The DOI matches its Crossref record.
Stability and Nonlinear Response Analysis of Parametric Vibration for Elastically Constrained Pipes Conveying Pulsating Fluid
Overview
Integrity signals
Registry
Cites
Statistics
Verification
Claims the paper makes
Claims other papers make about this one
Each is checked against this paper’s own text: does it say what the citing paper says it does?
The instability of the flow velocity may cause parametric vibrations of pipes.
“The instability of the flow velocity may cause parametric vibrations of pipes [8] .”
From Vibration control of fluid-conveying pipes: a state-of-the-art review (2023) · cites this paper as [8]
Citations
Cites
No references could be resolved yet.
Research works printed but not linked: 44
- Ding H, Ji JC, Chen LQ. Nonlinear vibration isolation for fluid-conveying pipes using quasi-zero stiffness characteristics. Mech Syst Signal Process. 2019;121:675–88. · DOI · Paper page
- Shoaib M, Chen ZY, Li FM. Vibration attenuation of periodic non-uniform pipes conveying fluid. J Vib Eng Technol. 2021;9(8):2035–45. · DOI
- Gao PX, Yu T, Zhang YL, Wang J, Zhai JY. Vibration analysis and control technologies of hydraulic pipeline system in aircraft: a review. Chin J Aeronaut. 2021;34:83–114.
- Panda LN, Kar RC. Nonlinear dynamics of a pipe conveying pulsating fluid with parametric and internal resonances. Nonlinear Dyn. 2007;49(1–2):9–30. · DOI
- Wang D, Hao ZF, Pavlovskaia E, Wiercigroch M. Bifurcation analysis of vortex-induced vibration of low-dimensional models of marine risers. Nonlinear Dyn. 2021;106(1):147–67. · DOI
- Liang F, Gao A, Li XF, Zhu WD. Nonlinear parametric vibration of spinning pipes conveying fluid with varying spinning speed and flow velocity. Appl Math Model. 2021;95:320–38. · DOI
- Reddy RS, Panda S, Natarajan G. Nonlinear dynamics of functionally graded pipes conveying hot fluid. Nonlinear Dyn. 2020;99(3):1989–2010. · DOI
- Zhang YF, Yao MH, Zhang W, Wen BC. Dynamical modeling and multi-pulse chaotic dynamics of cantilevered pipe conveying pulsating fluid in parametric resonance. Aerosp Sci Technol. 2017;68:441–53. · DOI
- Wu QL, Qi GY. Global dynamics of a pipe conveying pulsating fluid in primary parametrical resonance: analytical and numerical results from the nonlinear wave equation. Phys Lett A. 2019;383(14):1555–62. · DOI
- Xie WD, Gao XF, Wang EH, Xu WH, Bai YC. An investigation of the nonlinear dynamic response of a flexible pipe undergoing vortex-induced vibrations and conveying internal fluid with variable-density. Ocean Eng. 2019;183(C):453–68.
- Xie WD, Gao XF, Xu WH. Stability and nonlinear vibrations of a flexible pipe parametrically excited by an internal varying flow density. Acta Mech Solida. 2020;36(1):206–19.
- Li Q, Liu W, Lu K, Yue Z. Three-dimensional parametric resonance of fluid-conveying pipes in the pre-buckling and post-buckling states. Int J Pres Ves Pip. 2020;189(4):104287.
- Zhao F, Wang Z, Feng Z, Liu H. Stability analysis of Maxwell viscoelastic pipes conveying fluid with both ends simply supported. Appl Math Mech. 2001;22(12):1436–45. · DOI
- Liu G, Wang YS, Hao ZR, Wang Y, Ren WL. Prediction of the instability for simply supported pipes conveying gas-liquid two-phase slug flow. Ocean Eng. 2022;244:110388. · DOI
- Jiang TL, Dai HL, Zhou K, Wang L. Nonplanar post-buckling analysis of simply supported pipes conveying fluid with an axially sliding downstream end. Appl Math Mech. 2020;41(6):15–32. · DOI
- Asie K, Kamyar H, Ramin V. Investigating impact-induced vibrations of fluid-conveying elastic pipes considering Hertz theory. Mech Res Commun. 2021;116:103762. · DOI
- Ma WL, Li XF, Kang YL. Third-order shear deformation beam model for flexural waves and free vibration of pipes. J Acoust Soc Am. 2020;147(3):1634–47. · DOI
- Akintoye OO, Oyediran AA. The effect of various boundary conditions on the nonlinear dynamics of slightly curved pipes under thermal loading. Appl Math Model. 2020;87:332–50. · DOI
- Yuan JR, Fan X, Shu S, Ding H, Chen LQ. Free vibration analysis and numerical simulation of slightly curved pipe conveying fluid based on Timoshenko beam theory. Int J Appl Mech. 2022;14(02):1758–8251.
