2005
DOI: 10.1016/j.oceaneng.2004.05.010
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Examination of empirical formulas for wave shoaling and breaking on steep slopes

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Cited by 39 publications
(18 citation statements)
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“…The wave energy dissipation on the righthand side of eq. (13) could be equal to zero if the energy was assumed without any loss, such as outside the surf zone [19]. According to the Airy wave theory, E = ρgH 2 / 8and the wave shoaling coefficient could be shown as Where, f s is the wave shoaling coefficient and n is the ratio of wave group velocity and the wave phase velocity due to the linear dispersion relation.…”
Section: Wave Energy Equation Wave Shoaling Effectmentioning
confidence: 99%
See 1 more Smart Citation
“…The wave energy dissipation on the righthand side of eq. (13) could be equal to zero if the energy was assumed without any loss, such as outside the surf zone [19]. According to the Airy wave theory, E = ρgH 2 / 8and the wave shoaling coefficient could be shown as Where, f s is the wave shoaling coefficient and n is the ratio of wave group velocity and the wave phase velocity due to the linear dispersion relation.…”
Section: Wave Energy Equation Wave Shoaling Effectmentioning
confidence: 99%
“…To overcome this shortcoming of the linear mild slope equation, Black and Rosenberg [17] raised a semi-empirical formula, but it is difficult to calculate the combined wave transformation on the coasts. Shuto's empirical nonlinear shoaling equations is applied by Tsai [19] to deduce the wave shoaling coefficient and improve the mild slope equation, which produced better wave heights prediction but emerge restrictions when Ursell number is less than 30.…”
Section: Introductionmentioning
confidence: 99%
“…It appears thatx increases as ξ increases for a given slope, and that thex versus ξ dependence decreases as the slope increases. The wave shoaling distance over steep slopes is shorter than on milder slopes due to the wave base effect, implying that significant partial reflection from the steep slope during shoaling causes wave breaking earlier on steeper slopes (Grilli et al, 1995;Tsai et al, 2005). Moreover, the reflection coefficient of waves on sloping sea beds can be calculated using an empirical formula proposed by Battjes (1974):…”
Section: Onset Of Wave Breakingmentioning
confidence: 99%
“…Thus, most of the studies on breaking waves are limited to field and laboratory experiments. Many theories and formulas to predict the breaking wave characteristics have been proposed based on the physical experiments (Goda, 2010;Iwagaki and Sakai, 1972;Tsai et al, 2005). Due to the complexity in describing the wave breaking process, most of the existing formulas are empirical and semi-empirical, and thus subjected to the experimental conditions and scale effects.…”
Section: Introductionmentioning
confidence: 99%
“…Rattanapitikon et al (2003) reported the correlation between H0/L0 and Hb/Lb, proposing a new breaker height formula to estimate Hb, this being updated later in Rattanapitikon and Shibayama (2006). Tsai et al (2005) investigated breaking conditions on steep bottom slopes because most existing equations were based on gentle bottom slopes. Camenen and Larson (2007) compared some of the aforementioned equations and concluded that none achieved more than 50% accuracy, so they proposed a new one which combined trigonometric and offshore steepness relationships.…”
Section: Ii222 Water Depthmentioning
confidence: 99%