2013
DOI: 10.1016/j.ijome.2013.11.009
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The cylindrical wave field of wave energy converters

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Cited by 21 publications
(19 citation statements)
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“…For the conditions involving wave periods of 0.9 and 1.1 s, the WAMIT results demonstrate that the near-field waves are highly variable spatially and are consistent with the well-known alongshore standing wave ridge pattern (see also Farley 2011 andMcNatt et al 2013). For these periods, the length scales of variability are short (∼1 m) and the amplitude variability is relatively large (±20% change from incident wave height for 1 WEC and close to 50% for the 5 WEC cases), and multiple ridges are present within the observational arrays.…”
Section: Wamit-data Comparisonssupporting
confidence: 71%
“…For the conditions involving wave periods of 0.9 and 1.1 s, the WAMIT results demonstrate that the near-field waves are highly variable spatially and are consistent with the well-known alongshore standing wave ridge pattern (see also Farley 2011 andMcNatt et al 2013). For these periods, the length scales of variability are short (∼1 m) and the amplitude variability is relatively large (±20% change from incident wave height for 1 WEC and close to 50% for the 5 WEC cases), and multiple ridges are present within the observational arrays.…”
Section: Wamit-data Comparisonssupporting
confidence: 71%
“…Other parameters than the ones discussed here are also relevant for the performance of wave energy parks. Some of these, such as the direction of the incoming wave and the local geometry, were approached in a previous paper [12] and have also been discussed elsewhere, e.g., [7,[29][30][31][32][33]. In this paper, we have restricted the study to include global geometries, number of devices, separating distance between devices, and sea states.…”
Section: Discussionmentioning
confidence: 99%
“…(2)), for increasing truncation values, M. At M¼0, the pattern looks like a wave due to a heaving body, but with increasing M, the wave becomes more and more plane-wave-like in the region of the origin. For the scattered wave, the cylindrical solution is a very natural representation as discussed by McNatt et al (2013).…”
Section: Derivations Of the Diffraction Transfer And Force Transfer Mmentioning
confidence: 99%
“…In that paper, they considered wave power absorption and showed experimentally that the solutions are accurate within the limits of linear wave theory. McNatt et al (2013) demonstrated that arbitrary geometries can be represented by cylindrical waves and presented a new method to compute cylindrical wave coefficients for any geometry with values measured in a numerical or experimental linear wave field.…”
Section: Introductionmentioning
confidence: 99%
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