- Najafi AF, Mousavian SM, Amini K. Numerical investigations on swirl intensity decay rate for turbulent swirling flow in a fixed pipe. Int J Mech Sci. 2011;53(10):801–11. · DOI
- Paidoussis MP. Stability, double degeneracy, and chaos in cantilevered pipes conveying fluid. J Acoust Soc Am. 2005;88(S1):S194. · DOI
- Folley CN, Bajaj AK. Spatial nonlinear dynamics near principal parametric resonance for a fluid-conveying cantilever pipe. J Fluid Struct. 2005;21(5):459–84. · DOI
- Yoon HI, Son IS. Dynamic response of rotating flexible cantilever pipe conveying fluid with tip mass. Int J Mech Sci. 2007;49(7):878–87. · DOI
- Wang L, Liu ZY, Abdelkefi A, Wang YK, Dai HL. Nonlinear dynamics of cantilevered pipes conveying fluid: towards a further understanding of the effect of loose constraints. Int J Nonlinear Mech. 2017;95:19–29. · DOI
- Rong B, Lu K, Rui XT, Ni XJ, Tao L, Wang GP. Nonlinear dynamics analysis of pipe conveying fluid by Riccati absolute nodal coordinate transfer matrix method. Nonlinear Dyn. 2018;92(2):699–708. · DOI
- Zhou K, Yi HR, Dai HL, Yan H, Guo ZL, Xiong FR, Ni Q, Hagedorn P, Wang L. Nonlinear analysis of L-shaped pipe conveying fluid with the aid of absolute nodal coordinate formulation. Nonlinear Dyn. 2021;107(1):391–412. · DOI
- Yamashita K, Yagyu T, Yabuno H. Nonlinear interactions between unstable oscillatory modes in a cantilevered pipe conveying fluid. Nonlinear Dyn. 2019;98(4):2927–38. · DOI
- Yamashita K, Kitaura K, Nishiyama N, Yabuno H. Non-planar motions due to nonlinear interactions between unstable oscillatory modes in a cantilevered pipe conveying fluid. Mech Syst Signal Process. 2022;178:109183. · DOI
- Szmidt T, Konowrocki R, Pisarski D. Stabilization of a cantilever pipe conveying fluid using electromagnetic actuators of the transformer type. Meccanica. 2021;12:2879–92. · DOI
- Noah ST, Hopkins GR. Dynamic stability of elastically supported pipes conveying pulsating fluid. J Sound Vib. 1980;71(1):103–16. · DOI
- Sugiyama Y, Tanaka Y, Kishi T, Kawagoe H. Effect of a spring support on the stability of pipes conveying fluid. J Sound Vib. 1985;100(2):257–70. · DOI
- Wang ZM, Feng ZY, Zhao FQ, Liu HZ. Analysis of coupled-mode flutter of pipes conveying fluid on the elastic foundation. Appl Math Mech. 2000;21(10):1177–86. · DOI
- Qiao N, Huang Y. Differential quadrature method to stability analysis of pipes conveying fluid with spring support. Acta Mech Solida Sin. 2000;13(4):320–7.
