Anomalous steady flows in a tube

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Abstract

Tube flow of a viscoelastic liquid of the multiple integral type driven by periodic forcing is investigated. It is shown that mean longitudinal and secondary flows exist, independently of the explicit form of the constitutive functions, due to frequency cancellation when the forcing oscillates around a zero mean. Closed form expressions are given for these non-trivial flows at the lowest order of the algorithm where nonlinear effects appear. © 1991 Dr. Dietrich Steinkopff Verlag GmbH & Co. KG.
Original languageEnglish
Pages (from-to)474-479
Number of pages6
JournalRheologica Acta
Volume30
Issue number5
DOIs
Publication statusPublished - 1991

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Secondary flow
steady flow
Pipe flow
Steady flow
tubes
Liquids
secondary flow
cancellation
liquids

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Siginer, A. / Anomalous steady flows in a tube. In: Rheologica Acta. 1991 ; Vol. 30, No. 5. pp. 474-479.
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Anomalous steady flows in a tube. / Siginer, A.

In: Rheologica Acta, Vol. 30, No. 5, 1991, p. 474-479.

Research output: Contribution to journalArticle

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T1 - Anomalous steady flows in a tube

AU - Siginer, A.

N1 - Cited By :6 Export Date: 21 June 2018

PY - 1991

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N2 - Tube flow of a viscoelastic liquid of the multiple integral type driven by periodic forcing is investigated. It is shown that mean longitudinal and secondary flows exist, independently of the explicit form of the constitutive functions, due to frequency cancellation when the forcing oscillates around a zero mean. Closed form expressions are given for these non-trivial flows at the lowest order of the algorithm where nonlinear effects appear. © 1991 Dr. Dietrich Steinkopff Verlag GmbH & Co. KG.

AB - Tube flow of a viscoelastic liquid of the multiple integral type driven by periodic forcing is investigated. It is shown that mean longitudinal and secondary flows exist, independently of the explicit form of the constitutive functions, due to frequency cancellation when the forcing oscillates around a zero mean. Closed form expressions are given for these non-trivial flows at the lowest order of the algorithm where nonlinear effects appear. © 1991 Dr. Dietrich Steinkopff Verlag GmbH & Co. KG.

U2 - 10.1007/BF00396531

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