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Cited by 25Vibration and Dynamic AnalysisHydraulic and Pneumatic SystemsStability and Controllability of Differential Equations

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Resonance regulation on a hydraulic pipe via boundary excitations

Fan, Xin, Zhu, Chang-An, Mao, Xiao-Ye, Ding, Hu·2023·International Journal of Mechanical Sciences
DOI 10.1016/j.ijmecsci.2023.108375
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  • External excitations may be transmitted to pipes through the supporting structures of pipeline systems, generating vibrations of the pipes.

    “They may also be transmitted to pipes through the supporting structures of pipeline systems [15][16] , generating vibrations of the pipes.”

    From Vibration control of fluid-conveying pipes: a state-of-the-art review (2023) · cites this paper as [16]

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Research works printed but not linked: 59

  1. Foong, 2007, Nonlinear vibration caused by fatigue, J Sound Vib, 303, 58, 10.1016/j.jsv.2006.12.008 · DOI
  2. Gao, 2021, Vibration analysis and control technologies of hydraulic pipeline system in aircraft: a review, Chin J Aeronaut, 34, 83, 10.1016/j.cja.2020.07.007 · DOI
  3. Li, 2015, FSI research in pipeline systems - a review of the literature, J Fluid Struct, 57, 277, 10.1016/j.jfluidstructs.2015.06.020 · DOI
  4. Pavlovskaia, 2016, Multi-modes approach to modelling of vortex-induced vibration, Int J Nonlin Mech, 80, 40, 10.1016/j.ijnonlinmec.2015.11.008 · DOI
  5. Wang, 2021, Bifurcation analysis of vortex-induced vibration of low-dimensional models of marine risers, Nonlinear Dynam, 106, 147, 10.1007/s11071-021-06808-2 · DOI
  6. Tijsseling, 1996, Fluid-structure interaction in liquid-filled pipe systems: a review, J Fluid Struct, 10, 109, 10.1006/jfls.1996.0009 · DOI
  7. Tijsseling, 2007, Water hammer with fluid-structure interaction in thick-walled pipes, Comput Struct, 85, 844, 10.1016/j.compstruc.2007.01.008 · DOI
  8. Tijsseling, 2003, Exact solution of linear hyperbolic four-equation system in axial liquid-pipe vibration, J Fluid Struct, 18, 179, 10.1016/j.jfluidstructs.2003.07.001 · DOI
  9. Wang, 1997, Coupled analysis of fluid transients and structural dynamic responses of a pipeline system, J Hydraul Res, 35, 119, 10.1080/00221689709498647 · DOI
  10. Wang, 1998, Vibration and pressure fluctuation in a flexible hydraulic power system on an aircraft, Comput Fluids, 27, 1, 10.1016/S0045-7930(97)00033-9 · DOI
  11. Païdoussis, 1975, Flutter of conservative systems of pipes conveying incompressible fluid, J Mech Eng Sci, 17, 19, 10.1243/JMES_JOUR_1975_017_005_02 · DOI
  12. Païdoussis, 1974, Dynamic stability of pipes conveying fluid, J Sound Vib, 33, 267, 10.1016/S0022-460X(74)80002-7 · DOI · Paper page
  13. Païdoussis, 1993, Nonlinear dynamics of a fluid-conveying cantilevered pipe with an intermediate spring support, J Fluid Struct, 7, 269, 10.1006/jfls.1993.1017 · DOI
  14. Païdoussis, 1998, Non-linear dynamics of a fluid-conveying cantilevered pipe with a small mass attached at the free end, Int J Nonlin Mech, 33, 15, 10.1016/S0020-7462(97)00002-4 · DOI
  15. Liang, 2018, Transverse free vibration and stability analysis of spinning pipes conveying fluid, Int J Mech Sci, 137, 195, 10.1016/j.ijmecsci.2018.01.015 · DOI
  16. Li, 2016, Critical flow velocity of fluid-conveying magneto-electro-elastic pipe resting on an elastic foundation, Int J Mech Sci, 119, 273, 10.1016/j.ijmecsci.2016.10.030 · DOI
  17. Askarian, 2020, Vibration analysis of pipes conveying fluid resting on a fractional Kelvin-Voigt viscoelastic foundation with general boundary conditions, Int J Mech Sci, 179, 10.1016/j.ijmecsci.2020.105702 · DOI
  18. Ghayesh, 2013, Nonlinear dynamics of cantilevered extensible pipes conveying fluid, J Sound Vib, 332, 6405, 10.1016/j.jsv.2013.06.026 · DOI
  19. Yoon, 2007, Dynamic response of rotating flexible cantilever pipe conveying fluid with tip mass, Int J Mech Sci, 49, 878, 10.1016/j.ijmecsci.2006.11.006 · DOI
  20. Tan, 2019, Nonlinear frequencies and forced responses of pipes conveying fluid via a coupled Timoshenko model, J Sound Vib, 455, 241, 10.1016/j.jsv.2019.05.019 · DOI
  21. Oz, 2000, Transverse vibrations of tensioned pipes conveying fluid with time-dependent velocity, J Sound Vib, 236, 259, 10.1006/jsvi.2000.2985 · DOI
  22. Dai, 2014, Vortex-induced vibrations of pipes conveying pulsating fluid, Ocean Eng, 77, 12, 10.1016/j.oceaneng.2013.12.006 · DOI
  23. Panda, 2008, Nonlinear dynamics of a pipe conveying pulsating fluid with combination, principal parametric and internal resonances, J Sound Vib, 309, 375, 10.1016/j.jsv.2007.05.023 · DOI
  24. Xu, 2006, Flow-induced internal resonances and mode exchange in horizontal cantilevered pipe conveying fluid (I), Appl Math Mech Engl, 27, 935, 10.1007/s10483-006-0709-z · DOI
  25. Xu, 2006, Flow-induced internal resonances and mode exchange in horizontal cantilevered pipe conveying fluid (II), Appl Math Mech Engl, 27, 943, 10.1007/s10483-006-0710-z · DOI
  26. Mao, 2016, Steady-state response of a fluid-conveying pipe with 3:1 internal resonance in supercritical regime, Nonlinear Dynam, 86, 795, 10.1007/s11071-016-2924-9 · DOI
  27. Lu, 2020, Internal resonance and stress distribution of pipes conveying fluid in supercritical regime, Int J Mech Sci, 186, 10.1016/j.ijmecsci.2020.105900 · DOI · Paper page
