2015
DOI: 10.1016/j.euromechflu.2014.07.002
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Initial wave breaking dynamics of Peregrine-type rogue waves: A numerical and experimental study

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Cited by 43 publications
(15 citation statements)
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“…This section demonstrates that, if n is larger than a certain threshold, then the theory results can be considered independent of n. Thus also the wave damping in flow simulations is basically grid-independent, if the number n of grid cells, by which the forcing zone is discretized in wave propagation direction, is above the same threshold. 26 shows that for subdivision into less than 16 zones, the results differ significantly from the results for > 32 zones. This is relevant when assessing flow simulations, in which a combination of grid stretching and forcing zones is used to damp the waves; in industrial practice, these two wave damping approaches are sometimes combined with the intention to lower the computational effort and to improve the damping.…”
Section: Resultsmentioning
confidence: 70%
“…This section demonstrates that, if n is larger than a certain threshold, then the theory results can be considered independent of n. Thus also the wave damping in flow simulations is basically grid-independent, if the number n of grid cells, by which the forcing zone is discretized in wave propagation direction, is above the same threshold. 26 shows that for subdivision into less than 16 zones, the results differ significantly from the results for > 32 zones. This is relevant when assessing flow simulations, in which a combination of grid stretching and forcing zones is used to damp the waves; in industrial practice, these two wave damping approaches are sometimes combined with the intention to lower the computational effort and to improve the damping.…”
Section: Resultsmentioning
confidence: 70%
“…[52] Mathematically, localized solutions of Equation 28 have a hierarchy of rational solutions that represent a class of special solitons localized in space as well as in time. The modulational instability through analytical solutions of NLSE is thought to be a fundamental source of such extremely high amplitude waves.…”
Section: Localized Solution Of Nlsementioning
confidence: 99%
“…Later, numerical results supported this hypothesis. [52] Mathematically, localized solutions of Equation 28 have a hierarchy of rational solutions that represent a class of special solitons localized in space as well as in time. Various types of localized solutions are known as breathers, namely, AB, KM breather soliton, and Peregrine solitons (or RWs).…”
Section: Localized Solution Of Nlsementioning
confidence: 99%
“…Onorato et al (2013) adopted the Peregrine breather solution to study the interaction between rogue waves and a scaled chemical tanker in a wave tank. Besides the experimental studies, Peric et al (2015) carried out numerical investigations of the Peregrine breather dynamics up to the initial stages of wave breaking and paid attentions to the sub-surface flow field. Hu et al (2015) performed a series of simulations on the rogue waves based on the Peregrine breather solution in a numerical wave tank.…”
Section: Introductionmentioning
confidence: 99%