2013
DOI: 10.1017/jfm.2013.153
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Depth-integrated equation for large-scale modelling of low-frequency hydroacoustic waves

Abstract: We present a depth-integrated equation for the mechanics of propagation of lowfrequency\ud hydroacoustic waves due to a sudden bottom displacement associated with\ud earthquakes. The model equation can be used for numerical prediction in large-scale\ud domains, overcoming the computational difficulties of three-dimensional models and so\ud creating a solid base for tsunami early warning systems

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Cited by 39 publications
(55 citation statements)
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“…The paper aims to: (i) review Sammarco et al (2013)'s formulation of the mild-slope equation for compressible fluids to derive a form that is solvable analytically in a 3D domain (see §2), (ii) obtain a new analytical solution of the model equation (see §3) and (iii) identify the physical nature of the different kinds of HA frequencies excited by tsunamigenic disturbances over a non-uniform bottom in 3D (see §4).…”
Section: E Renzimentioning
confidence: 99%
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“…The paper aims to: (i) review Sammarco et al (2013)'s formulation of the mild-slope equation for compressible fluids to derive a form that is solvable analytically in a 3D domain (see §2), (ii) obtain a new analytical solution of the model equation (see §3) and (iii) identify the physical nature of the different kinds of HA frequencies excited by tsunamigenic disturbances over a non-uniform bottom in 3D (see §4).…”
Section: E Renzimentioning
confidence: 99%
“…Calling on Sammarco et al (2013), consider the motion of a slightly compressible fluid of density ρ = ρ 0 + ρ , where ρ 0 is the constant ambient density and ρ ρ 0 is a small perturbation due to compressibility. Let (x, z) = (x, y, z) describe the coordinate of a point in a three-dimensional fluid domain D, with the z axis orthogonal to the horizontal (x, y) plane and pointing upwards from the unperturbed water level z = 0.…”
Section: Model Equationsmentioning
confidence: 99%
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