Abstract
Over the last decade, certain interest has been focussed on the rate of increase of the stationary ship wave resistance with the speed U when U ~ O. The term “slow ship theory” stands for some attempts to derive flow models and resistance therefrom through more or less rational perturbation analyses governed by an order scheme regarding powers of the Froude number Fn, where the unperturbed state is the “double body flow”, corresponding to the limiting case of infinite gravity, where a rigid wall boundary condition can be imposed over the undisturbed free surface.
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References
Keller, J.B.: The ray theory of ship waves and the class of stream lined ships. J. Fluid Mech. 91 (1979) 465–487
Brandsma, F.J. and Hermans, A.J.: A quasi-linear free surface condition in slow ship theory. Schiffstechnik 32 (1985) 25–46
Maruo, H. and Ikehata, M.: Some discussion on the free surface flow around the bow. Proc. 16th ONR Symp. on Naval Hydrodynamics (1986)
Eggers, K.: Non-Kelvin dispersive waves around non-slender ships. Schiffstechnik 28 (1981) 223–252
Longuet Higgins, M.S. and Stewart, R.W.: Changes in the form of short gravity waves on long waves and tidal currents. J. Fluid Mech. 8 (1960) 566–583
Takekuma, K. and Eggers, K.: Effect on bow shape on free surface shear flow. Proc. 15th ONR Symp. on Naval Hydrodynamics (1984) 387–405
Inui, T. and Kajitani, H.: A study on local non-linear free surface ef- fects in ship waves and wave resistance. Schiffstechnik 24 (1977) 178–213
Yim, B.: A ray theory for non-linear ship waves and wave resistance. Proc. Third Int. Conf. on Num. Ship Hydrodynamics Paris (1981) 55–70
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© 1988 Springer-Verlag Berlin Heidelberg
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Eggers, K. (1988). On Stationary Waves Superposed to the Flow Around a Body in Uniform Stream. In: Horikawa, K., Maruo, H. (eds) Nonlinear Water Waves. International Union of Theoretical and Applied Mechanics. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-83331-1_34
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DOI: https://doi.org/10.1007/978-3-642-83331-1_34
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