2018
DOI: 10.1007/s10236-018-1232-y
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Highly nonlinear wind waves in Currituck Sound: dense breather turbulence in random ocean waves

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Cited by 33 publications
(78 citation statements)
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“…Additionally, we compute the nonlinear Benjamin-Feir instability index for wind waves (I BF ) (Equation (8)) [12,13] that estimates the number of rogue wave unstable modes in the nonlinear wave spectrum (it is the integer part of I BF ), based on the application of the theory of the nonlinear Schrödinger NLS equation to random wave trains. In this case, for the WRT hindcast, we obtained a higher I BF (77.6) than for the DIA simulation (71.4), considering a sea state duration of 3 h.…”
Section: A Parameter Study Of the Draupner Stormmentioning
confidence: 99%
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“…Additionally, we compute the nonlinear Benjamin-Feir instability index for wind waves (I BF ) (Equation (8)) [12,13] that estimates the number of rogue wave unstable modes in the nonlinear wave spectrum (it is the integer part of I BF ), based on the application of the theory of the nonlinear Schrödinger NLS equation to random wave trains. In this case, for the WRT hindcast, we obtained a higher I BF (77.6) than for the DIA simulation (71.4), considering a sea state duration of 3 h.…”
Section: A Parameter Study Of the Draupner Stormmentioning
confidence: 99%
“…While the BFI of Janssen is a measure of how peaked the wave spectrum is, the IBF of Osborne is an estimate of the number of breathers trains in the spectrum, where breathers can be seen as pairwise phase-locked Stokes waves for sufficiently steep and narrow-banded wave motion, such that I BF > 1 [13]. From a parametric point of view, it is easy use Equation (8) to estimate I BF , but the reader is forewarned that this value has dubious value in modern wave theories that are not phase resolving.…”
Section: A Parameter Study Of the Draupner Stormmentioning
confidence: 99%
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