Journal
PHYSICS OF FLUIDS
Volume 22, Issue 5, Pages -Publisher
AMER INST PHYSICS
DOI: 10.1063/1.3425627
Keywords
flow simulation; turbulence; two-phase flow; viscosity
Categories
Funding
- CAS [KJCX2SW-L08]
- 973 Program of China [2007CB8 14800]
- NSFC [10628206, 10732090, 10702074]
- U.S. National Science Foundation [ATM-0527140, ATM-0730766]
- SRF for ROCS
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The small-scale motions relevant to the collision of heavy particles represent a general challenge to the conventional large-eddy simulation (LES) of turbulent particle-laden flows. As a first step toward addressing this challenge, we examine the capability of the LES method with an eddy viscosity subgrid scale (SGS) model to predict the collision-related statistics such as the particle radial distribution function at contact, the radial relative velocity at contact, and the collision rate for a wide range of particle Stokes numbers. Data from direct numerical simulation (DNS) are used as a benchmark to evaluate the LES using both a priori and a posteriori tests. It is shown that, without the SGS motions, LES cannot accurately predict the particle-pair statistics for heavy particles with small and intermediate Stokes numbers, and a large relative error in collision rate (up to 60%) may arise when the particle Stokes number is near St(K)=0.5. The errors from the filtering operation and the SGS model are evaluated separately using the filtered-DNS (FDNS) and LES flow fields. The errors increase with the filter width and have nonmonotonic variations with the particle Stokes numbers. It is concluded that the error due to filtering dominates the overall error in LES for most particle Stokes numbers. It is found that the overall collision rate can be reasonably predicted by both FDNS and LES for St(K)>3. Our analysis suggests that, for St(K)< 3, a particle SGS model must include the effects of SGS motions on the turbulent collision of heavy particles. The spectral analysis of the concentration fields of the particles with different Stokes numbers further demonstrates the important effects of the small-scale motions on the preferential concentration of the particles with small Stokes numbers. (C) 2010 American Institute of Physics. [doi: 10.1063/1.3425627]
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