Flow Past Heated Bluff Bodies

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Flow Past Heated Bluff Bodies

Flow Past Heated Bluff Bodies 2017

  1. H.M. Badr, Laminar combined convection from a horizontal cylinder-parallel and contra flow regimes, Int J Heat Mass Transfer, Vol. 27(1), pp. 15–27, 1984.Google Scholar
  2. A. Ben-Yaker and R.K. Hanson, Ultra-fast-framing schlieren system for studies of the time evolution of jets in supersonic cross flows, Expt. in Fluids, Vol. 32, pp. 652–666, 2002.Google Scholar
  3. J. M. Chen and C. H. Liu, Vortex shedding and surface pressure on a square cylinder at incidence to a uniform air stream, Int. J. Heat Fluid Flow, Vol. 20, p. 592, 1999.Google Scholar
  4. O. Cetiner and D. Rockwell, Streamwise oscillations of a cylinder in a steady current, Part 1. locked-on states of vortex formation and loading, J. Fluid Mech., Vol.427, pp.1–28, 2001. Also, A. Ongoren and D. Rockwell, Flow structure from an oscillating cylinder, part 2. Mode competition in the near wake, J. Fluid Mech., Vol.191, pp.225–245, 1988.Google Scholar
  5. K.S. Chang and J.Y. Sa, The effect of buoyancy on the vortex shedding in the near wake of a circular cylinder, J Fluid Mech., Vol. 220, pp. 253–266, 1990.Google Scholar
  6. F. Dumouchel, J.C. Lecordier and P. Paranthoen, The effective Reynolds number of a heated cylinder, Int J Heat Mass Transfer, Vol. 41(12), pp. 1787–1794, 1998.Google Scholar
  7. S. Dutta, K. Muralidhar, and P. K. Panigrahi, Influence of the orientation of a square cylinder on the wake properties, Expt. Fluids, Vol. 34, p. 16, 2003.Google Scholar
  8. C. Gau, S.X. Wu, and H.S. Su, Synchronization of vortex shedding and heat transfer enhancement over a heated cylinder oscillating with small amplitude in streamwise direction, J. Heat Transfer Trans. ASME, Vol.123, pp.1139–1148, 2001.Google Scholar
  9. R. Govardhan and C. H. K. Williamson, Mean and fluctuating velocity fields in the wake of a freely vibrating cylinder, J. Fluids Struct., Vol. 15, p. 489, 2001.Google Scholar
  10. O. M. Griffin, A note on bluff body vortex formation, J. Fluid Mech., Vol. 284, p. 217, 1995.Google Scholar
  11. K. Hatanka and M. Kawahara, A numerical study of vortex shedding around a heated-cooled cylinder by three-step Taylor-Galerkin Method, Int. J. Numerical For Methods in Fluids, Vol. 21, pp. 857–867, 1995.Google Scholar
  12. D. R. Jonassen, G. S. Settles, and M. D. Tronosky, Schlieren PIV for turbulent flows, Opt. Lasers Engg., Vol. 44, p. 190, 2006.Google Scholar
  13. W. Kim and J. Y. Yoo, Dynamics of vortex lock-on in a perturbed cylinder wake, Phys.. Fluids, Vol. 18, 074103(1–22), 2006.Google Scholar
  14. C. W. Knisely, Strouhal numbers of rectangular cylinders at incidence: A review and new data, J. Fluids Struct., Vol. 4, p. 371, 1990.Google Scholar
  15. E. Konstantinidis, S. Balabani, M. Yianneskis, The effect of flow perturbations on the near wake characteristics of a circular cylinder. J. Fluids Struct., Vol. 18, pp. 367–386, 2003.Google Scholar
  16. J.C. Lecordier, L.W.B. Browne, S.L. Masson, F. Dumouchel and P. Paranthoen, Control of vortex shedding by thermal effect at low Reynolds numbers, Expt. Th. Fluid Sc., Vol. 21, pp. 227–237, 2000.Google Scholar
  17. C. Lin and S.C. Hsieh, Convection velocity of vortex structures in the near wake of a circular cylinder, ASCE J. Engg. Mech., Vol. 129(10), pp. 1108–1118, 2003.Google Scholar
