2008
DOI: 10.1016/j.wavemoti.2007.07.003
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The effect of submergence on wave scattering across a transition between two floating flexible plates

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Cited by 19 publications
(22 citation statements)
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“…For the 20 m wide ridge the minimum (caused by resonance; see ) gets progressively deeper as the number of modes is increased. The slightly different slopes of the curves at high periods is the remaining point of departure of our results from those Williams & Squire (2008) and does not improve with higher number of modes. For the 100 m wide ridge, results are similar, but there the positions of resonance minima are shifted.…”
Section: (B) Verification Of the Modelcontrasting
confidence: 79%
See 1 more Smart Citation
“…For the 20 m wide ridge the minimum (caused by resonance; see ) gets progressively deeper as the number of modes is increased. The slightly different slopes of the curves at high periods is the remaining point of departure of our results from those Williams & Squire (2008) and does not improve with higher number of modes. For the 100 m wide ridge, results are similar, but there the positions of resonance minima are shifted.…”
Section: (B) Verification Of the Modelcontrasting
confidence: 79%
“…That the comparisons are so good provides us with confidence in our model. Williams & Squire (2008) Here, a comparison is made with results from Williams & Squire (2008), who describe a model in which Archimedean draught may be optionally accommodated. For a 1 m thick ice sheet punctuated by a 2 m thick ridge, and for two different ridge widths, results are shown in figure 3, in which the inclusion and non-inclusion of draught have been examined.…”
Section: (B) Verification Of the Modelmentioning
confidence: 99%
“…While the justification for the zero submergence approximation is defensible, namely that ocean wavelengths are very long compared with the vertical length scale associated with ice thickness so that effects owing to draught will be negligible, the approximation needs to be tested. This was done by Williams & Squire [15] by solving an integral equation arising from a formulation based on Green's functions. Bennetts et al [16] also included Archimedean draught but the focus is mainly on solitary floes.…”
Section: (I) Single Featuresmentioning
confidence: 99%
“…It may be noted that the eigenfunctions f 1n (y), n = 0, I, I I and L(ξ, y) satisfy the orthogonal mode-coupling relation defined in (12) with h → ∞ (see [20,Sect. 3.2]), which yields L(ξ, y), f 1n (y) = 0 for ξ > 0 ( B 5 )…”
Section: Appendix a Energy Density And Energy Relationmentioning
confidence: 99%
“…Sturova [11] studied the effect of periodic surface pressure on a rectangular elastic plate floating on shallow-water and found that elastic plates floating on shallow water can possess wave properties in the case of non-zero immersion. Williams and Squire [12] used a Green's function technique to study the effect of submergence on wave scattering across a transition between two floating elastic plates. Further, they developed a method based on a wide-spacing approximation, which provides the scattering coefficients when submergence is included.…”
Section: Introductionmentioning
confidence: 99%