Direct numerical simulation of scalar transport using unstructured finite-volume schemes

Journal of Computational Physics

Volumn 228, Issue 5, 2009, Pages 1639-1657

  Rossi, Riccardo ^a  

^a Università degli Studi di Bologna   (Italy)

Author keywords

Central interpolation operators; Finite volume schemes; High fidelity simulations; Scalar transport; Unstructured grids

Indexed keywords

FINITE VOLUME METHOD; INTERPOLATION; LARGE EDDY SIMULATION; NUMERICAL METHODS; NUMERICAL MODELS;

CENTRAL INTERPOLATION OPERATOR; DIRECT-NUMERICAL-SIMULATION; FINITE VOLUME SCHEMES; HIGH-FIDELITY SIMULATIONS; INTERPOLATION OPERATOR; INTERPOLATION SCHEMES; NUMERICAL TECHNIQUES; SCALAR-TRANSPORT; UNSTRUCTURED FINITE VOLUME METHODS; UNSTRUCTURED GRID;

DIRECT NUMERICAL SIMULATION;

EID: 58249142402     PISSN: 00219991     EISSN: 10902716     Source Type: Journal    
DOI: 10.1016/j.jcp.2008.11.001     Document Type: Article

References (33)

1. Moin P., and Mahesh K. Direct numerical simulation: a tool in turbulent research. Annu. Rev. Fluid Mech. 30 (1998) 539
2. Mahesh K., Ruetsch G.R., and Moin P. Towards large-eddy simulation in complex geometries. Annual Research Briefs, Center for Turbulence Research, Stanford University and NASA-Ames 379 (1999)
3. Kim D., and Choi H. A second-order time-accurate finite volume method for unsteady incompressible flow on hybrid unstructured grids. J. Comput. Phys. 162 (2000) 411
4. Mahesh K., Constantinescu G., and Moin P. A numerical method for large-eddy simulation in complex geometries. J. Comput. Phys. 197 (2004) 215
5. Mahesh K., Constantinescu G., Apte S.V., Iaccarino G., Ham F., and Moin P. Progress toward large-eddy simulation of turbulent reacting and non-reacting flows in complex geometries. Annual Research Briefs, Center for Turbulence Research, Stanford University and NASA-Ames 115 (2002)
6. Felten F.N., and Lund T.S. Kinetic energy conservation issues associated with the collocated mesh scheme for incompressible flows. J. Comput. Phys. 215 (2006) 465
7. Rhie C.M., and Chow W.L. A numerical study of the turbulent flow past an isolated airfoil with trailing edge separation. AIAA J. 21 (1983) 1525
8. S. Benhamadouche, K. Mahesh, G. Constantinescu, Colocated finite-volume schemes for large-eddy simulation on unstructured meshes, in: Proceedings of the Summer Program, Center for Turbulence Research, Stanford University and NASA-Ames, vol. 143, 2002.
9. Silva Lopes A., and Palma J.M.L.M. Numerical simulation of isotropic turbulence using a collocated approach and a nonorthogonal grid system. J. Comput. Phys. 175 (2002) 713
10. Herrmann M., Blanquart G., and Raman V. Flux corrected finite-volume scheme for preserving scalar boundedness in large-eddy simulations. Annual Research Briefs, Center for Turbulence Research, Stanford University and NASA-Ames 75 (2004)
11. C.D. Pierce, Progress variable approach for large-eddy simulation of turbulent combustion, PhD Thesis, Stanford University, 2001.
12. Piller M., and Nobile E. Direct numerical simulation of turbulent heat transfer in a square duct. Int. J. Numer. Methods Heat Fluid Flow 12 (2002) 658
13. Piller M., Nobile E., and Hanratty T.J. DNS study of turbulent transport at low Prandtl numbers in a channel flow. J. Fluid Mech. 458 (2002) 419
14. Stalio E., and Nobile E. Direct numerical simulation of heat transfer over riblets. Int. J. Heat Fluid Flow 24 (2003) 356
15. Châtelain A., Ducros F., and Metais O. LES of turbulent heat transfer: proper convection numerical schemes for temperature transport. Int. J. Numer. Methods Fluids 44 (2004) 1017
16. Batten P., Lambert C., and Causon D.M. Positively conservative high-resolution convection schemes for unstructured elements. Int. J. Numer. Methods Eng. 39 (1996) 1821
17. Khosla P.K., and Rubin S.G. A diagonally dominant second-order accurate explicit scheme. Comput. Fluids 2 (1974) 207
18. Ferziger J., and Peric M. Computational Methods for Fluid Dynamics. third ed. (2001), Springer, Berlin
19. Choi H., Moin P., and Kim J. Direct numerical simulation of turbulent flow over riblets. J. Fluid Mech. 255 (1993) 503
20. Li Y. Wavenumber-extended high-order upwind biased finite-difference schemes for convective scalar transport. J. Comput. Phys. 133 (1997) 235
21. Van Leer B. Towards the ultimate conservative difference scheme. V.A Second-order sequel to Godunov's method. J. Comput. Phys. 32 (1979) 101
22. Barth T.J., and Jespersen D.C. The design and application of upwind schemes on unstructured meshes. AIAA Paper 89 (1989)
23. Davidson L. A pressure correction method for unstructured meshes with arbitrary control volumes. Int. J. Numer. Methods Fluids 22 (1996) 265
24. Lai Y.G. An unstructured grid method for a pressure-based flow and heat transfer solver. Numer. Heat Transfer Part B 32 (1997) 267
25. Mathur S.R., and Murthy J.Y. A pressure-based method for unstructured meshes. Numer. Heat Transfer Part B 31 (1997) 195
26. Hubbard M.E. Multidimensional slope-limiters for MUSCL-Type finite volume schemes on unstructured grids. J. Comput. Phys. 155 (1999) 54
27. N. Kasagi, K. Horiuti, Y. Myiake, T. Miyauchi, Y. Nagano, Establishment of the direct numerical simulation data bases of turbulent transport phenomena, Co-operative Research No. 02302043, Tokyo University, 1992 .
28. Moin P., and Kim J. On the numerical solution of time-dependent viscous incompressible fluid flows involving solid boundaries. J. Comput. Phys. 35 (1979) 381
29. S.E. Kim, B. Makarov, An implicit fractional-step method for efficient transient simulations of incompressible flows, 17th AIAA Computational Fluid Dynamics Conference, Toronto, Canada, 2005.
30. Andersson P., Brandt L., Bottaro A., and Henningson D.S. On the breakdown of boundary layer streaks. J. Fluid Mech. 428 (2001) 29
31. Kim J., Moin P., and Moser R. Turbulence statistics in fully developed channel flow at low Reynolds number. J. Fluid Mech. 177 (1987) 133
32. Kader B.A. Temperature and concentration profiles in fully developed turbulent boundary layers. Int. J. Heat Mass Transfer 24 (1981) 1541
33. Ikeda T., and Durbin P.A. Mesh stretch effects on convection in flow simulations. J. Comput. Phys. 199 (2004) 110