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Considerations for Bilge Keel Force Models in Potential Flow Simulations of Ship Maneuvering in Waves

  • Christopher C. BasslerEmail author
  • Ronald W. Miller
  • Arthur M. Reed
  • Alan J. Brown
Chapter
Part of the Fluid Mechanics and Its Applications book series (FMIA, volume 119)

Abstract

Requirements for ship operations, both naval and commercial, may result in increased exposure to heavy weather and the occurrence of large amplitude motions. In order to enable evaluation of hull form designs, or to develop detailed ship specific operator guidance for these critical conditions, potential flow sectional, or strip-theory based, approaches remain the most practical method for fast ship motions simulations. However, some essential physical effects regarding the bilge keels are not captured by potential flow sectional formulations. To examine the relative importance of these effects, a series of unsteady RANS (URANS) computations were performed for the ONR Tumblehome model experiencing large amplitude roll motion at both zero and forward speed conditions, in calm water and in waves.

Keywords

Bilge keels Potential flow Large amplitude motions 

Notes

Acknowledgements

The authors would like to thank Dr. Pat Purtell (Office of Naval Research) for support of the work presented in this paper and acknowledge support for the experiments and additional analysis from the NSWCCD Independent Applied Research (IAR) Program, under the direction of Dr. John Barkyoumb. They appreciate Dr. Pablo Carrica (University of Iowa) for his continued guidance and support in using CFDShip-Iowa. They are grateful to the U.S. Department of Defense’s High Performance Computing Modernization Program (HPCMP) office, which provided the computer resources at NAVO on the IBM P6.

