2015
DOI: 10.1016/j.euromechflu.2014.09.006
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Farfield waves created by a monohull ship in shallow water

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Cited by 32 publications
(15 citation statements)
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“…amplitude is greatest is smaller than Kelvin's angle, and decreases with increasing Fr, making the wake appear narrower. The phenomenon was in fact observed and analysed already several decades ago (Munk et al 1987;Brown et al 1989;Reed & Milgram 2002), and number of authors have further elucidated this question recently (e.g., Moisy & Rabaud 2014;Benzaquen et al 2014;Pethiyagoda et al 2014;He et al 2015;Zhu et al 2015;Pethiyagoda et al 2015). In particular it has been shown that interference effects between waves generated at the bow and the stern determine the scaling of the apparent angle with Fr (Noblesse et al 2014;Zhang et al 2015;Zhu et al 2015).…”
mentioning
confidence: 90%
“…amplitude is greatest is smaller than Kelvin's angle, and decreases with increasing Fr, making the wake appear narrower. The phenomenon was in fact observed and analysed already several decades ago (Munk et al 1987;Brown et al 1989;Reed & Milgram 2002), and number of authors have further elucidated this question recently (e.g., Moisy & Rabaud 2014;Benzaquen et al 2014;Pethiyagoda et al 2014;He et al 2015;Zhu et al 2015;Pethiyagoda et al 2015). In particular it has been shown that interference effects between waves generated at the bow and the stern determine the scaling of the apparent angle with Fr (Noblesse et al 2014;Zhang et al 2015;Zhu et al 2015).…”
mentioning
confidence: 90%
“…However, the high Froude number limit 1 ≪ F is unrealistic within the context of the classical theory of water waves considered in [8,[11][12][13][14][15][16][17][18][19][20]. Indeed, this theory is woefully inadequate at very high Froude numbers, where wave-breaking and spray have a predominant influence.…”
Section: Kelvin's Analysis and Related Literaturementioning
confidence: 91%
“…For large values of h ≡  ξ 2 + η 2 , the dominant contributions to the wave integral (20) stem from the points where the phase ϕ of the trigonometric function in (20) is stationary, as is well known. These points of stationary phase are then determined by the roots of the equation ϕ ′ = 0, i.e.…”
Section: Stationary-phase Approximationmentioning
confidence: 92%
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