2018
DOI: 10.3390/w10010072
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A Time-Domain Green’s Function for Interaction between Water Waves and Floating Bodies with Viscous Dissipation Effects

Abstract: Abstract:A novel time-domain Green's function is developed for dealing with two-dimensional interaction between water waves and floating bodies with considering viscous dissipation effects based on the "fairly perfect fluid" model. In the Green's function, the temporal (lower order viscosity coefficient term) and spatial (higher order viscosity coefficient term) viscous dissipation effects are fully considered. As compared to the methods based on the existing time-domain Green's functions that could not accoun… Show more

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Cited by 4 publications
(16 citation statements)
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References 9 publications
(14 reference statements)
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“…From Equation (2), one can observe that in the definite conditions of the TGF_N _V, the normal velocity V n (t) is satisfied on the instantaneous wetted surface of the floating body, while the normal velocity in TGF_V [21] is given on the mean wetted surface S B (t) of the floating body. This difference makes the definite problem of the TGF_N _V to be body-nonlinear.…”
Section: Definite Problem Of the Tgf_n_vmentioning
confidence: 99%
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“…From Equation (2), one can observe that in the definite conditions of the TGF_N _V, the normal velocity V n (t) is satisfied on the instantaneous wetted surface of the floating body, while the normal velocity in TGF_V [21] is given on the mean wetted surface S B (t) of the floating body. This difference makes the definite problem of the TGF_N _V to be body-nonlinear.…”
Section: Definite Problem Of the Tgf_n_vmentioning
confidence: 99%
“…Analogous to the TGF_V [21], the Green's function method is employed to solve the Equation (2). Let G(p, t; q, τ; ) be the Green's function, which can be expressed as the combination of instantaneous term G(p, q; ) and free-surface memory term G(p, t; q, τ; ).…”
Section: Green's Function For the Tgf_n_vmentioning
confidence: 99%
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