Turbulence-induced vibration in annular flow of a rigid cylinder mounted on a cantilever beam

被引:0
|
作者
Lagrange, Romain [1 ]
Costante, Loucas Plado [1 ]
Kocher, Maud [2 ,3 ]
机构
[1] Univ Paris Saclay, Serv Etud Mecan & Therm, CEA, F-91191 Gif Sur Yvette, France
[2] EDF Lab Paris Saclay, 7 Bd Gaspard Monge, F-91120 Palaiseau, France
[3] CEA, EDF, ENSTA 9219, IMSIA,UMR CNRS, Palaiseau, France
关键词
Turbulence-induced vibration; Annular flow; Fluid-elastic instability; Power spectral density; Coherence function; Root mean-square displacement; WALL-PRESSURE FLUCTUATIONS; FLEXIBLE SLENDER CYLINDERS; CYLINDRICAL STRUCTURES; AXIAL-FLOW; DYNAMICS; FIELD; BENEATH;
D O I
10.1016/j.jfluidstructs.2024.104213
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
This study investigates the fluid-structure interaction of two coaxial cylinders separated by a Newtonian fluid under turbulent axial flow. The theoretical framework treats the inner cylinder as a rigid body mounted on a flexible blade modeled as a Rayleigh beam. The goals of this study are to determine the free vibration modes and frequencies, identify the fluid-elastic instability threshold, and establish an analytical expression for the mean-square displacement of the structure. The approach integrates various fluid forces and torques, such as Archimedean thrust, fluid-elastic forces for a quiescent fluid, fluid-elastic forces due to flow, and the effects of fluid turbulence. The new approach reveals that vibration modes, frequencies, instability thresholds, and mean-square displacement each depend on a different set of dimensionless parameters: 8, 11, and 12, respectively. These parameters include the cylinder aspect ratio and fluid gap radius ratio. By incorporating models from the literature for viscous friction coefficients, turbulent pressure power spectral density, and coherence function, the study demonstrates stability conditions and the scaling of mean-square displacement with Reynolds number squared. The study, presented in a fully dimensionless formulation, aims to assist engineers in constructing small-scale experiments representative of pressure vessel vibrations. To facilitate this, a Python code for system stability determination and mean-square displacement calculation is provided.
引用
收藏
页数:26
相关论文
共 50 条
  • [21] External turbulence-induced axial flow and instability in a vortex
    Stout, Eric
    Hussain, Fazle
    JOURNAL OF FLUID MECHANICS, 2016, 793 : 353 - 379
  • [22] Turbulence-induced beam wandering during femtosecond laser filamentation
    曾涛
    高慧
    孙晓东
    刘伟伟
    Chinese Optics Letters, 2015, 13 (07) : 33 - 37
  • [23] Turbulence-induced laser-beam distortions in phase space
    T. I. Arsenyan
    N. A. Suhareva
    A. P. Sukhorukov
    Moscow University Physics Bulletin, 2014, 69 : 55 - 60
  • [24] Turbulence-induced beam wandering during femtosecond laser filamentation
    Zeng, Tao
    Gao, Hui
    Sun, Xiaodong
    Liu, Weiwei
    CHINESE OPTICS LETTERS, 2015, 13 (07)
  • [25] Turbulence-induced laser-beam distortions in phase space
    Arsenyan, T. I.
    Suhareva, N. A.
    Sukhorukov, A. P.
    MOSCOW UNIVERSITY PHYSICS BULLETIN, 2014, 69 (01) : 55 - 60
  • [26] The roles of rigid splitter plates in flow-induced vibration of a circular cylinder
    Sun, Yuankun
    Wang, Jiasong
    Fan, Dixia
    Zheng, Hanxu
    Hu, Zhongming
    PHYSICS OF FLUIDS, 2022, 34 (11)
  • [27] Flow-induced vibration of an elliptical cylinder and a wake-mounted flat plate
    Jebelli, Mohammad
    Shariloo, Koosha
    Masdari, Mehran
    OCEAN ENGINEERING, 2023, 279
  • [28] Turbulence intensity effect on the axial-flow-induced vibration of an elastic cylinder
    Lu, Z. Y.
    Wong, C. W.
    Zhou, Y.
    JOURNAL OF FLUIDS AND STRUCTURES, 2020, 99
  • [29] Suppressing turbulence-induced laser beam wandering by using an axicon
    Zeng, Tao
    Gui, Ya
    Guo, Jiewei
    Guo, Lanjun
    OPTICS LETTERS, 2023, 48 (19) : 5077 - 5080
  • [30] Reduction of turbulence-induced scintillation by nonuniformly polarized beam arrays
    Gu, Yalong
    Gbur, Greg
    OPTICS LETTERS, 2012, 37 (09) : 1553 - 1555