Droplet dynamics in rotating flows

被引:8
|
作者
Maneshian, B. [1 ,2 ]
Javadi, Kh. [2 ]
Rahni, M. Taeibi [1 ]
Miller, R. [3 ]
机构
[1] Minist Sci Res & Technol, Aerosp Res Inst, Tehran, Iran
[2] Sharif Univ Technol, Aerosp Dept, Azadi Ave, Tehran, Iran
[3] Max Planck Inst Colloids & Interfaces, Potsdam Gohn Sci Pk Muhlenberg 1 OT Golm, D-14476 Potsdam, Germany
关键词
Two-phase flow; Droplet dynamics; Rotating flow; Lattice Boltzmann Method; SIMPLE SHEAR-FLOW; LATTICE BOLTZMANN SIMULATIONS; COUETTE-POISEUILLE FLOW; CAPILLARY-PRESSURE TECHNIQUE; SLOW VISCOUS-FLOW; OF-FLUID METHOD; NUMERICAL-SIMULATION; INTERFACIAL-TENSION; PARTICLE MOTIONS; EXTENSIONAL FLOW;
D O I
10.1016/j.cis.2016.07.005
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
This paper deals with investigations of droplet dynamics in rotating flows. In many previous studies droplet dynamics was analyzed in simple unidirectional flows. To fill this gap, the focus of this study is an overview on investigations of droplet dynamics in a complex rotating flow. A Lattice Boltzmann Method with high potential in simulation of two-phase unsteady flows is applied to simulate the physics of the problem in a lid-driven cavity. In spite of its simple geometry, there is a complex rotating flow field containing different vortices and shear regions. The Reynolds number based on the cavity length scale and the upper wall velocity, Re-L, is considered to be 1000. We discuss here effects of different parameters such as: density ratios (1, 5, 10, 100, and 1000), droplet sizes (D/L = 0.097, 0.114, 0.131 and 0.2), and droplet initial positions (1/8, 2/8, and 3/8 of the cavity length, L, out of center). The results are discussed in terms of global flow physics and its interaction with the droplet, drop deformation during its motion along with the main flow, and droplet trajectories. It is shown that there are strong interactions between the droplet and the main carrying flow. During motion, the droplets pass through different flow regions containing acceleration/deceleration zones. Consequently, the droplets experience different shear forces resulting in stretching, shrinking, rotating and dilatation which all contribute to the dynamics of the droplet. (C) 2016 Elsevier B.V. All rights reserved.
引用
收藏
页码:63 / 82
页数:20
相关论文
共 50 条
  • [1] Effects of rotating gaseous flows on transient droplet dynamics and heating
    Xin, J
    Megaridis, CM
    INTERNATIONAL JOURNAL OF HEAT AND FLUID FLOW, 1996, 17 (01) : 52 - 62
  • [2] DROPLET DYNAMICS IN CREEPING FLOWS
    STEWART, MB
    MORRISON, FA
    JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1981, 48 (02): : 224 - 228
  • [3] Dynamics of an elongated magnetic droplet in a rotating field
    Cebers, A
    PHYSICAL REVIEW E, 2002, 66 (06): : 6
  • [4] DYNAMICS OF A MAGNETIC FLUID DROPLET IN A ROTATING FIELD
    BACRI, JC
    CEBERS, A
    LACIS, S
    PERZYNSKI, R
    JOURNAL OF MAGNETISM AND MAGNETIC MATERIALS, 1995, 149 (1-2) : 143 - 147
  • [5] Retraction dynamics of an impacting droplet on a rotating surface
    Liu, Dongdong
    Yin, Hongdong
    Wu, Zeyu
    Luo, Xiang
    PHYSICAL REVIEW FLUIDS, 2025, 10 (03):
  • [6] Dynamics of rotating stably stratified flows
    Cambon, C
    STATISTICAL THEORIES AND COMPUTATIONAL APPROACHES TO TURBULENCE: MODERN PERSPECTIVES AND APPLICATIONS TO GLOBAL-SCALE FLOWS, 2003, : 25 - 59
  • [7] DYNAMICS ION FLOWS IN A ROTATING PLASMA
    Yuferov, V. B.
    Svichkar, A. S.
    Shariy, S. V.
    Katrechko, V. V.
    Tkachova, T. I.
    EAST EUROPEAN JOURNAL OF PHYSICS, 2014, 1 (02): : 96 - 99
  • [8] Dynamics of granular flows in a rotating cylinder
    Yamane, K
    JOURNAL OF THE KOREAN PHYSICAL SOCIETY, 2001, 38 (05) : 586 - 589
  • [9] Droplet Dynamics in the Rotating Layer of a Separator with a Tangent Swirler
    V. V. Kharkov
    O. S. Dmitrieva
    A. N. Nikolaev
    Theoretical Foundations of Chemical Engineering, 2024, 58 (5) : 1766 - 1770
  • [10] Numerical Simulation of Magnetic Droplet Dynamics in a Rotating Field
    Cebers, Andrejs
    Kalis, Harijs
    MATHEMATICAL MODELLING AND ANALYSIS, 2013, 18 (01) : 80 - 96