  28. Zhu, 2021, Static and dynamic characteristics of the post-buckling of fluid-conveying porous functionally graded pipes with geometric imperfections, Int J Mech Sci, 189, 10.1016/j.ijmecsci.2020.105947 · DOI
  29. Ye, 2021, Non-trivial equilibriums and natural frequencies of a slightly curved pipe conveying supercritical fluid, Ocean Eng, 227, 10.1016/j.oceaneng.2021.108899 · DOI
  30. Ghayesh, 2011, Three-dimensional dynamics of a fluid-conveying cantilevered pipe fitted with an additional spring-support and an end-mass, J Sound Vib, 330, 2869, 10.1016/j.jsv.2010.12.023 · DOI
  31. Yang, 2018, Nonlinear dynamics of three-dimensional vortex-induced vibration prediction model for a flexible fluid-conveying pipe, Int J Mech Sci, 138, 99, 10.1016/j.ijmecsci.2018.02.005 · DOI
  32. Ibrahim, 2010, Overview of mechanics of pipes conveying fluids-part I: fundamental studies, J Press Vess Technol ASME, 132, 10.1115/1.4001271 · DOI · Paper page
  33. Ibrahim, 2011, Mechanics of pipes conveying fluids-part II: applications and fluidelastic problems, J Press Vess Technol ASME, 133, 10.1115/1.4001270 · DOI · Paper page
  34. Xu, 2004, Recent development on models and nonlinear dynamics of pipes conveying fluid, Adv Mech, 34, 182
  35. Guo, 2022, Vibration transmission characteristics analysis of the parallel fluid-conveying pipes system: numerical and experimental studies, Mech Syst Signal Process, 177, 10.1016/j.ymssp.2022.109180 · DOI
  36. Iqbal, 2022, Vibration control of periodically supported pipes employing optimally designed dampers, Int J Mech Sci, 234, 10.1016/j.ijmecsci.2022.107684 · DOI
  37. Yang, 2021, Random vibration response of three-dimensional multi-span hydraulic with base excitations, Thin Wall Struct., 166, 10.1016/j.tws.2021.108124 · DOI
  38. Guo, 2022, Dynamic analysis of an l-shaped liquid-filled pipe with interval uncertainty, Int J Mech Sci, 217, 10.1016/j.ijmecsci.2021.107040 · DOI
  39. Guo, 2022, Vibration analysis for a parallel fluid-filled pipelines-casing model considering casing flexibility, Int J Mech Sci, 231, 10.1016/j.ijmecsci.2022.107606 · DOI
  40. Kai, 2018, Study on piping seismic response under multiple excitation, J Press Vess Technol ASME, 140, 10.1115/1.4039453 · DOI
  41. Surh, 2015, Seismic response analysis of a piping system subjected to multiple support excitations in a base isolated NPP building, Nucl Eng Des, 292, 283, 10.1016/j.nucengdes.2015.06.013 · DOI
  42. Sun, 2021, Nonlinear responses of suspended cable under phase-differed multiple support excitations, Nonlinear Dynam, 104, 1097, 10.1007/s11071-021-06354-x · DOI
  43. El-Attar, 2000, Non-linear cable response to multiple support periodic excitation, Eng Struct, 22, 1301, 10.1016/S0141-0296(99)00065-6 · DOI
  44. Zhou, 2019, Nonlinear vibration control of a cantilevered fluid-conveying pipe using the idea of nonlinear energy sink, Nonlinear Dynam, 95, 1435, 10.1007/s11071-018-4637-8 · DOI · Paper page
  45. Mamaghani, 2016, Vibration control of a pipe conveying fluid under external periodic excitation using a nonlinear energy sink, Nonlinear Dynam, 86, 1761, 10.1007/s11071-016-2992-x · DOI · Paper page
  46. Khazaee, 2020, A comparative study on optimization of multiple essentially nonlinear isolators attached to a pipe conveying fluid, Mech Syst Signal Process, 141, 10.1016/j.ymssp.2019.106442 · DOI
  47. Hao, 2016, Two-sided damping constraint control strategy for high-performance vibration isolation and end-stop impact protection, Nonlinear Dynam, 86, 2129, 10.1007/s11071-016-2685-5 · DOI
  48. Geng, 2022, Two-modal resonance control with an encapsulated nonlinear energy sink, J Sound Vib, 520, 10.1016/j.jsv.2021.116667 · DOI · Paper page
  49. de Queiroz, 2002, Boundary control of vibration and noise in distributed parameter systems: an overview, Mech Syst Signal Process, 16, 19, 10.1006/mssp.2001.1438 · DOI
  50. Mao, 2019, Passive isolation by nonlinear boundaries for flexible structures, J Vib Acoust, 141, 10.1115/1.4042932 · DOI
  51. Mao, 2021, Bending vibration control of pipes conveying fluids by nonlinear torsional absorbers at the boundary, Sci China Technol Sci, 64, 1690, 10.1007/s11431-020-1791-2 · DOI · Paper page
  52. Liang, 2022, Vibration self-suppression of spinning fluid-conveying pipes composed of periodic composites, Int J Mech Sci, 220, 10.1016/j.ijmecsci.2022.107150 · DOI
  53. Ali, 2021, A new control design and robustness analysis of a variable speed hydrostatic transmission used to control the velocity of a hydraulic cylinder, Int J Dyn Control, 9, 1078, 10.1007/s40435-020-00716-w · DOI
  54. Dou, 2023, Modeling and parametric studies of retaining clips on pipes, Mech Syst Signal Process, 186, 10.1016/j.ymssp.2022.109912 · DOI · Paper page
  55. Ding, 2014, Chaotic dynamics of an axially accelerating viscoelastic beam in the supercritical regime, Int J Bifurc Chaos Appl Sci Eng, 24, 10.1142/S021812741450062X · DOI
  56. Wang, 2013, Free vibration analysis of multiple-stepped beams by the differential quadrature element method, Appl Math Comput, 219, 5802
  57. Wang, 2004, Static and free vibration analyses of rectangular plates by the new version of the differential quadrature element method, Int J Numer Meth Eng, 59, 1207, 10.1002/nme.913 · DOI
  58. Mao, 2017, Vibration of flexible structures under nonlinear boundary conditions, J Appl Mech Technol ASME, 84
  59. Mao, 2021, An approximate method for pipes conveying fluid with strong boundaries, J Sound Vib, 505, 10.1016/j.jsv.2021.116157 · 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

