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1: 36.13 Kelvin’s Ship-Wave Pattern
§36.13 Kelvin’s Ship-Wave Pattern
A ship moving with constant speed V on deep water generates a surface gravity wave. …
See accompanying text
Figure 36.13.1: Kelvin’s ship wave pattern, computed from the uniform asymptotic approximation (36.13.8), as a function of x = ρ cos ϕ , y = ρ sin ϕ . Magnify
For further information see Lord Kelvin (1891, 1905) and Ursell (1960, 1994).
2: Bibliography U
  • F. Ursell (1960) On Kelvin’s ship-wave pattern. J. Fluid Mech. 8 (3), pp. 418–431.
  • F. Ursell (1994) Ship Hydrodynamics, Water Waves and Asymptotics. Collected works of F. Ursell, 1946-1992, Vol. 2, World Scientific, Singapore.
  • 3: Bibliography L
  • Lord Kelvin (1905) Deep water ship-waves. Phil. Mag. 9, pp. 733–757.
  • 4: 28.33 Physical Applications
  • Vedeler (1950) for ships rolling among waves.

  • 5: Bibliography V
  • G. Vedeler (1950) A Mathieu equation for ships rolling among waves. I, II. Norske Vid. Selsk. Forh., Trondheim 22 (25–26), pp. 113–123.
  • 6: Bibliography H
  • J. Hammack, D. McCallister, N. Scheffner, and H. Segur (1995) Two-dimensional periodic waves in shallow water. II. Asymmetric waves. J. Fluid Mech. 285, pp. 95–122.
  • J. Hammack, N. Scheffner, and H. Segur (1989) Two-dimensional periodic waves in shallow water. J. Fluid Mech. 209, pp. 567–589.
  • M. H. Hirata (1975) Flow near the bow of a steadily turning ship. J. Fluid Mech. 71 (2), pp. 283–291.
  • L. E. Hoisington and G. Breit (1938) Calculation of Coulomb wave functions for high energies. Phys. Rev. 54 (8), pp. 627–628.
  • M. H. Hull and G. Breit (1959) Coulomb Wave Functions. In Handbuch der Physik, Bd. 41/1, S. Flügge (Ed.), pp. 408–465.