Influence of longitudinal force and internal pressure on the frequency of free vibrations of an underground oil pipeline

This paper is based on the equation obtained earlier by V.G. Sokolov to find the frequencies of natural vibrations of straight sections of large-diameter pipelines. In this work, to take into account the effect of hydrostatic pressure on the pipeline wall from oil flowing at different speeds, the so...

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Main Authors: Dmitriev Andrey, Sokolov Vladimir, Bereznyov Aleksey
Format: Article
Language:English
Published: EDP Sciences 2020-01-01
Series:E3S Web of Conferences
Online Access:https://www.e3s-conferences.org/articles/e3sconf/pdf/2020/77/e3sconf_ersme2020_01010.pdf
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spelling doaj-d76455d7bac04ea981bfec5f052dbee82021-04-02T16:33:17ZengEDP SciencesE3S Web of Conferences2267-12422020-01-012170101010.1051/e3sconf/202021701010e3sconf_ersme2020_01010Influence of longitudinal force and internal pressure on the frequency of free vibrations of an underground oil pipelineDmitriev Andrey0Sokolov Vladimir1Bereznyov Aleksey2Industrial University of TyumenIndustrial University of TyumenIndustrial University of TyumenThis paper is based on the equation obtained earlier by V.G. Sokolov to find the frequencies of natural vibrations of straight sections of large-diameter pipelines. In this work, to take into account the effect of hydrostatic pressure on the pipeline wall from oil flowing at different speeds, the solution obtained by M.A. Ilgamov and A.S. Volmyr is used. At the same time, the effect of a stationary fluid flow on the pipeline wall is taken into account in the equation written in forces for the last term of the normal component of inertia forces. The resulting modified equation allows determining the frequency characteristics of the pipeline both according to the rod theory (without taking into account the deformation of the cross section) and according to the theory of shells (taking into account the deformation of the cross section).https://www.e3s-conferences.org/articles/e3sconf/pdf/2020/77/e3sconf_ersme2020_01010.pdf
collection DOAJ
language English
format Article
sources DOAJ
author Dmitriev Andrey
Sokolov Vladimir
Bereznyov Aleksey
spellingShingle Dmitriev Andrey
Sokolov Vladimir
Bereznyov Aleksey
Influence of longitudinal force and internal pressure on the frequency of free vibrations of an underground oil pipeline
E3S Web of Conferences
author_facet Dmitriev Andrey
Sokolov Vladimir
Bereznyov Aleksey
author_sort Dmitriev Andrey
title Influence of longitudinal force and internal pressure on the frequency of free vibrations of an underground oil pipeline
title_short Influence of longitudinal force and internal pressure on the frequency of free vibrations of an underground oil pipeline
title_full Influence of longitudinal force and internal pressure on the frequency of free vibrations of an underground oil pipeline
title_fullStr Influence of longitudinal force and internal pressure on the frequency of free vibrations of an underground oil pipeline
title_full_unstemmed Influence of longitudinal force and internal pressure on the frequency of free vibrations of an underground oil pipeline
title_sort influence of longitudinal force and internal pressure on the frequency of free vibrations of an underground oil pipeline
publisher EDP Sciences
series E3S Web of Conferences
issn 2267-1242
publishDate 2020-01-01
description This paper is based on the equation obtained earlier by V.G. Sokolov to find the frequencies of natural vibrations of straight sections of large-diameter pipelines. In this work, to take into account the effect of hydrostatic pressure on the pipeline wall from oil flowing at different speeds, the solution obtained by M.A. Ilgamov and A.S. Volmyr is used. At the same time, the effect of a stationary fluid flow on the pipeline wall is taken into account in the equation written in forces for the last term of the normal component of inertia forces. The resulting modified equation allows determining the frequency characteristics of the pipeline both according to the rod theory (without taking into account the deformation of the cross section) and according to the theory of shells (taking into account the deformation of the cross section).
url https://www.e3s-conferences.org/articles/e3sconf/pdf/2020/77/e3sconf_ersme2020_01010.pdf
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