- Deng TC, Ding H, Chen LQ. Critical velocity and supercritical natural frequencies of fluid-conveying pipes with retaining clips. Int J Mech Sci. 2022;222:107254. · DOI
- Askarian AR, Permoon MR, Zahedi M, Shakouri M. Stability analysis of viscoelastic pipes conveying fluid with different boundary conditions described by fractional Zener model. Appl Math Model. 2022;103:750–63. · DOI
- Ding H, Li Y, Chen LQ. Nonlinear vibration of a beam with asymmetric elastic supports. Nonlinear Dyn. 2019;95(3):2543–54. · DOI
- Wei S, Yan X, Fan X, Mao XY, Ding H, Chen LQ. Vibration of fluid-conveying pipe with nonlinear supports at both ends. Appl Math Mech. 2022;43(6):845–62. · DOI
- Thomsen JJ, Fuglede N. Perturbation-based prediction of vibration phase shift along fluid-conveying pipes due to Coriolis forces, nonuniformity, and nonlinearity. Nonlinear Dyn. 2020;99(1):173–99. · DOI
- Khodabakhsh R, Saidi AR, Bahaadini R. An analytical solution for nonlinear vibration and post-buckling of functionally graded pipes conveying fluid considering the rotary inertia and shear deformation effects. Appl Ocean Res. 2020;101:102277. · DOI
- Li Q, Liu W, Lu K, Yue Z. Nonlinear parametric vibration of a fluid-conveying pipe flexibly restrained at the ends. Acta Mech Solida Sin. 2020;33(3):1–20.
- Kheiri M. Nonlinear dynamics of imperfectly-supported pipes conveying fluid. J Fluid Struct. 2020;93:102850. · DOI
- Yamashita K, Nishiyama N, Katsura K, Yabuno H. Hopf–Hopf interactions in a spring-supported pipe conveying fluid. Mech Syst Signal Process. 2021;152:107390. · DOI
- Zhang C, Mao XY, Ding H, Chen LQ. Stability analysis of axially excited beam with elastic boundary. J Dyn Control. 2022;20(3):1–11.
- Ye SQ, Ding H, Wei S, Ji JC, Chen LQ. Non-trivial equilibriums and natural frequencies of a slightly curved pipe conveying supercritical fluid. Ocean Eng. 2021;227:108899. · DOI
Cited by
Sorted by citations
Vibration control of fluid-conveying pipes: a state-of-the-art review
Ding, H., & Ji, J. C. (2023) · Applied Mathematics and Mechanics · doi:10.1007/s10483-023-3023-9 · Cited by 132
“The instability of the flow velocity may cause parametric vibrations of pipes([8]).”
BackgroundSelf-citation
Metadata
- Authors
- Hao, M.-Y., Ding, H., Mao, X.-Y., & Chen, L.-Q.
- Affiliations
- Shanghai University (CN)
- Corresponding author
- Ding, Hu
- Venue
- Acta Mechanica Solida Sinica
- Published
- 2022-12-15
- Volume
- 36
- Issue
- 2
- Pages
- 230-240
- ISSN
- 0894-9166 (ISSN-L)
- 1860-2134
- OpenAlex
- W4311773311
- Cited by
- 33
- References
- 0
- Citations by year
- 2026: 6 · 2025: 10 · 2024: 7 · 2023: 10
- FWCI
- 2.72
- Type
- journal article
- Language
- en
- Open access
- closed
- Licence
- Locations
- Acta Mechanica Solida Sinica (publishedVersion)
- Funders
- National Science Fund for Distinguished Young Scholars (12025204)
- Shanghai Municipal Education Commission (2019-01-07-00-09-E00018)
- Topics
- Physical Sciences › Engineering › Mechanical Engineering › Vibration and Dynamic Analysis
- Physical Sciences › Engineering › Computational Mechanics › Fluid Dynamics and Vibration Analysis
- Physical Sciences › Engineering › Control and Systems Engineering › Dynamics and Control of Mechanical Systems
- Keywords
- fluid-conveying pipes, parametric vibration, transverse vibration, critical flow velocity, instability boundary, natural frequencies
About these checks
Registry, retraction, Cites and statistics results are computed, not judged, with one exception: a printed reference that no index lists is read once by a model before it counts as a citation error. Claims are extracted by a model and kept only when their quote appears verbatim in the text; each cited source is then checked, with a model’s help, for whether it says what the claim relies on. Those verdicts can be wrong — read the claim’s quote and the cited source before relying on one.
Statistics and arithmetic are recomputed, not judged.
Confidence bands are shown only for fields calibrated on our annotated test set. None is calibrated yet, so no band is shown.
What counts as a claim ›How we measure confidence ›How we check this ›
Are you an author, or do you see a problem with this page? Request a review