Dispersion in a quasi-two-dimensional turbulent flow: An experimental study

被引:32
|
作者
Cardoso, O
Gluckmann, B
Parcollet, O
Tabeling, P
机构
[1] UNIV PARIS 06,F-75231 PARIS 05,FRANCE
[2] UNIV PARIS 07,F-75231 PARIS 05,FRANCE
关键词
D O I
10.1063/1.868828
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
The dispersion of a passive tracer in a quasi-two-dimensional turbulent flow and the geometry of corresponding isoconcentration lines are investigated experimentally. The flow consists in an array of 900 vortices, forced in a thin layer and driven in a turbulent regime. Both the instantaneous velocity field and the concentration field are measured. A remarkable regime of anomalous diffusion-characterized by a dispersive front moving like t(0.32+/-0.04)-is observed. Examining the trajectories of individual neutral particles, we reveal the presence of ''traps'' that control most of the characteristics of this hypodiffusive regime. The fractal dimension of isoconcentration profiles and the exponents of the structure functions of both the velocity and the concentration fields are established. The corresponding values are consistent with mathematical inequalities, recently discovered, but show some disagreements with recent conjectured equalities proposed by Constantin et al. [Nonlinearity 7, 1045 (1994)]. (C) 1996 American Institute of Physics.
引用
收藏
页码:209 / 214
页数:6
相关论文
共 50 条
  • [21] Flow of anisometric particles in a quasi-two-dimensional hopper
    Szabo, Balazs
    Kovacs, Zsolt
    Wegner, Sandra
    Ashour, Ahmed
    Fischer, David
    Stannarius, Ralf
    Borzsonyi, Tamas
    PHYSICAL REVIEW E, 2018, 97 (06)
  • [22] Maslov Rank Distributions for the Analysis of Two-Dimensional and Quasi-Two-Dimensional Turbulent Flows
    Guzev, M. A.
    Fortova, S. V.
    Doludenko, A. N.
    Posudnevskaya, A. O.
    Ermakov, A. D.
    RUSSIAN JOURNAL OF MATHEMATICAL PHYSICS, 2024, 31 (03) : 438 - 449
  • [23] Experimental and numerical study on collapse of quasi-two-dimensional bilayer granular column
    Su, Dong
    Zhang, Ruixiao
    Lei, Guoping
    Li, Qiang
    ADVANCED POWDER TECHNOLOGY, 2022, 33 (06)
  • [24] Prandtl number dependence of flow topology in quasi-two-dimensional turbulent Rayleigh-Benard convection
    Wang, Ze-Hao
    Chen, Xin
    Xu, Ao
    Xi, Heng-Dong
    JOURNAL OF FLUID MECHANICS, 2024, 991
  • [25] Turbulent heat flux measurements in a quasi-two-dimensional flow and in presence of large-scale structures
    Sideridis, GA
    Kastrinakis, EG
    Nychas, SG
    PROGRESS IN FLUID FLOW RESEARCH: TURBULENCE AND APPLIED MHD, 1998, 182 : 255 - 269
  • [26] ORIGIN OF THE LINEAR TERMS IN THE QUASI-TWO-DIMENSIONAL DISPERSION-RELATION
    ROMANOV, DA
    FIZIKA TVERDOGO TELA, 1993, 35 (06): : 1421 - 1426
  • [27] Quasi-two-dimensional turbulence
    Danilov, SD
    Gurarie, D
    USPEKHI FIZICHESKIKH NAUK, 2000, 170 (09): : 921 - 968
  • [28] Quasi-two-dimensional turbulence
    Alexakis, Alexandros
    REVIEWS OF MODERN PLASMA PHYSICS, 2023, 7 (01)
  • [29] Quasi-two-dimensional flow on the polar β-plane: Laboratory experiments
    Espa, S.
    Cenedese, A.
    Mariani, M.
    Carnevale, G. F.
    JOURNAL OF MARINE SYSTEMS, 2009, 77 (04) : 502 - 510
  • [30] Experimental validation of a quasi-two-dimensional radial turbine model
    Galindo, Jose
    Arnau, Francisco Jose
    Garcia-Cuevas, Luis Miguel
    Soler, Pablo
    INTERNATIONAL JOURNAL OF ENGINE RESEARCH, 2020, 21 (06) : 915 - 926