2004
DOI: 10.1016/j.oceaneng.2003.10.012
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On the radiation and diffraction of water waves by a rectangular buoy

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Cited by 107 publications
(55 citation statements)
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“…The matrices μ; λ in Eq. (1) represent the added mass and the added damping respectively as a result of the radiation potential due to the motion of the module, and their elements can be determined by using the eigenfuncition expansion matching method when wave frequency is given (Zheng et al, 2004). The incident and diffraction wave potential mainly contribute to the periodic excitation force, while the effect of scattered wave potential is not considered here for the reason of simplicity.…”
Section: Model Of a Single Floating Bodymentioning
confidence: 99%
“…The matrices μ; λ in Eq. (1) represent the added mass and the added damping respectively as a result of the radiation potential due to the motion of the module, and their elements can be determined by using the eigenfuncition expansion matching method when wave frequency is given (Zheng et al, 2004). The incident and diffraction wave potential mainly contribute to the periodic excitation force, while the effect of scattered wave potential is not considered here for the reason of simplicity.…”
Section: Model Of a Single Floating Bodymentioning
confidence: 99%
“…The added mass m L,j and the radiation damping coefficient N L,j can be obtained from the radiated potential (Zheng et al, 2004) …”
Section: Added Masses and Radiation Damping Coefficientsmentioning
confidence: 99%
“…The studies of scattering and radiation of waves by a two-dimensional floating structure, either analytically, numerically, or experimentally, have been carried out by Mei and Black (1969), Black et al (1971), Koutandos et al (2005), Dong et al (2008) Zheng et al (2004), and others. On the other hand, use of porous structures can enhance the energy dissipation to reduce the reflected/transmitted wave heights and at the same time decrease the wave forces on structures.…”
Section: Introductionmentioning
confidence: 99%