Vortices, complex flows and inertial particles

被引:22
|
作者
Hunt, J. C. R.
Delfos, R.
Eames, I.
Perkins, R. J.
机构
[1] UCL, Dept Space & Climate Phys, London WC1E 6BT, England
[2] Delft Univ Technol, JH Burgers Ctr, NL-2628 CA Delft, Netherlands
[3] UCL, Dept Mech Engn, London WC1E 7JE, England
[4] Univ Lyon 1, Ecole Cent Lyon, CNRS, Lab Mec Fluides & Acoust, F-69134 Ecully, France
[5] Univ Lyon 1, Ecole Cent Lyon, CNRS, UMR 5509, F-69134 Ecully, France
基金
英国工程与自然科学研究理事会;
关键词
turbulence; vortices; deposition;
D O I
10.1007/s10494-007-9096-0
中图分类号
O414.1 [热力学];
学科分类号
摘要
The properties of vortical structures at high Reynolds number in uniform flows and near rigid boundaries are reviewed. New properties are derived by analysing the dynamics of the main flow features and the related integral constraints, including the relations between mean swirl and bulk speed, the relative level of internal fluctuations to bulk properties, and connections between the steadiness and topology of the structures. A crucial property that determines energy dissipation and the transport of inertial particles (with finite fall speed) is the variation across the structure of the ratio of the mean strain rate (Sigma) to the mean vorticity (Omega). It is shown how, once such particles are entrained into the vortical regions of a coherent structure, they can be transported over significant distances even as the vortices grow and their internal structure is distorted by internal turbulence, swirling motions and the presence of rigid boundaries. However if the vortex is strongly distorted by a straining motion so that Sigma is greater than Omega, the entrained particles are ejected quite rapidly. These mechanisms are consistent with previous studies of entrained and sedimenting particles in disperse two phase flows over flat surfaces, and over bluff obstacles and dunes. They are also tested in more detail here through laboratory observations and measurements of 50-200-mu m particles entrained into circular and non-circular vortices moving first into still air and then onto rigid surfaces placed parallel and perpendicular to the direction of motion of the vortices.
引用
收藏
页码:207 / 234
页数:28
相关论文
共 50 条
  • [21] Where do inertial particles go in fluid flows?
    Haller, George
    Sapsis, Themistoklis
    PHYSICA D-NONLINEAR PHENOMENA, 2008, 237 (05) : 573 - 583
  • [22] Large scale inhomogeneity of inertial particles in turbulent flows
    Boffetta, G
    De Lillo, F
    Gamba, A
    PHYSICS OF FLUIDS, 2004, 16 (04) : L20 - L23
  • [23] Eddy diffusivities of inertial particles in random Gaussian flows
    Boi, S.
    Mazzino, A.
    Muratore-Ginanneschi, P.
    PHYSICAL REVIEW FLUIDS, 2017, 2 (01):
  • [24] Lagrangian and Eulerian descriptions of inertial particles in random flows
    Derevyanko, S. A.
    Falkovich, G.
    Turitsyn, K.
    Turitsyn, S.
    JOURNAL OF TURBULENCE, 2007, 8 (16): : 1 - 18
  • [25] Aggregation and fragmentation dynamics of inertial particles in chaotic flows
    Zahnow, Jens C.
    Vilela, Rafael D.
    Feudel, Ulrike
    Tel, Tamas
    PHYSICAL REVIEW E, 2008, 77 (05):
  • [26] Spatial and velocity statistics of inertial particles in turbulent flows
    Bec, J.
    Biferale, L.
    Cencini, M.
    Lanotte, A. S.
    Toschi, F.
    COST ACTION MP0806 PARTICLES IN TURBULENCE: INTERNATIONAL CONFERENCE ON FUNDAMENTALS, EXPERIMENTS, NUMERIC AND APPLICATIONS, 2011, 333
  • [27] Inertial focusing of small particles in oscillatory channel flows
    Cui, Jingyu
    Wang, Haoming
    Wang, Zhaokun
    Zhu, Zuchao
    Jin, Yuzhen
    INTERNATIONAL JOURNAL OF MECHANICAL SCIENCES, 2024, 278
  • [28] COMPLEX SHOCK PATTERNS AND VORTICES IN INVISCID SUPERSONIC FLOWS
    MARCONI, F
    COMPUTERS & FLUIDS, 1989, 17 (01) : 151 - 163
  • [29] Clustering of Inertial Particles in 3D Steady Flows
    Sapsis, Themistoklis
    Haller, George
    CHAOTIC SYSTEMS: THEORY AND APPLICATIONS, 2010, : 294 - 301
  • [30] Preferred interparticle spacings in trains of particles in inertial microchannel flows
    Kahkeshani, Soroush
    Haddadi, Hamed
    Di Carlo, Dino
    JOURNAL OF FLUID MECHANICS, 2016, 786 : R3