Modeling of the subfilter scalar dissipation rate using the concept of optimal estimators

Physics of Fluids

Volumn 20, Issue 9, 2008, Pages

  Balarac, G ^a   Pitsch, H ^a   Raman, V ^b  

^a STANFORD UNIVERSITY   (United States)

^b UNIVERSITY OF TEXAS AT AUSTIN   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

KINETIC ENERGY; KINETICS;

DYNAMIC DETERMINATION; OPTIMAL ESTIMATOR; SCALAR DISSIPATION RATE; SCALAR MIXING; SUBFILTERS; TIME-SCALES;

TIME MEASUREMENT;

EID: 53549106321     PISSN: 10706631     EISSN: None     Source Type: Journal    
DOI: 10.1063/1.2976818     Document Type: Article

References (25)

1. C. Meneveau and J. Katz, "Scale-invariance and turbulence models for large-eddy simulation," Annu. Rev. Fluid Mech. ARVFA30066-418910.1146/annurev.fluid.32.1.1 32, 1 (2000).
2. H. Pitsch, "Large-eddy simulation of turbulent combustion," Annu. Rev. Fluid Mech. ARVFA30066-418910.1146/ annurev.fluid.38.050304.092133 38, 453 (2006).
3. R. W. Bilger, "The structure of diffusion flames," Combust. Sci. Technol. CBSTB90010-220210.1080/00102207608946733 13, 155 (1976).
4. C. Jiménez, F. Ducros, B. Cuenot, and B. Bédat, "Subgrid scale variance and dissipation of a scalar field in large eddy simulations," Phys. Fluids PHFLE61070-663110.1063/1.1366668 13, 1748 (2001).
5. A. Moreau, O. Teytaud, and J. P. Bertoglio, "Optimal estimation for large-eddy simulation of turbulence and application to the analysis of subgrid models," Phys. Fluids PHFLE61070-663110.1063/1.2357974 18, 105101 (2006).
6. A. K. Kuczaj and B. J. Geurts, "Mixing in manipulated turbulence," J. Turbul. 1468-5248 7, 1 (2006).
7. S. B. Pope, Turbulent Flows (Cambridge University Press, Cambridge, England, 2000).
8. G. Balarac, H. Pitsch, and V. Raman, "Development of a dynamic model for the subfilter scalar variance using the concept of optimal estimators," Phys. Fluids PHFLE61070-663110.1063/1.2896287 20, 035114 (2008).
9. S. S. Girimaji and Y. Zhou, "Analysis and modeling of subgrid scalar mixing using numerical data," Phys. Fluids PHFLE61070-663110.1063/1.868894 8, 1224 (1996).
10. C. D. Pierce and P. Moin, "A dynamic model for subgrid-scale variance and dissipation rate of a conserved scalar," Phys. Fluids PHFLE61070-663110.1063/1.869832 10, 3041 (1998).
11. P. Moin, K. Squires, W. Cabot, and S. Lee, "A dynamic subgrid-scale model for compressible turbulence and scalar transport," Phys. Fluids A PFADEB0899-821310.1063/1.858164 3, 2746 (1991).
12. C. Brun, G. Balarac, C. B. da Silva, and O. Métais, "Effects of molecular diffusion on the subgrid-scale modelling of passive scalars," Phys. Fluids PHFLE61070-663110.1063/1.2844469 20, 025102 (2008).
13. J. P. H. Sanders and I. Gökalp, "Scalar dissipation rate modelling in variable density turbulent axisymmetric jets and diffusion flames," Phys. Fluids PHFLE61070-663110.1063/1.869616 10, 938 (1998).
14. M. Germano, U. Piomelli, P. Moin, and W. H. Cabot, "A dynamic subgrid-scale eddy viscosity model," Phys. Fluids A PFADEB0899-821310.1063/1.857955 3, 1760 (1991).
15. C. Pera, J. Réveilon, L. Vervisch, and P. Domingo, "Modeling subgrid scale mixture fraction variance in LES of evaporating spray," Combust. Flame CBFMAO0010-218010.1016/ j.combustflame.2006.07.0031 46, 635 (2006).
16. P. J. Colucci, F. A. Jaberi, P. Givi, and S. B. Pope, "Filtered density function for large eddy simulation of turbulent reacting flows," Phys. Fluids PHFLE61070-663110.1063/1.869537 10, 499 (1998).
17. H. Schmidt and U. Schumann, "Coherent structure of the convective boundary layer derived from large-eddy simulations," J. Fluid Mech. JFLSA70022-112010.1017/S0022112089000753 200, 511 (1989).
18. B. Knaepen, O. Debliquy, and D. Carati, "Subgrid-scale energy and pseudo pressure in large-eddy simulation," Phys. Fluids PHFLE61070-663110.1063/1.1514643 14, 4235 (2002).
19. S. Ghosal, T. Lund, P. Moin, and K. Akselvoll, "A dynamic localization model for large-eddy simulation of turbulent flows," J. Fluid Mech. JFLSA70022-112010.1017/S0022112095000711 286, 229 (1995).
20. C. B. da Silva and J. C. F. Pereira, "On the local equilibrium of the subgrid scales: The velocity and scalar fields," Phys. Fluids PHFLE61070-663110.1063/1.2104747 17, 108103 (2005).
21. A. Yoshizawa, "Statistical theory for compressible turbulent shear flows, with the application to subgrid modeling," Phys. Fluids PFLDAS0031-917110.1063/1.865552 29, 2152 (1986).
22. V. C. Wong, "A proposed statistical-dynamic closure method for the linear or nonlinear subgrid-scale stresses," Phys. Fluids A PFADEB0899-821310.1063/1.858261 4, 1080 (1992).
23. D. K. Lilly, "A proposed modification of the Germano subgrid-scale closure method," Phys. Fluids A PFADEB0899-821310.1063/1.858280 4, 633 (1992).
24. D. You and P. Moin, "A dynamic global-coefficient subgrid-scale eddy-viscosity model for large-eddy simulation in complex geometries," Phys. Fluids PHFLE61070-663110.1063/1.2739419 19, 065110 (2007).
25. C. Meneveau, T. Lund, and W. Cabot, "A Lagrangian dynamic subgrid-scale model of turbulence," J. Fluid Mech. JFLSA70022-112010.1017/S0022112096007379 319, 353 (1996).