, obtained from extensive finite element analyses, is compared with the traditional bearing capacity methods as recommended in industry guidelines.

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More information

Published date: 2014
Venue - Dates: ASME 2014 33rd International Conference on Ocean, Offshore and Arctic Engineering, OMAE 2014, , San Francisco, United States, 2014-06-08 - 2014-06-13

Identifiers

Local EPrints ID: 414525
URI: http://eprints.soton.ac.uk/id/eprint/414525
PURE UUID: aaf5e72d-2d0a-4696-bad6-6658a095ece9
ORCID for Susan Gourvenec: ORCID iD orcid.org/0000-0002-2628-7914

Catalogue record

Date deposited: 03 Oct 2017 16:31
Last modified: 16 Mar 2024 04:31

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Contributors

Author: Xiaowei Feng
Author: Susan Gourvenec ORCID iD

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