2013
DOI: 10.5194/nhess-13-2745-2013
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Resonance phenomena at the long wave run-up on the coast

Abstract: Abstract. Run-up of long waves on a beach consisting of three pieces of constant but different slopes is studied. Linear shallow-water theory is used for incoming impulse evolution, and nonlinear corrections are obtained for the run-up stage. It is demonstrated that bottom profile influences the run-up characteristics and can lead to resonance effects: increase of wave height, particle velocity, and number of oscillations. Simple parameterization of tsunami source through an earthquake magnitude is used to cal… Show more

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Cited by 19 publications
(6 citation statements)
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“…As a result, we get 10.67 times amplification, as shown in the run-up height R(t) in Fig. 13, while the result of Ezersky et al (2013) gives about 12 times amplification. It should be noted that they use a linear approximation to As mentioned in the Introduction, resonant phenomena were investigated by Stefanakis et al (2011) for monochromatic waves on a planar beach.…”
Section: Periodic Wavementioning
confidence: 87%
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“…As a result, we get 10.67 times amplification, as shown in the run-up height R(t) in Fig. 13, while the result of Ezersky et al (2013) gives about 12 times amplification. It should be noted that they use a linear approximation to As mentioned in the Introduction, resonant phenomena were investigated by Stefanakis et al (2011) for monochromatic waves on a planar beach.…”
Section: Periodic Wavementioning
confidence: 87%
“…As a result, we get 10.67 times amplification as shown in the run- up height R(t) in Fig. 13, while the result of Ezersky et al (2013) gives about 12 times amplification. It should be noted that they use a linear approximation to calculate the amplification of periodic waves.…”
mentioning
confidence: 86%
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“…As mentioned in the Introduction, resonant phenomena were investigated by Stefanakis et al (2011) for monochromatic waves on a planar beach. Subsequently, Ezersky et al (2013) used three piece-wise linear profiles of unperturbed depths (see Fig. 12), akin to a real coastal bottom topography, to find the analytical run-up amplification due to resonance effects.…”
Section: Periodic Wavementioning
confidence: 99%
“…However, the real bottom bathymetry and coastline topography is much more complicated and can lead to resonant effects. In this SI, Ezersky et al (2013) study these effects in a schematized beach profile consisting of three pieces of constant but different slopes. They show that even such simple variations of bottom profile can lead to significant increase of wave height, particle velocity, and number of oscillations.…”
mentioning
confidence: 99%