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Effect of boundary mobility on nonlinear pulsatile-flow induced dynamic instability of FG pipes

  • Zhoumi Wang*
  • , Yiru Ren
  • , Qingchun Meng
  • *Corresponding author for this work
  • Beihang University
  • Hunan University

Research output: Contribution to journalArticlepeer-review

Abstract

In practical engineering such as aerial refueling pipes, the boundary of the fluid-conveying pipe is difficult to be completely immovable. Pipes under movable and immovable boundaries are controlled by different dominant nonlinear factors, where the boundary mobility will affect the nonlinear dynamic characteristics, which should be focused on for adopting different strategies for vibration suppression and control. The nonlinear dynamic instability characteristics of functionally graded fluid-conveying pipes lying on a viscoelastic foundation under movable and immovable boundary conditions are systematically studied for the first time. Nonlinear factors involving nonlinear inertia and nonlinear curvature for pipes with a movable boundary as well as tensile hardening and nonlinear curvature for pipes with an immovable boundary are comprehensively considered during the derivation of the governing equations of the principal parametric resonance. The stability boundary and amplitude-frequency bifurcation diagrams are obtained by employing the two-step perturbation- incremental harmonic balance method (TSP-IHBM). Results show that the movability of the boundary of the pipe has a great influence on the vibration amplitude, bifurcation topology, and the physical meanings of the stability boundary due to different dominant nonlinear factors. This research has guidance significance for nonlinear dynamic design of fluid-conveying pipe with avoiding in the instability regions.

Original languageEnglish
Pages (from-to)751-764
Number of pages14
JournalStructural Engineering and Mechanics
Volume86
Issue number6
DOIs
StatePublished - 25 Jun 2023

Keywords

  • boundary mobility
  • curvature nonlinearity
  • dynamic instability
  • inertia nonlinearity
  • perturbation-incremental harmonic balance method
  • tensile hardening nonlinearity

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