    “For hydraulic system pipes, vibration control methods mainly focus on adhering piezoelectric sheets([159]), controlling fluid pressure([117]), regulating flow velocity pulsation([26,121,160]), regulating resonance([16]), and using the phononic crystal theory to optimize the support design([142]).”
    MethodSelf-citation

Metadata

Authors
Fan, X., Zhu, C.-A., Mao, X.-Y., & Ding, H.
Affiliations
  • University of Science and Technology of China (CN)
  • Shanghai University (CN)
Corresponding author
Mao, Xiao-Ye
ORCID
Venue
International Journal of Mechanical Sciences
Publisher
Elsevier BV
Published
2023-08
Volume
252
Pages
108375
ISSN
0020-7403 (ISSN-L)
DOI
10.1016/j.ijmecsci.2023.108375
OpenAlex
W4364380416
Cited by
25
References
2
Citations by year
2026: 4 · 2025: 7 · 2024: 10 · 2023: 4
FWCI
2.69
Type
journal article
Language
en
Open access
closed
Licence
Locations
International Journal of Mechanical Sciences (publishedVersion)
Funders
  • National Natural Science Foundation of China (12002195)
  • Shanghai Municipal Education Commission (2019–01–07–00–09-E00018)
  • National Science Fund for Distinguished Young Scholars (12025204)
Topics
  • Physical Sciences › Engineering › Mechanical Engineering › Vibration and Dynamic Analysis
  • Physical Sciences › Engineering › Mechanical Engineering › Hydraulic and Pneumatic Systems
  • Physical Sciences › Engineering › Control and Systems Engineering › Stability and Controllability of Differential Equations
Keywords
hydraulic pipes, resonance suppression, boundary excitation, force excitation, displacement excitation, standing waves, vibration control

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