Large eddy simulation of turbulent thermal convection using a mixed scale diffusivity model

被引:15
作者
Sergent, A
Joubert, P
Le Quéré, P
机构
[1] CNRS, LIMSI, F-91403 Orsay, France
[2] Univ La Rochelle, LEPTAB, F-17042 La Rochelle 1, France
来源
PROGRESS IN COMPUTATIONAL FLUID DYNAMICS | 2006年 / 6卷 / 1-3期
关键词
thermal convection; Rayleigh-Benard; turbulence modelling; large eddy simulation;
D O I
10.1504/PCFD.2006.009481
中图分类号
O414.1 [热力学];
学科分类号
摘要
The Mixed Scale Diffusivity Model, originally developed in the case of the differentially heated cavity, is applied to compute turbulent Rayleigh-Benard flow in an infinite fluid layer at Pr = 0.71 For a large range of Rayleigh numbers (6.3 x 10(5)-2 x 10(11)). The effect of this SGS modelling, which adjusts locally the SGS diffusivity to the thermal scales of the flow and results in variable Pr-SGS like the dynamic approach, is emphasised by comparison with LES and TRANS literature data. A single scaling regime is found in a range of Rayleigh numbers 6.3 x 10(5) - 2 x 10(10), whose properties include the Ra-0.302 scaling law for the Nusselt number and for the thermal boundary layer thickness, in agreement with the experimental correlation of Niemela et al. (2000). The first indication of a transition towards a new regime appears above Ra = 10(11).
引用
收藏
页码:40 / 49
页数:10
相关论文
共 34 条
[11]   Numerical insight into flow structure in ultraturbulent thermal convection [J].
Kenjeres, S ;
Hanjalic, K .
PHYSICAL REVIEW E, 2002, 66 (03) :1-036307
[12]   Transient analysis of Rayleigh-Benard convection with a RANS model [J].
Kenjeres, S ;
Hanjalic, K .
INTERNATIONAL JOURNAL OF HEAT AND FLUID FLOW, 1999, 20 (03) :329-340
[13]   Rayleigh number scaling in numerical convection [J].
Kerr, RM .
JOURNAL OF FLUID MECHANICS, 1996, 310 :139-179
[14]   APPLICATION OF A FRACTIONAL-STEP METHOD TO INCOMPRESSIBLE NAVIER-STOKES EQUATIONS [J].
KIM, J ;
MOIN, P .
JOURNAL OF COMPUTATIONAL PHYSICS, 1985, 59 (02) :308-323
[15]   Large eddy simulations of Rayleigh-Benard convection using subgrid scale estimation model [J].
Kimmel, SJ ;
Domaradzki, JA .
PHYSICS OF FLUIDS, 2000, 12 (01) :169-184
[16]   STABLE AND ACCURATE CONVECTIVE MODELING PROCEDURE BASED ON QUADRATIC UPSTREAM INTERPOLATION [J].
LEONARD, BP .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 1979, 19 (01) :59-98
[17]  
Lesieur M., 1990, TURBULENCE FLUIDS
[18]   ON THE NUMERICAL SIMULATION OF BUOYANT CONVECTION [J].
LILLY, DK .
TELLUS, 1962, 14 (02) :148-172
[19]   A PROPOSED MODIFICATION OF THE GERMANO-SUBGRID-SCALE CLOSURE METHOD [J].
LILLY, DK .
PHYSICS OF FLUIDS A-FLUID DYNAMICS, 1992, 4 (03) :633-635
[20]   Confined turbulent convection [J].
Niemela, JJ ;
Sreenivasan, KR .
JOURNAL OF FLUID MECHANICS, 2003, 481 :355-384