Calculation of hydrodynamic forces acting on a submerged moving object using immersed boundary method

Computers and Fluids

Volumn 38, Issue 3, 2009, Pages 691-702

  Shen, Linwei ^a   Chan, Eng Soon ^a   Lin, Pengzhi ^b  

^a NATIONAL UNIVERSITY OF SINGAPORE   (Singapore)

^b SICHUAN UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

CIRCULAR CYLINDERS; COMPUTATIONAL FLUID DYNAMICS; CYLINDERS (SHAPES); EQUATIONS OF MOTION; HYDRODYNAMICS; MATHEMATICAL MODELS; NAVIER STOKES EQUATIONS; TURBULENT FLOW;

CASE STUDIES; COMPUTATIONAL SCHEMES; DO-MAINS; EXTERNAL-; HYDRODYNAMIC FORCES; IB METHODS; IMMERSED BOUNDARIES; IMMERSED BOUNDARY METHODS; INDUCED VIBRATIONS; INERTIAL COORDINATE SYSTEMS; MOVING OBJECTS; NUMERICAL DATUMS; NUMERICAL MODELS; SIMPLEC; UNSTEADY MOTIONS;

FLUID DYNAMICS;

EID: 57649238016     PISSN: 00457930     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compfluid.2008.07.002     Document Type: Article

References (28)

1. Balaras E. Modeling complex boundaries using an external force field on fixed Cartesian grids in large-eddy simulations. Comput Fluids 33 (2004) 375-404
2. Braza M., Chassaing P., and Minh H. Numerical study and physical analysis of the pressure and velocity fields in the near wake of a circular cylinder. J Fluid Mech 165 (1986) 79-130
3. Chen Y.-M., Ou Y.-R., and Pearlstein A.J. Development of the wake behind a circular cylinder impulsively started into rotatory and rectilinear motion. J Fluid Mech 253 (1993) 449-484
4. Coutanceau M., and Menard C. Influence of rotation on the near-wake development behind an impulsively started circular cylinder. J Fluid Mech 158 (1985) 399-446
5. Dutsch H., Durst F., Becker S., and Lienhart H. Low-Reynolds-number flow around an oscillating circular cylinder at low Keulegan-Carpenter numbers. J Fluid Mech 360 (1998) 249-271
6. Engelman M.S., and Jamnia M.A. Transient flow past a circular cylinder: a benchmark solution. Int J Numer Methods Fluids 11 (1990) 985-1000
7. Kim J., Kim D., and Choi H. An immersed-boundary finite-volume method for simulations of flow in complex geometries. J Comput Phys 171 (2001) 132-150
8. Kit E., Nikitin N.V., Shmidt V.M., and Yakhont A. Application of a virtual-boundary method for the numerical study of oscillations developing behind a cylinder near a plane wall. Fluid Dyn 39 1 (2004) 61-68
9. Fadlun E.A., Verzicco R., Orlandi P., and Mohd-Yusof J. Combined immersed-boundary finite-difference methods for three-dimensional complex flow simulations. J Comput Phys 161 (2000) 35-60
10. 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
11. Henderson R.D. Details of the drag curve near the onset of vertex shedding. Phys Fluids 7 9 (1995) 2102-2104
12. Lai M.-C., and Peskin C.S. An immersed boundary method with formal second-order accuracy and reduced numerical viscosity. J Comput Phys 160 (2000) 705-719
13. Mittal R., and Iaccarino G. Immersed boundary methods. Ann Rev Fluid Mech 37 (2005) 239-261
14. Mittal S., and Kumar B. Flow past a rotating cylinder. J Fluid Mech 476 (2003) 303-334
15. Mohd-Yusof J. Combined immersed boundaries/B-splines methods for simulations of flows in complex geometries. Annu Res Briefs, Center of Turbulence Research, Stanford University;1997.
16. Peskin C.S. Flow patterns around heart valves: a numerical method. J Comput Phys 10 (1972) 252-271
17. Roshko A. Perspectives on bluff body aerodynamics. J Wind Eng Ind Aerodyn 49 (1993) 79-100
18. Saiki E.M., and Biringen S. Numerical simulation of a cylinder in uniform flow: application of a virtual boundary method. J Comput Phys 123 (1996) 450-465
19. Shiels D., Leonard A., and Roshko A. Flow-induced vibration of a circular cylinder at limiting structural parameters. J Fluids Struct 15 (2001) 3-21
20. Su S.-W., Lai M.-C., and Lin C.-A. An immersed boundary technique for simulating complex flows with rigid boundary. Comput Fluids 36 (2007) 313-324
21. Talley S, Iaccarino G, Mungal G, Mansour NN. An experimental and computational investigation of flow past cacti. Annu Res Briefs, Center for Turbulence Research, Stanford University;2001.
22. Verzicco R., and Orlandi P. A finite-difference scheme for three-dimensional incompressible flows in cylindrical coordinates. J Comput Phys 123 (1996) 402-414
23. Zhang H.Q., Fey U., and Noack B.R. On the transition of the cylinder wake. Phys Fluids 7 4 (1995) 779-793
24. Zhang N., and Zheng Z.C. An improved direct-forcing immersed-boundary method for finite difference applications. J Comput Phys 221 (2007) 250-268
25. Le D.V., Khoo B.C., and Peraire J. An immersed interface method for viscous incompressible flows involving rigid and flexible boundaries. J Comput Phys 220 (2006) 109-138
26. De Palma P., de Tullio M.D., Pascazio G., and Napolitano M. An immersed-boundary method for compressible viscous flows. Comput Fluids 35 (2006) 693-702
27. de Tullio M.D., De Palma P., Iaccarino G., Pascazio G., and Napolitano M. An immersed boundary method for compressible flows using local grid refinement. J Comput Phys 225 (2007) 2098-2117
28. Shen L., and Chan E.-S. Numerical simulation of fluid-structure interaction using a combined volume of fluid and immersed boundary method. Ocean Eng 35 (2008) 939-952