Statistics of coherent structures in two-dimensional turbulent Rayleigh-Benard convection

被引:14
|
作者
Chand, Krishan [1 ]
Sharma, Mukesh [1 ]
Vishnu, Venugopal T. [1 ]
De, Arnab Kr. [1 ]
机构
[1] Indian Inst Technol Guwahati, Dept Mech Engn, Gauhati 781039, Assam, India
关键词
THERMAL-CONVECTION; TEMPERATURE; DYNAMICS; FLUCTUATIONS; TRANSPORT; NUMBER;
D O I
10.1063/1.5125758
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
Characterization of coherent structures in turbulent Rayleigh-Benard convection using statistical measures is presented in the present work. Numerical simulations are carried out in a two-dimensional (2D) rectangular cell with aspect ratio 2 using air as the working fluid across four decades of Rayleigh number. The absence of one lateral dimension leads to entrapment of plumes which are consequently emitted in the form of thermal jets. Axial nonuniformity in thermal boundary layers is eliminated at high Rayleigh numbers. The so-called slope and 99% methods produce identical boundary layer thicknesses whose power law variation confirms theoretical inverse-Nu scaling. Turbulent kinetic energy budget unveils a transport-dissipation balance near the walls with buoyancy production nearly sustaining turbulent fluctuations in the bulk region. A higher threshold for the correlation between the vertical velocity and temperature results in faster convergence of plume and background share of dissipation, while decay in the volume fraction of the plume region continues. Exponential distribution of temperature fluctuations suggests the presence of hard turbulence at very large Rayleigh numbers with wider tails recording extreme fluctuating events. Changes in plume emission and its subsequent motion not only influence boundary layer instabilities but also cause departure from the -5/3 law in the frequency spectra. Published under license by AIP Publishing.
引用
收藏
页数:15
相关论文
共 50 条
  • [21] The effect of surface roughness on the Lagrangian coherent structures in turbulent Rayleigh-Benard convection
    Cheng, Hang
    Jiang, Hao
    Chong, Kai Leong
    Zhou, Quan
    Liu, Yulu
    Lu, Zhiming
    [J]. PHYSICS OF FLUIDS, 2022, 34 (11)
  • [22] Counter-gradient heat transport in two-dimensional turbulent Rayleigh-Benard convection
    Huang, Yong-Xiang
    Zhou, Quan
    [J]. JOURNAL OF FLUID MECHANICS, 2013, 737 : R31 - R312
  • [23] Investigation of coherent structures in rotating Rayleigh-Benard convection
    Husain, A.
    Baig, M. F.
    Varshney, H.
    [J]. PHYSICS OF FLUIDS, 2006, 18 (12)
  • [24] Controlling flow reversal in two-dimensional Rayleigh-Benard convection
    Zhang, Shengqi
    Xia, Zhenhua
    Zhou, Quan
    Chen, Shiyi
    [J]. JOURNAL OF FLUID MECHANICS, 2020, 891
  • [25] Coherent structures in boundary layers of Rayleigh-Benard convection
    Haramina, T
    Tilgner, A
    [J]. PHYSICAL REVIEW E, 2004, 69 (05): : 4
  • [26] Zonal flow reversals in two-dimensional Rayleigh-Benard convection
    Winchester, P.
    Dallas, V
    Howell, P. D.
    [J]. PHYSICAL REVIEW FLUIDS, 2021, 6 (03)
  • [27] Numerical simulation of two-dimensional Rayleigh-Benard convection in an enclosure
    Ouertatani, Nasreddine
    Ben Cheikh, Nader
    Ben Beya, Brahim
    Lili, Taieb
    [J]. COMPTES RENDUS MECANIQUE, 2008, 336 (05): : 464 - 470
  • [28] The onset of zonal modes in two-dimensional Rayleigh-Benard convection
    Winchester, Philip
    Howell, Peter D.
    Dallas, Vassilios
    [J]. JOURNAL OF FLUID MECHANICS, 2022, 939
  • [29] Transition to the Ultimate Regime in Two-Dimensional Rayleigh-Benard Convection
    Zhu, Xiaojue
    Mathai, Varghese
    Stevens, Richard J. A. M.
    Verzicco, Roberto
    Lohse, Detlef
    [J]. PHYSICAL REVIEW LETTERS, 2018, 120 (14)
  • [30] Rayleigh-Benard convection in two-dimensional arbitrary finite domains
    Park, H. M.
    Heo, Y. M.
    [J]. INTERNATIONAL JOURNAL OF THERMAL SCIENCES, 2006, 45 (07) : 697 - 705