On the use of shock-capturing schemes for large-eddy simulation

被引:209
|
作者
Garnier, E
Mossi, M
Sagaut, P
Comte, P
Deville, M
机构
[1] Off Natl Etud & Rech Aerosp, F-92322 Chatillon, France
[2] Ecole Polytech Fed Lausanne, Lab Mecan Fluides, CH-1015 Lausanne, Switzerland
[3] Inst Mecan Grenoble, LEGI, F-38041 Grenoble 9, France
关键词
shock-capturing schemes; large-eddy simulation;
D O I
10.1006/jcph.1999.6268
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Numerical simulations of freely decaying isotropic fluid turbulence were performed at various Mach numbers (from 0.2 to 1.0) using known shock-capturing Euler schemes (Jameson, TVD-MUSCL, ENO) often employed for aeronautical applications. The objective of these calculations was to evaluate the relevance of the use of such schemes in the large-eddy simulation (LES) context, The potential of the monotone integrated large-eddy simulation (MILES) approach was investigated by carrying out computations without viscous diffusion terms. Although some known physical trends were respected, it is found that the small scales of the simulated flow suffer from high numerical damping. In a quasi-incompressible case, this numerical dissipation is tentatively interpreted in terms of turbulent dissipation, yielding the evaluation of equivalent Taylor micro-scales, The Reynolds numbers based on these are found between 30 and 40, depending on the scheme and resolution (up to 128(3)). The numerical dissipation is also interpreted in terms of subgrid-scale dissipation in a LES context, yielding equivalent Smagorinsky "constants" which do not level off with time and which remain larger than the commonly accepted values of the classical Smagorinsky constant. On the grounds of tests with either the Smagorinsky or a dynamic model, the addition of explicit subgrid-scale (SGS) models to shock-capturing Euler codes is not recommended. (C) 1999 Academic Press.
引用
收藏
页码:273 / 311
页数:39
相关论文
共 50 条
  • [1] On the spectral properties of shock-capturing schemes
    Pirozzoli, Sergio
    [J]. JOURNAL OF COMPUTATIONAL PHYSICS, 2006, 219 (02) : 489 - 497
  • [2] Shock-capturing schemes in computational MHD
    Mignone, A.
    Bodo, G.
    [J]. JETS FROM YOUNG STARS III: NUMERICAL MHD AND INSTABILITIES, 2008, 754 : 71 - 101
  • [3] On the numerical overshoots of shock-capturing schemes
    Zhang, Huaibao
    Zhang, Fan
    [J]. INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2021, 93 (10) : 3151 - 3159
  • [4] On the Convergence of Shock-Capturing Difference Schemes
    Kovyrkina, O. A.
    Ostapenko, V. V.
    [J]. DOKLADY MATHEMATICS, 2010, 82 (01) : 599 - 603
  • [5] Shock-capturing schemes for LES applications
    Garnier, E
    Mossi, M
    Sagaut, P
    Comte, P
    Deville, M
    [J]. SIXTEENTH INTERNATIONAL CONFERENCE ON NUMERICAL METHODS IN FLUID DYNAMICS, 1998, 515 : 284 - 289
  • [6] On the convergence of shock-capturing difference schemes
    O. A. Kovyrkina
    V. V. Ostapenko
    [J]. Doklady Mathematics, 2010, 82 : 599 - 603
  • [7] On the practical accuracy of shock-capturing schemes
    Kovyrkina O.A.
    Ostapenko V.V.
    [J]. Mathematical Models and Computer Simulations, 2014, 6 (2) : 183 - 191
  • [8] Large-eddy simulation of a supercritical channel flow using a shock capturing numerical scheme
    Ribert, Guillaume
    Taieb, David
    Yang, Vigor
    [J]. COMPUTERS & FLUIDS, 2015, 117 : 103 - 113
  • [9] Exploring shock-capturing schemes for Particles on Demand simulation of compressible flows
    Reyhanian, Ehsan
    Dorschner, Benedikt
    Karlin, Ilya
    [J]. COMPUTERS & FLUIDS, 2023, 263
  • [10] A general framework for the evaluation of shock-capturing schemes
    Zhao, Guoyan
    Sun, Mingbo
    Memmolo, Antonio
    Pirozzoli, Sergio
    [J]. JOURNAL OF COMPUTATIONAL PHYSICS, 2019, 376 : 924 - 936