ON THE MERGING OF DOUBLE-DIFFUSIVE CONVECTION CELLS AT A VERTICAL BOUNDARY

被引:3
|
作者
KERR, OS
机构
[1] School of Mathematics, University of Bristol
来源
PHYSICS OF FLUIDS A-FLUID DYNAMICS | 1992年 / 4卷 / 12期
关键词
D O I
10.1063/1.858345
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
When a body of fluid with a vertical salinity gradient is subjected to an increase in temperature at a vertical wall instabilities may form. These instabilities take the form of almost horizontal convection cells with a height scale of approximately H = \alphaDELTAT\/(-betaS(z)BAR), where DELTAT is the instantaneous perturbation wall temperature, S(z)BAR the vertical salinity gradient, and alpha and beta are the coefficient of thermal expansion and the equivalent coefficient for salt. As the wall temperature increases further, these cells merge. At later times, experimental observations show that the average cell height is approximately 2/3H. A simple model of cell merging is presented in which the interfaces between cells remain fixed except when adjacent cells merge to form combined cells of height H, and, as a result, the average cell height is found to be 0.6805H, in reasonable agreement with observations.
引用
收藏
页码:2923 / 2926
页数:4
相关论文
共 50 条
  • [21] Stability of Double-Diffusive Natural Convection in a Vertical Porous Layer
    B. M. Shankar
    S. B. Naveen
    I. S. Shivakumara
    Transport in Porous Media, 2022, 141 : 87 - 105
  • [22] Study of double-diffusive natural convection in a vertical rectangular cavity
    Ghorayeb, K
    Mojtabi, A
    COMPTES RENDUS DE L ACADEMIE DES SCIENCES SERIE II FASCICULE B-MECANIQUE PHYSIQUE CHIMIE ASTRONOMIE, 1997, 324 (01): : 19 - 27
  • [23] TRANSITIONS IN DOUBLE-DIFFUSIVE CONVECTION
    HUPPERT, HE
    NATURE, 1976, 263 (5572) : 20 - 22
  • [24] INTRUSIONS AND DOUBLE-DIFFUSIVE CONVECTION
    CRAPPER, PF
    NATURE, 1976, 260 (5549) : 308 - 310
  • [25] Bounds on double-diffusive convection
    Balmforth, Neil J.
    Ghadge, Shilpa A.
    Kettapun, Atichart
    Mandre, Shreyas D.
    JOURNAL OF FLUID MECHANICS, 2006, 569 (29-50) : 29 - 50
  • [26] Symmetry in double-diffusive convection
    Pettitt, B
    Danchura, W
    CANADIAN JOURNAL OF CHEMISTRY, 1999, 77 (11) : 1834 - 1842
  • [27] PENETRATIVE DOUBLE-DIFFUSIVE CONVECTION
    ANTAR, BN
    PHYSICS OF FLUIDS, 1987, 30 (02) : 322 - 330
  • [28] DOUBLE-DIFFUSIVE CONVECTION WITH SIDEWALLS
    MCFADDEN, GB
    CORIELL, SR
    BOISVERT, RF
    PHYSICS OF FLUIDS, 1985, 28 (09) : 2716 - 2722
  • [29] OSCILLATIONS IN DOUBLE-DIFFUSIVE CONVECTION
    DACOSTA, LN
    KNOBLOCH, E
    WEISS, NO
    JOURNAL OF FLUID MECHANICS, 1981, 109 (AUG) : 25 - 43
  • [30] NONLINEAR DOUBLE-DIFFUSIVE CONVECTION
    HUPPERT, HE
    MOORE, DR
    JOURNAL OF FLUID MECHANICS, 1976, 78 (DEC22) : 821 - 854