2018
DOI: 10.1016/j.oceaneng.2018.02.067
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Parameterization of geometric characteristics for extreme waves in shallow water

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Cited by 6 publications
(4 citation statements)
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“…In Chen et al (2018a)'s study, three slopes (1/15, 1/30, and 1/45) are considered, and the value of the skewness ranges from 0 to about 1.5. The maximum skewness at a slope of 1/20 in the present study is close to that of Chen et al (2018a). In addition, there are the minima around the end edge of the up-slope and the maxima around the start edge of the down-slope for the mean asymmetry, respectively.…”
Section: Evolutions Of Wave Parameters Over the Smooth Breakwatersupporting
confidence: 75%
See 1 more Smart Citation
“…In Chen et al (2018a)'s study, three slopes (1/15, 1/30, and 1/45) are considered, and the value of the skewness ranges from 0 to about 1.5. The maximum skewness at a slope of 1/20 in the present study is close to that of Chen et al (2018a). In addition, there are the minima around the end edge of the up-slope and the maxima around the start edge of the down-slope for the mean asymmetry, respectively.…”
Section: Evolutions Of Wave Parameters Over the Smooth Breakwatersupporting
confidence: 75%
“…Some researchers have investigated the dependence of the geometric parameters on the nonlinear parameter Ursell number as waves propagated over shallow water (Pelinovsky and Sergeeva, 2006;Peng et al, 2009). Under different slopes, Chen et al (2018a) analyzed the same relationship as Peng et al (2009)'s; and in the meanwhile, Chen et al (2018a) also showed that the skewness is larger in the shallower water depth than that in deep water. When waves propagate over variable water depths, the nonlinear interactions are attributed to not only the geometric parameters but the energy transformation or spectral shape.…”
mentioning
confidence: 99%
“…Katsardi et al (2013) [28] conducted experimental tests with unidirectional waves propagating over mild bed slopes (1:100 and 1:250) including breaking zones, and made extensive comparisons of wave height distributions. Nonlinear transformation of irregular waves propagating over sloping bottoms (1:15, 1:30 and 1:45) is discussed using wavelet-based bicoherence in [29]. Ma et al (2014) [30] studied spatial variations of skewness, kurtosis and groupiness factor for irregular waves over a bar (1:20) in shallow water.…”
Section: Introductionmentioning
confidence: 99%
“…Because relatively small incident wave amplitudes were adopted in these two papers, wave breaking did not occur over the fringing reefs. More recently, considering that the wave-breaking phenomenon were observed frequently due to relatively shallow water depth over fringing reefs (Chen et al, 2018a;Chen et al, 2018b;Dong et al, 2014;Thotagamuwage and Pattiaratchi, 2014a, b;Yao et al, 2018), Gao et al (2018b) further extended the studies of Gao et al (2017b) to consider wave breaking over the reef by adopting the incident short wave amplitudes that were much larger than those in Gao et al (2017b). However, the studies in Gao et al (2018b) were only confined to the lowest resonant mode; the effects of the fringing reef on the LF wave climates inside the harbor for higher modes under the condition of wave breaking over the reef are still unknown.…”
Section: Introductionmentioning
confidence: 99%