  18. S.C. Luo, Y.T. Chew and Y.T. Ng, Characteristics of square cylinder wake transition flow, Phys.. Fluids, Vol. 15(9), pp. 2549–2559, 2003.Google Scholar
  19. W.J.P.M. Maas, C.C.M. Rindt CCM and A.A. van Steenhoven, The influence of heat on the 3D-transition of the von Karman vortex street, Int J Heat Mass Transfer, Vol. 46, pp. 3069–3081, 2003.Google Scholar
  20. J.H. Merkin, Mixed convection from a horizontal circular cylinder, Int J Heat Mass Transfer, Vol. 20, pp. 73–77, 1977.Google Scholar
  21. N. Michaux-Leblond and M. Belorgey, Near wake behavior of a heated circular cylinder: viscosity-buoyancy duality, Exp. Therm. Fluid Sci., Vol. 15, pp. 91–100, 1997.Google Scholar
  22. K. Noto, H. Ishida H and R. Matsumoto, A breakdown of the Karman vortex street due to natural convection, pp. 348–352, Flow Visualization, Springer, Berlin, 1985.Google Scholar
  23. B. W. van Oudheusden, F. Scarano, N. P. van Hinsberg, and D. W. Watt, Phase-resolved characterization of vortex shedding in the near wake of a square-section cylinder at incidence, Expt. Fluids, Vol. 39, p. 86, 2005.Google Scholar
  24. B.S.V. Patnaik, P.A.A. Narayana and K.N. Seetharamu,Numerical simulation of vortex shedding past a circular cylinder under the influence of buoyancy, Int. J. of Heat and Mass Transfer, Vol. 42, pp. 3495–3507, 1999.Google Scholar
  25. J. Robichaux, S. Balachandar and S.P. Vanka, Three dimensional Floquet instability of the wake of a square cylinder, Phys. Fluids, Vol. 11(3), pp. 560–578, 1999.Google Scholar
  26. M. Schumm, E. Berger and P.A. Monkewitz, Self-excited oscillations in the wake of two-dimensional bluff bodies and their control. J Fluid Mech., Vol. 271, pp. 17–53, 1994.Google Scholar
  27. S. K. Singh, P. K. Panigrahi, and K. Muralidhar, Effect of buoyancy on the wakes of circular and square cylinders: A schlieren-interferometric study, Expt. Fluids, Vol. 43, p. 101, 2007. Also, A. Kakade, S. K. Singh, P. K. Panigrahi, and K. Muralidhar, Schlieren investigation of the square cylinder wake: Joint influence of buoyancy and orientation, Physics of Fluids, Vol. 22(5), 054107, 01–18, (2010).Google Scholar
  28. K.M. Smith and J.C. Dutton, A procedure for turbulent structure convection velocity measurements using time-correlated images, Expt. Fluids, Vol. 27, pp. 244–250, 1999.Google Scholar
  29. A. Sohankar, C. Norberg, and L. Davidson, Low Reynolds number flow around a square cylinder at incidence: study of blockage, onset of vortex shedding and outlet boundary condition, Int. J. Numer. Methods Fluids, Vol. 26, p. 39, 1998.Google Scholar
  30. A. Sohankar, C. Norberg and L. Davidson, Simulation of three-dimensional flow around a square cylinder at moderate Reynolds numbers, Phys. Fluids, Vol. 11(2), pp. 288–306, 1999.Google Scholar
  31. A. Wang, Z. Travnicek and K.C. Chia, On the relationship of effective Reynolds number and Strouhal number for the laminar vortex shedding of a heated circular cylinder, Phys. Fluids Vol. 12(6), pp. 1401–1410, 2000.Google Scholar
  1. Breuer M (1998) Large eddy simulation of the subcritical flow past a circular cylinder: numerical and modeling aspects. Int J Numer Methods Fluids 28: 1281–1302zbMATH3.0.CO%3B2-#'>CrossRefGoogle Scholar
  2. Constantinescu G, Squires K (2004) Numerical investigations of flow over a sphere in the subcritical and supercritical regimes. Phys Fluids 16(5):1449–1466CrossRefGoogle Scholar
