Buckling Analysis of Piles in Multi-Layered Soils

Pile buckling is infrequent, but sometimes it can occur in slender piles (i.e., micropiles) driven into soils with soft layers and/or voids. Buckling analysis of piles becomes more complex if the pile is surrounded by multi-layered soil. In this case, the well-known Timoshenko’s solution for pile bu...

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Autores principales: Luigi Fenu, Eleonora Congiu, Mariangela Deligia, Gian Felice Giaccu, Alireza Hosseini, Mauro Serra
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Lenguaje:EN
Publicado: MDPI AG 2021
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spelling oai:doaj.org-article:e4aa1387b8ba47cca8676ee8947bc8bd2021-11-25T16:33:21ZBuckling Analysis of Piles in Multi-Layered Soils10.3390/app1122106242076-3417https://doaj.org/article/e4aa1387b8ba47cca8676ee8947bc8bd2021-11-01T00:00:00Zhttps://www.mdpi.com/2076-3417/11/22/10624https://doaj.org/toc/2076-3417Pile buckling is infrequent, but sometimes it can occur in slender piles (i.e., micropiles) driven into soils with soft layers and/or voids. Buckling analysis of piles becomes more complex if the pile is surrounded by multi-layered soil. In this case, the well-known Timoshenko’s solution for pile buckling is of no use because it refers to single-layered soils. A variational approach for buckling analysis of piles in multi-layered soils is herein proposed. The proposed method allows for the estimation of the critical buckling load of piles in any multi-layered soil and for any boundary condition, provided that the distribution of the soil coefficient of the subgrade reaction is available. An eigenvalue-eigenvector problem is defined, where each eigenvector is the set of coefficients of a Fourier series describing the second-order displaced shape of the pile, and the related buckling load is the eigenvalue, thus obtaining the effective buckling load as the minimum eigenvalue. Besides the pile deformed shape, the stiffness distribution in the multi-layered soil is also described through a Fourier series. The Rayleigh–Ritz direct method is used to identify the Fourier development coefficients describing the pile deformation. For validation, buckling analysis results were compared with those obtained from an experimental test and a finite element analysis available in the literature, which confirmed this method’s reliability.Luigi FenuEleonora CongiuMariangela DeligiaGian Felice GiaccuAlireza HosseiniMauro SerraMDPI AGarticlepile bucklingmulti-layered soilsvariational approachFourier seriesRayleigh–Ritz methodsoft soilsTechnologyTEngineering (General). Civil engineering (General)TA1-2040Biology (General)QH301-705.5PhysicsQC1-999ChemistryQD1-999ENApplied Sciences, Vol 11, Iss 10624, p 10624 (2021)
institution DOAJ
collection DOAJ
language EN
topic pile buckling
multi-layered soils
variational approach
Fourier series
Rayleigh–Ritz method
soft soils
Technology
T
Engineering (General). Civil engineering (General)
TA1-2040
Biology (General)
QH301-705.5
Physics
QC1-999
Chemistry
QD1-999
spellingShingle pile buckling
multi-layered soils
variational approach
Fourier series
Rayleigh–Ritz method
soft soils
Technology
T
Engineering (General). Civil engineering (General)
TA1-2040
Biology (General)
QH301-705.5
Physics
QC1-999
Chemistry
QD1-999
Luigi Fenu
Eleonora Congiu
Mariangela Deligia
Gian Felice Giaccu
Alireza Hosseini
Mauro Serra
Buckling Analysis of Piles in Multi-Layered Soils
description Pile buckling is infrequent, but sometimes it can occur in slender piles (i.e., micropiles) driven into soils with soft layers and/or voids. Buckling analysis of piles becomes more complex if the pile is surrounded by multi-layered soil. In this case, the well-known Timoshenko’s solution for pile buckling is of no use because it refers to single-layered soils. A variational approach for buckling analysis of piles in multi-layered soils is herein proposed. The proposed method allows for the estimation of the critical buckling load of piles in any multi-layered soil and for any boundary condition, provided that the distribution of the soil coefficient of the subgrade reaction is available. An eigenvalue-eigenvector problem is defined, where each eigenvector is the set of coefficients of a Fourier series describing the second-order displaced shape of the pile, and the related buckling load is the eigenvalue, thus obtaining the effective buckling load as the minimum eigenvalue. Besides the pile deformed shape, the stiffness distribution in the multi-layered soil is also described through a Fourier series. The Rayleigh–Ritz direct method is used to identify the Fourier development coefficients describing the pile deformation. For validation, buckling analysis results were compared with those obtained from an experimental test and a finite element analysis available in the literature, which confirmed this method’s reliability.
format article
author Luigi Fenu
Eleonora Congiu
Mariangela Deligia
Gian Felice Giaccu
Alireza Hosseini
Mauro Serra
author_facet Luigi Fenu
Eleonora Congiu
Mariangela Deligia
Gian Felice Giaccu
Alireza Hosseini
Mauro Serra
author_sort Luigi Fenu
title Buckling Analysis of Piles in Multi-Layered Soils
title_short Buckling Analysis of Piles in Multi-Layered Soils
title_full Buckling Analysis of Piles in Multi-Layered Soils
title_fullStr Buckling Analysis of Piles in Multi-Layered Soils
title_full_unstemmed Buckling Analysis of Piles in Multi-Layered Soils
title_sort buckling analysis of piles in multi-layered soils
publisher MDPI AG
publishDate 2021
url https://doaj.org/article/e4aa1387b8ba47cca8676ee8947bc8bd
work_keys_str_mv AT luigifenu bucklinganalysisofpilesinmultilayeredsoils
AT eleonoracongiu bucklinganalysisofpilesinmultilayeredsoils
AT mariangeladeligia bucklinganalysisofpilesinmultilayeredsoils
AT gianfelicegiaccu bucklinganalysisofpilesinmultilayeredsoils
AT alirezahosseini bucklinganalysisofpilesinmultilayeredsoils
AT mauroserra bucklinganalysisofpilesinmultilayeredsoils
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