References

  1. Atsavapranee, P., J. B. Carneal, D. Grant, & A. S. Percival (2007), “Experimental Investigation of Viscous Roll Damping on the DTMB Model 5617 Hull Form,” Proc. 26th Intl. Conf. on Offshore Mechanics and Arctic Eng, San Diego, CA.Google Scholar
  2. Bassler, C., J. Carneal & P. Atsavapranee (2007) “Experimental Investigation of Hydrodynamic Coefficients of a Wave-Piercing Tumblehome Hull Form,” Proc. 26th Intl. Conf. Offshore Mechanics and Arctic Engineering, San Diego, CA.Google Scholar
  3. Bassler, C. C. & A. M. Reed (2009) “An Analysis of the Bilge Keel Roll Damping Component Model,” Proc. 10th Intl. Conf. Stability of Ships and Ocean Vehicles, St. Petersburg, Russia.Google Scholar
  4. Bassler, C. C., A. M. Reed, & A. J. Brown (2010a), “A Method to Model Large Amplitude Ship Roll Damping,” Proc. 11th Intl. Ship Stability Workshop, Wageningen, The Netherlands.Google Scholar
  5. Bassler, C. C., A. M. Reed, & A. J. Brown (2010b), “Characterization of Physical Phenomena for Large Amplitude Ship Roll Motion,” Proc. 29th American Towing Tank Conf. (ATTC), Annapolis, MD, August.Google Scholar
  6. Bassler, C. C., A. M. Reed, & A. J. Brown (2011) “A Piecewise Model for Prediction of Large Amplitude Ship Roll Damping,” Proc. 30th Intl. Conf. Ocean, Offshore and Arctic Eng, Rotterdam, The Netherlands, June.Google Scholar
  7. Beck, R. F. & A. M. Reed (2001) “Modern Computational Methods for Ships in a Seaway,” Trans. SNAME, 109, pp. 1–51.Google Scholar
  8. Belknap, W. & A. M. Reed (2010), “TEMPEST: A New Computationally Efficient Dynamic Stability Prediction Tool,” Proc. 11th Intl. Ship Stability Workshop, Wageningen, The Netherlands.Google Scholar
  9. Belknap, W., C. Bassler, M. Hughes, P. Bandyk, K. Maki, D. H. Kim, R. Beck, & A. Troesch (2010), “Comparisons of Body-Exact Force Computations in Large Amplitude Motion,” Proc. 28th Symp. on Naval Hydro., Pasadena, CA,.Google Scholar
  10. Bishop, R. C., W. Belknap, C. Turner, B. Simon, & J. H. Kim (2005), “Parametric Investigation on the Influence of GM, Roll Damping, and Above-Water Form on the Roll Response of Model 5613,” Hydromechanics Dept. Technical Report, NSWCCD-50-TR-2005/027.Google Scholar
  11. Boger D.A & J. J. Dreyer J.J. (2006), “Prediction of Hydrodynamic Forces and Moments for Underwater Vehicles Using Overset Grids,” Proc 44th AIAA Aerospace Sciences Meeting, Reno, Nevada.Google Scholar
  12. Bryan, G. H. (1900), “The Action of Bilge Keels,” Trans. RINA 4.Google Scholar
  13. Carrica P. M., R. V. Wilson, R. Noack, T. Xing, M. Kandasamy, J. Shao1, N. Sakamoto, & F. Stern (2006), “A Dynamic Overset, Single-Phase Level Set Approach for Viscous Ship Flows and Large Amplitude Motions and Maneuvering,” Proc 26th Symp. on Naval Hydro., Rome, Italy.Google Scholar
  14. Carrica, P.M., R. V. Wilson, R. W. Noack, & F. Stern, (2007a), “Ship Motions Using Single-Phase Level Set with Dynamic Overset Grids,” Computers and Fluids, 36, pp. 1415–1433.CrossRefGoogle Scholar
  15. Carrica, P.M., R. V. Wilson, & F. Stern (2007b), “An Unsteady Single-Phase Level Set Method for Viscous Free Surface Flows,” Intl. J. Numerical Methods in Fluids, 53, pp. 229–256.Google Scholar
  16. Dai, C.M., Miller, R.W, & Percival A.S. (2009), “Hydrodynamic Effects of Bilge Keels on the Hull Flow During Steady Turns,” Proc. 28th Intl. Conf. Ocean, Offshore and Arctic Engineering, Honolulu, Hawaii.Google Scholar
  17. Froude, W. (1865), “On the Practical Limits of the Rolling of a Ship in a Seaway,” Trans. Institution of Naval Architects, 6.Google Scholar
  18. Grant, D. J., A. Etebari, & P. Atsavapranee (2007), “Experimental Investigation of Roll and Heave Excitation and Damping in Beam Wave Fields,” Proc. 26th Intl. Conf. on Offshore Mechanics and Arctic Engineering, San Diego, CA.Google Scholar
  19. Greeley, D. S. & B. J. Petersen (2010), “Efficient Time-Domain Computation of Bilge Keel Forces,”Proc. 28th Symp. on Naval Hydro., Pasadena, CA, September.Google Scholar
  20. Ikeda, Y., Y. Himeno, & N. Tanaka (1978), “A Prediction Method for Ship Roll Damping,” Report of the Department of Naval Architecture, University of Osaka Prefecture, No. 00405.Google Scholar
  21. Irvine, M., P. Atsavapranee, J. Carneal, A. Engle, S. Percival, R. Bishop, D. Grant, C. Lugni, F. Di Felice, J. Longo, & F. Stern (2006), “Comparisons of Free Roll Decay Tests for Model DTMB 5415/2340/5512, and Investigation of Lateral Hydrodynamic Loads on Bilge Keels,” Proc. 26th Symp. on Naval Hydro., Rome, Italy,.Google Scholar
  22. Himeno, Y. (1981), “Prediction of Ship Roll Damping-State of the Art,” Dept. of Naval Architecture and Marine Engineering, Univ. of Michigan, Report 239.Google Scholar
  23. Kato, H. (1965) “Effect of Bilge Keels on the Rolling of Ships.” J. Soc. Naval Arch., Japan, 117, pp. 93–114.Google Scholar
