STRUCTURAL ANALYSIS OF COUETTE-TAYLOR FLOW WITH PERIODIC OSCILLATION OF THE INNER CYLINDER IN DIFFERENT FLOW REGIMES

被引:0
|
作者
Mahmoudirad, Shima [1 ]
Shirani, Ebrahim [1 ]
Aloui, Fethi [2 ]
机构
[1] Isfahan Univ Technol, Dept Mech Engn, Esfahan 8415683111, Iran
[2] Univ Polytech Hauts France UPHF, LAMIH UMR CNRS 8201, INSA Hauts France, Campus Mont Houy, F-59313 Valenciennes 9, France
关键词
Transient Oscillating Couette-Taylor Flow; Critical Taylor Number; Womersley number; Taylor vortex flow; Wavy vortex flow;
D O I
暂无
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The structures of flow in laminar Couette-Taylor flow with periodic oscillation of the inner cylinder rotation velocity (which linearly increases from zero to a fixed maximum value and then goes to zero again in each period) for different three regimes; Couette flow, Taylor vortex and wavy vortex, with the effect of the Womersley number, Wo, for different periods and the critical Taylor number are investigated numerically. The Wo varies between. 0.38 <= Wo <= 8.59. To understand how the flow responds to a given boundary conditions, the critical Taylor number is calculated and the structure of vortices which formed in the flow field is investigated. The results show that if Wo is increased, i.e. when the slope of rotational velocity of inner cylinder is increased, more delay in changing the flow regime compare to the steady state (when the inner cylinder rotates with constant velocity) is observed. Also for large values of Wo, due to the inertia, the flow does not follow the given boundary condition so for the higher value of the Womersley number, Wo=8.59, there is a time lag and vortices do not appear until the second period of the inner cylinder oscillations. The reason is that the time scale of the dynamics of flow is less than the time scale that is associated with the flow instability, thus the flow regime behaves like a laminar Couette flow at the initial period. Comparing the present results with that of steady state, it is appeared that for a minimum value of Wo used in this paper, i.e. Wo=0.38, the primary critical Taylor number is 50% higher than that of steady state.
引用
收藏
页数:8
相关论文
共 50 条
  • [31] Spectral galerkin approximation of couette-taylor flow
    Wang He-yuan
    Li Kai-tai
    Applied Mathematics and Mechanics, 2004, 25 (10) : 1184 - 1193
  • [32] Vortex pairs in viscoelastic Couette-Taylor flow
    Lange, M.
    Eckhardt, B.
    Physical Review E - Statistical, Nonlinear, and Soft Matter Physics, 2001, 64 (2 II): : 273011 - 273014
  • [33] Classification of flow regimes in gas-liquid horizontal Couette-Taylor flow using dimensionless criteria
    Hubacz, Robert
    Journal of Hydrodynamics, 2015, 27 (05) : 773 - 781
  • [34] NONPROPAGATING OSCILLATORY MODES IN COUETTE-TAYLOR FLOW
    ZHANG, LH
    SWINNEY, HL
    PHYSICAL REVIEW A, 1985, 31 (02): : 1006 - 1009
  • [35] Vortex pairs in viscoelastic Couette-Taylor flow
    Lange, M
    Eckhardt, B
    PHYSICAL REVIEW E, 2001, 64 (02):
  • [36] Analysis of drag reduction effects in turbulent Taylor-Couette flow controlled via axial oscillation of inner cylinder
    Yang, Dandan
    Gao, Yanfeng
    Yu, Ming
    Wen, Xiaoping
    Zhao, Ming-Xiang
    PHYSICS OF FLUIDS, 2022, 34 (04)
  • [37] Taylor-Couette flow control by amplitude variation of the inner cylinder cross-section oscillation
    Oualli, Hamid
    Mekadem, Mahmoud
    Lebbi, Mohamed
    Bouabdallah, Ahcene
    EUROPEAN PHYSICAL JOURNAL-APPLIED PHYSICS, 2015, 71 (01):
  • [38] Classification of flow regimes in gas-liquid horizontal Couette-Taylor flow using dimensionless criteria
    Robert Hubacz
    Journal of Hydrodynamics, 2015, 27 : 773 - 781
  • [39] Air cavities at the inner cylinder of turbulent Taylor-Couette flow
    Verschoof, Ruben A.
    Bakhuis, Dennis
    Bullee, Pim A.
    Huisman, Sander G.
    Sun, Chao
    Lohse, Detlef
    INTERNATIONAL JOURNAL OF MULTIPHASE FLOW, 2018, 105 : 264 - 273
  • [40] Numerical analysis of the flow of fluids with complex rheological properties in a couette-taylor flow reactor
    Masuda, Hayato
    Horie, Takafumi
    Hubacz, Robert
    Ohta, Mitsuhiro
    Ohmura, Naoto
    Theoretical and Applied Mechanics Japan, 2015, 63 : 25 - 32