1996
DOI: 10.1007/bf02511838
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Nonlinear shoaling of shallow water waves: perspective in terms of the inverse scattering transform

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Cited by 4 publications
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“…Three parameters were used to assess the characteristics of the observed waves: the Ursell number, wave skewness, and wave asymmetry. The Ursell number [ Ursell , ] is a dimensionless parameter often used to quantify the nonlinearity of surface waves [e.g., Kirby and Dalrymple , ; Osborne et al , ; Peng et al ., ]. The local Ursell number, U , utilizes the horizontal and vertical extents of a wave (relative to water depth) and is defined as U=Hsλ2h3 where the wavelength, λ, was determined from the wave period.…”
Section: Methodsmentioning
confidence: 99%
“…Three parameters were used to assess the characteristics of the observed waves: the Ursell number, wave skewness, and wave asymmetry. The Ursell number [ Ursell , ] is a dimensionless parameter often used to quantify the nonlinearity of surface waves [e.g., Kirby and Dalrymple , ; Osborne et al , ; Peng et al ., ]. The local Ursell number, U , utilizes the horizontal and vertical extents of a wave (relative to water depth) and is defined as U=Hsλ2h3 where the wavelength, λ, was determined from the wave period.…”
Section: Methodsmentioning
confidence: 99%