Three-dimensional flow around two circular cylinders in tandem arrangement

Fluid Dynamics Research

Volumn 38, Issue 6, 2006, Pages 386-404

  Deng, Jian ^a   Ren, An Lu ^a   Zou, Jian Feng ^a   Shao, Xue Ming ^a  

^a ZHEJIANG UNIVERSITY   (China)

Author keywords

Flow around two circular cylinders in tandem arrangement; Mode A instability; Three dimensionality; Virtual body method

Indexed keywords

BOUNDARY CONDITIONS; MATHEMATICAL MODELS; REYNOLDS NUMBER; TRANSITION FLOW; TWO PHASE FLOW; VORTEX FLOW; WAKES;

CIRCULAR CYLINDERS; THREE DIMENSIONALITY; THREE-DIMENSIONAL INSTABILITY; VIRTUAL BODY METHOD; VIRTUAL BOUNDARY METHOD;

CYLINDERS (SHAPES);

BOUNDARY CONDITIONS; CYLINDERS (SHAPES); MATHEMATICAL MODELS; REYNOLDS NUMBER; TRANSITION FLOW; TWO PHASE FLOW; VORTEX FLOW; WAKES;

EID: 33646172407     PISSN: 01695983     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.fluiddyn.2006.02.003     Document Type: Article

References (31)

1. Abdallah S. Numerical solutions for the pressure Poisson equation with Neumann boundary conditions using a non-staggered grid, I. J. Comput. Phys. 79 (1987) 182-192
2. Abdallah S. Numerical solutions for incompressible Navier-Stokes equations in primitive variables using a non-staggered grid, II. J. Comput. Phys. 79 (1987) 193-202
3. Barkley D. Confined three-dimensional stability analysis of the cylinder wake. Phys. Rev. E 71 (2005) 017301
4. Barkley D., and Henderson R.D. Three-dimensional Floquet stability analysis of the wake of a circular cylinder. J. Fluid Mech. 322 (1996) 215-241
5. Deng, J., Ren, A.L., Zou, J.F., Shao, X.M., 2005. The flow between a stationary cylinder and a downstream elastic cylinder in cruciform arrangement. J. Fluids Struct. submitted for publication.
6. Dennis S.C.R., and Chang G. Numerical solutions for steady flow past a circular cylinder at Reynolds numbers up to 100. J. Fluid Mech. 42 (1970) 471
7. Fadlun E.A., Verzicco R., Orlandi P., et al. Combined immersed-boundary finite-difference methods for three-dimensional complex flow simulations. J. Comput. Phys. 161 (2000) 35-60
8. Fornberg B. A numerical study of steady viscous flow past a circular cylinder. J. Fluid Mech. 98 (1980) 819-855
9. Goldstein D., Handler R., and Sirovich L. Modeling a no-slip flow boundary with an external force field. J. Comput. Phys. 105 (1993) 354-366
10. Harlow F.H., and Welch J.E. Numerical calculation of time-dependent viscous incompressible flow of fluid with free surface. Phys. Fluids 8 (1965) 2182-2189
11. Jeong J., and Hussain F. On the identification of a vortex. J. Fluid Mech. 285 (1995) 69-94
12. Kida S., and Miura H. Identification and analysis of vortical structures. Eur.J.Mech. B/Fluids 17 (1998) 471-488
13. Kovasznay L.S.G. Hot-wire investigation of the wake behind cylinders at low Reynolds numbers. Proc. R. Soc. London A 198 (1949) 174-190
14. Lima A.L.F., Silva E., Silveira-Neto A., and Damasceno J.J.R. Numerical simulation of two-dimensional flows over a circular cylinder using the immersed boundary method. J. Comput. Phys. 189 (2003) 351-370
15. Meneghini J.R., Saltara F., Siqueira C.L.R., and Ferrarijr J.A. Numerical simulation of flow interference between two circular cylinders in tandem and side-by-side arrangements. J. Fluids Struct. 15 (2001) 327-350
16. Mittal R., and Iaccarino G. Immersed boundary method. Annu. Rev. Fluid Mech. 37 (2005) 239-261
17. Park J., Kwon K., and Choi H. Numerical solutions of flow past a circular cylinder at Reynolds number up to 160. KSME Int. J. 12 (1998) 1200
18. Peskin C.S. Flow patterns around heart valves: a numerical method. J. Comput. Phys. 10 (1972) 252
19. Peskin C.S. Numerical analysis of blood flow in the heart. J. Comput. Phys. 25 (1977) 220
20. Peskin C.S. The fluid dynamics of heart valves: experimental, theoretical, and computational methods. Annu. Rev. Fluid Mech. 14 (1982) 235
21. Peskin C.S., and Printz B.F. Improved volume conservation in the computation of flows with immersed elastic boundaries. J. Comput. Phys. 105 (1993) 33
22. Slaouti A., and Stansby P.K. Flow around two circular cylinders by the random-vortex method. J. Fluids Struct. 6 (1992) 641-670
23. Takami, H., Keller, H.B., 1969. Steady two-dimensional viscous flow of an incompressible fluid past a circular cylinder. Phys. Fluids (Suppl.) II51.
24. Teneda, S., 1956. Experimental investigation of the wakes behind cylinders and plates at low Reynolds numbers. J. Phys. Soc. Jpn. 11.
25. Thompson M.C., Leweke T., and Williamson C.H.K. The physical mechanism of transition in bluff body wakes. J. Fluids Struct. 15 (2001) 607-616
26. Triton D.J. Experiments on the flow past a circular cylinder at low Reynolds number. J. Fluid Mech. 6 (1959) 547
27. Williamson C.H.K. The natural and forced formation of spot-like vortex dislocations in the transition of a wake. J. Fluid Mech. 243 (1992) 393-441
28. Williamson C.H.K. Three-dimensional wake transition. J. Fluid Mech. 328 (1996) 345-407
29. Williamson C.H.K. Vortex dynamics in the cylinder wake. Annu. Rev. Fluid Mech. 28 (1996) 477-518
30. Zdravkovich M.M. Review of flow interference between two circular cylinders in various arrangements. J. Fluids Eng.-Trans. ASME 99 (1977) 618-633
31. Zdravkovich M.M. The effects of interference between circular cylinders in cross flow. J. Fluids Struct. 1 (1987) 239-261