TY - GEN
T1 - High reynolds-number assessment of a multifractal subgrid-scale model
AU - Burton, Gregory C.
AU - Dahm, Werner J.A.
AU - Dowling, David R.
AU - Powell, Kenneth G.
PY - 2002/12/1
Y1 - 2002/12/1
N2 - We report further results from our a priori assessment of a multifractal subgrid-scale model for large-eddy simulation. In this paper, we compare the model's ability to recover components of the subgrid-stress tensor T*ij and the subgrid energy-production V* field in low and high Reynolds-number turbulence, (Reλ ~ 160 and Reλ ~ 2550). We find that in comparisons with DNS data, the model recovers T*ij with correlations of p ~ 0.855 and p ~ 0.635 in the lower and higher-Re cases, respectively. We also report correlations between DNS and model values for the SGS energy-production field V* of p ~ 0.860 in the lower Reynolds-number context and p ~ 0.804, in the more turbulent flow. We further examine the model's ability to recover components of the averaged subgrid-velocity field usgs, which shows correlations of p ~ 0.915. We also analyze the individual terms within the decomposition of T*ij itself. These tests in sum indicate that the present multifractal model recovers significant structural characteristics of the subgrid field. The comparisons also suggest possible higher-order refinements to the model. Finally, we set forth in some detail a multifractal model for the Reynolds stresses in the Reynolds-Averaged Navier-Stokes equations.
AB - We report further results from our a priori assessment of a multifractal subgrid-scale model for large-eddy simulation. In this paper, we compare the model's ability to recover components of the subgrid-stress tensor T*ij and the subgrid energy-production V* field in low and high Reynolds-number turbulence, (Reλ ~ 160 and Reλ ~ 2550). We find that in comparisons with DNS data, the model recovers T*ij with correlations of p ~ 0.855 and p ~ 0.635 in the lower and higher-Re cases, respectively. We also report correlations between DNS and model values for the SGS energy-production field V* of p ~ 0.860 in the lower Reynolds-number context and p ~ 0.804, in the more turbulent flow. We further examine the model's ability to recover components of the averaged subgrid-velocity field usgs, which shows correlations of p ~ 0.915. We also analyze the individual terms within the decomposition of T*ij itself. These tests in sum indicate that the present multifractal model recovers significant structural characteristics of the subgrid field. The comparisons also suggest possible higher-order refinements to the model. Finally, we set forth in some detail a multifractal model for the Reynolds stresses in the Reynolds-Averaged Navier-Stokes equations.
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M3 - Conference contribution
SN - 9781624101137
T3 - 32nd AIAA Fluid Dynamics Conference and Exhibit
BT - 32nd AIAA Fluid Dynamics Conference and Exhibit
T2 - 32nd AIAA Fluid Dynamics Conference and Exhibit 2002
Y2 - 24 June 2002 through 26 June 2002
ER -