  24. Keulegan, G. M. & L. H. Carpenter (1958), “Forces on Cylinders and Plates in an Oscillating Fluid,” J. Research of the National Bureau of Standards, 60.Google Scholar
  25. Klaka, K., J. D. Penrose, R. R. Horsley, & M. R. Renilson (2007), “Hydrodynamic Tests on a Plate in Forced Oscillation,” Ocean Engin., 34, pp. 1225–1234.CrossRefGoogle Scholar
  26. Korpus, R. A. & J. M. Falzarano (1997), “Prediction of Viscous Ship Roll Damping by Unsteady Navier-Stokes Techniques,” J. Offshore Mech. & Arctic Engin, 119, pp. 108–113.CrossRefGoogle Scholar
  27. Lin, W. M., & D.K.P. Yue (1990), “Numerical Solutions for Large-Amplitude Ship Motions in the Time-Domain,” Proc. 18th Symp. Naval Hydro., Ann Arbor, MI.Google Scholar
  28. Lin, W. M., S. Zhang, K. Weems, & D. Liut (2006), “Numerical Simulations of Ship Maneuvering in Waves,” Proc. 26th Symp. Naval Hydro., Rome, Italy.Google Scholar
  29. Liut, D. A. (1999), Neural-Network and Fuzzy-Logic Learning and Control of Linear and Nonlinear Dynamic Systems, Ph.D. Dissertation, Virginia Tech.Google Scholar
  30. Liut, D. A. & W.M. Lin (2006), “A Lagrangian Vortex-Lattice Method for Arbitrary Bodies Interacting with a Linearized Semi-Lagrangian Free Surface,” Intl. Shipbuilding Progress, 53, pp. 1–32.Google Scholar
  31. Lloyd, A. R. J. M. (1998), Seakeeping: Ship Behaviour in Rough Weather. London: Intl. Book Distributors, Ltd.Google Scholar
  32. Martin, M. (1958) “Roll Damping Due to Bilge Keels.” U. Iowa Institute of Hydraulic Research, Report.Google Scholar
  33. Menter, F. R. (1994), “Two-Equation Eddy Viscosity Turbulence Models for Engineering Applications,” AIAA J., 32, pp. 1598–1605.CrossRefGoogle Scholar
  34. Miller, R. W., J. J. Gorski, & D. Fry (2002), “Viscous Roll Predictions of a Circular Cylinder with Bilge Keels,” Proc. 24th Symp. Naval Hydro., Fukuoka, Japan.Google Scholar
  35. Miller, R. W., C. C. Bassler, P. Atsavapranee, & J. J. Gorski (2008), “Viscous Roll Predictions for Naval Surface Ships Appended with Bilge Keels Using URANS,” Proc. 27th Symp. Naval Hydro., Seoul, South Korea.Google Scholar
  36. Morison, J. R., M. P. O’Brien, J. W. Johnson, & S. A. Schaaf (1950), “The Forces Exerted by Surface Waves on Piles,” Petroleum Trans., AIME, 189, pp. 149–157.CrossRefGoogle Scholar
  37. Morison, J. R., J. W. Johnson, & M. P. O’Brien (1953), “Experimental Studies of Forces on Piles,” Proc. 4th Conf. Coastal Engin.Google Scholar
  38. Noack R. (2005), “SUGGAR: A General Capability for Moving Body Overset Grid Assembly,” Proc 17th AIAA Computational Fluid Dynamics Conf., Toronto, Ontario, Canada.Google Scholar
  39. Reed, A. M. (2009) “A Naval Perspective on Ship Stability,” Proc. 10th Intl. Conf. Stability of Ships and Ocean Vehicles, St. Petersburg, Russia.Google Scholar
  40. Roddier, D., S. W. Liao, & R. W. Yeung (2000), “On Freely-Floating Cylinders Fitted with Bilge Keels,” Proc. 10th Intl. Offshore and Polar Engin. Conf.Google Scholar
  41. Sarpkaya, T. (1981), “A Critical Assessment of Morison’s Equation and Its Applications,” Proc. Intl. Conf. on Hydro. Ocean Engin., Trondheim, Norway, pp. 447–467.Google Scholar
  42. Sarpkaya, T. & M. Isaacson (1981), Mechanics of Wave Forces on Offshore Structures. New York: Van Nostrand Reinhold Co.Google Scholar
  43. Sarpkaya, T. & J. L. O’Keefe (1996), “Oscillating Flow Around Two and Three-Dimensional Bilge Keels,” J. Offshore Mechanics and Arctic Eng, 118, pp 1–6.Google Scholar
  44. Seah, R. K. M. (2007), “The SSFSRVM Computational Model for Three-Dimensional Ship Flows With Viscosity,” Ph.D. Dissertation, University of California Berkeley.Google Scholar
  45. Seah, R. K. M. & R. W. Yeung (2008), “Vortical-Flow Modeling for Ship Hulls in Forward and Lateral Motion,” Proc. 27th Symp. on Naval Hydrodynamics, Seoul, South Korea.Google Scholar
  46. Themelis, N. I. (2008), “Probabilistic Assessment of Ship Dynamic Stability in Waves,” Ph.D. Dissertation, National Technical University of Athens.Google Scholar
  47. Wilson, R.V., P. M. Carrica, & F. Stern, (2006), “Unsteady RANS Method for Ship Motions with Application to Roll for a Surface Combatant,” Computers and Fluids, 35, pp. 501–524.CrossRefGoogle Scholar
  48. Yeung, R. W, S. W. Liao, & D. Roddier (1998), “Hydrodynamic Coefficients of Rolling Rectangular Cylinders,” Intl. J. Offshore and Polar Eng, 8(4).Google Scholar
  49. Yeung, R. W., D. Roddier, B. Alessandrini, L. Gentaz & S. W. Liao (2000), “On the Roll Hydrodynamics of Cylinders Fitted with Bilge Keels,” Proc. 23rd Symp. on Naval Hydro.Google Scholar

Copyright information

© Springer Nature Switzerland AG 2019

Authors and Affiliations

  • Christopher C. Bassler
    • 1
    Email author
  • Ronald W. Miller
    • 1
  • Arthur M. Reed
    • 1
  • Alan J. Brown
    • 2
  1. 1.David Taylor Model Basin (NWSCCD)West BethesdaUSA
  2. 2.Virginia TechBlacksburgUSA

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