  3. Frisch U (1995) Turbulence—the legacy of A. N. Kolmogorov. Cambridge University Press, CambridgezbMATHGoogle Scholar
  4. Hoffman J (2005) Adaptive simulation of the turbulent flow due to a cylinder rolling along ground. Comput Methods Appl Mech Engng (under review)Google Scholar
  5. Hoffman J (2005) Computation of mean drag for bluff body problems using adaptive dns/les. SIAM J Sci Comput 27(1):184–207zbMATHCrossRefMathSciNetGoogle Scholar
  6. Hoffman J (2005) Efficient computation of mean drag for the subcritical flow past a circular cylinder using general galerkin g2. Int J Numer Methods Fluids (in press)Google Scholar
  7. Hoffman J (2006) Adaptive simulation of the turbulent flow past a sphere. J Fluid Mech (in press)Google Scholar
  8. Hoffman J, Johnson C (2006) Computational turbulent incompressible flow: applied mathematics body and soul, Vol 4. Springer, Berlin Heidelberg New YorkGoogle Scholar
  9. Hoffman J, Johnson C (2006) A new approach to computational turbulence modeling. Comput Methods Appl Mech Engrg (in press)Google Scholar
  10. Iliescu T, John V, Layton WJ (2002) Convergence of finite element approximations of large eddy motion. Numer Method Part Diff Equ 18:689–710zbMATHCrossRefMathSciNetGoogle Scholar
  11. John V (2002) Slip with friction and penetration with resistance boundary conditions for the navier–stokes equations—numerical tests and aspects of the implementation. J Comp Appl Math 147:287–300zbMATHCrossRefGoogle Scholar
  12. John V, Layton WJ, Sahin N (2003) Derivation and analysis of near wall models for channel and recirculating flows. Comput Math Appl (in press)Google Scholar
  13. John V, Liakos A (2005) Time dependent flow across a step: the slip with friction boundary condition. Int J Numer Methods Fluids (in press)Google Scholar
  14. Krajnović S, Davidson L (2002) Large-eddy simulation of the flow around a bluff body. AIAA 40:927–936CrossRefGoogle Scholar
  15. Kravchenko AG, Moin P (2000) Numerical studies of flow over a circular cylinder at red=3900. Phys Fluids 12(2):403–417CrossRefGoogle Scholar
  16. Maxwell JC (1879) Phil. Trans. Royal SocietyGoogle Scholar
  17. Mittal R (1996) Progress on les of flow past a circular cylinder. Center for Turbulence Research Annual Research BriefsGoogle Scholar
  18. NASA (2005) Various views of von karman vortices. http://www.disc.gsfc.nasa.gov/oceancolor/scifocus/oceanColor/vonKarman_vortices.shtmlGoogle Scholar
  19. Navier CLMH (1823) Mémoire sur les lois du mouvement des fluiales. Mém Acad R Soc 6:389–440Google Scholar
  20. Rodi W, Ferziger JH, Breuer M, Pourquié M (1997) Status of large eddy simulation: results of a workshop. ASME J Fluids Eng 119:248–262CrossRefGoogle Scholar
  21. Sagaut P (2001) Large Eddy simulation for incompressible flows. Springer, Berlin Heidelberg New YorkzbMATHGoogle Scholar
  22. Schlichting H (1955) Boundary layer theory. McGraw-Hill, New YorkzbMATHGoogle Scholar
  23. Zdravkovich MM (1997) Flow around circular cylinders: a comprehensive guide through flow phenomena, experiments, applications, mathematical models, and simulations, vol 1 [Fundamentals]. Oxford University Press, OxfordGoogle Scholar

Flow Past Heated Bluff Bodies Of Water

Effect of thermal buoyancy on a fluid flowing past a pair of side-by-side square bluff-bodies in a low-Reynolds number flow regime.

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