Transient response of a concrete tunnel in an elastic rock with imperfect contact

The two-dimensional transient response of an imperfect bonded circular lined pipeline lying in an elastic infinite medium is investigated. Imperfect boundary conditions between the surrounding elastic rock and the tunnel are modelled with a two-linear-spring design. The novelty of the manuscript con...

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Main Authors: R. Shakeri, A. Mesgouez, G. Lefeuve-Mesgouez
Format: Article
Language:English
Published: Elsevier 2020-09-01
Series:International Journal of Mining Science and Technology
Subjects:
Online Access:http://www.sciencedirect.com/science/article/pii/S2095268619302423
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spelling doaj-fc865091295d4667aa342a7ef48696902020-11-25T03:54:29ZengElsevierInternational Journal of Mining Science and Technology2095-26862020-09-01305605612Transient response of a concrete tunnel in an elastic rock with imperfect contactR. Shakeri0A. Mesgouez1G. Lefeuve-Mesgouez2UMR 1114 EMMAH, Avignon University, F-84916 Avignon, France; Department of Civil, Environmental & Architectural Engineering, University of Colorado Boulder, CO 80309, USAUMR 1114 EMMAH, Avignon University, F-84916 Avignon, France; Corresponding author.UMR 1114 EMMAH, Avignon University, F-84916 Avignon, FranceThe two-dimensional transient response of an imperfect bonded circular lined pipeline lying in an elastic infinite medium is investigated. Imperfect boundary conditions between the surrounding elastic rock and the tunnel are modelled with a two-linear-spring design. The novelty of the manuscript consists in studying at the same time transient regimes and imperfect bonded interfaces for simulating the dynamic response of a tunnel embedded in an elastic infinite rock. Wave propagation fields in tunnel and rock are expressed in terms of infinite Bessel and Hankel series. To solve the transient problem, the Laplace transform and the associated Durbin’s algorithm are performed. To exhibit the dynamic responses, influences of various parameters such as the quality of the interface conditions and the thickness of the lining are presented. The dynamic hoop stresses and the solid displacements of both the tunnel and the rock are also proposed.http://www.sciencedirect.com/science/article/pii/S2095268619302423Dynamic responseImperfect interfaceCircular tunnelSemi-analytical approachTransient wave propagation
collection DOAJ
language English
format Article
sources DOAJ
author R. Shakeri
A. Mesgouez
G. Lefeuve-Mesgouez
spellingShingle R. Shakeri
A. Mesgouez
G. Lefeuve-Mesgouez
Transient response of a concrete tunnel in an elastic rock with imperfect contact
International Journal of Mining Science and Technology
Dynamic response
Imperfect interface
Circular tunnel
Semi-analytical approach
Transient wave propagation
author_facet R. Shakeri
A. Mesgouez
G. Lefeuve-Mesgouez
author_sort R. Shakeri
title Transient response of a concrete tunnel in an elastic rock with imperfect contact
title_short Transient response of a concrete tunnel in an elastic rock with imperfect contact
title_full Transient response of a concrete tunnel in an elastic rock with imperfect contact
title_fullStr Transient response of a concrete tunnel in an elastic rock with imperfect contact
title_full_unstemmed Transient response of a concrete tunnel in an elastic rock with imperfect contact
title_sort transient response of a concrete tunnel in an elastic rock with imperfect contact
publisher Elsevier
series International Journal of Mining Science and Technology
issn 2095-2686
publishDate 2020-09-01
description The two-dimensional transient response of an imperfect bonded circular lined pipeline lying in an elastic infinite medium is investigated. Imperfect boundary conditions between the surrounding elastic rock and the tunnel are modelled with a two-linear-spring design. The novelty of the manuscript consists in studying at the same time transient regimes and imperfect bonded interfaces for simulating the dynamic response of a tunnel embedded in an elastic infinite rock. Wave propagation fields in tunnel and rock are expressed in terms of infinite Bessel and Hankel series. To solve the transient problem, the Laplace transform and the associated Durbin’s algorithm are performed. To exhibit the dynamic responses, influences of various parameters such as the quality of the interface conditions and the thickness of the lining are presented. The dynamic hoop stresses and the solid displacements of both the tunnel and the rock are also proposed.
topic Dynamic response
Imperfect interface
Circular tunnel
Semi-analytical approach
Transient wave propagation
url http://www.sciencedirect.com/science/article/pii/S2095268619302423
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AT amesgouez transientresponseofaconcretetunnelinanelasticrockwithimperfectcontact
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