2011
DOI: 10.1007/s13131-011-0102-y
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Spectral wave transformation model for simulating refraction-diffraction with strongly reflecting coastal structures

Abstract: On the basis of the wave action balance equation which incorporates refraction, diffraction, reflection and wave-current interaction, a directional spectral wave transformation model WABED is developed for predicting the irregular wave refraction-diffraction with strongly reflecting structures in coastal regions. In the model, diffraction is taken into account by introducing a term formulated from a parabolic approximation wave equation, and reflection is calculated through a back-marching numerical approach a… Show more

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Cited by 7 publications
(5 citation statements)
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“…Here, some of the studies conducted in solving and using these equations are briefly introduced. [15] developed WABED which is a nearshorewave transformation model for the wave refraction, diffraction, reflection and wave-current interaction for predicting the irregular wave refraction-diffraction around structures in coastal regions. After the above introduction, the mathematical formulation of Boussinesq equations is presented in the next section.…”
Section: Added Ledgementioning
confidence: 99%
“…Here, some of the studies conducted in solving and using these equations are briefly introduced. [15] developed WABED which is a nearshorewave transformation model for the wave refraction, diffraction, reflection and wave-current interaction for predicting the irregular wave refraction-diffraction around structures in coastal regions. After the above introduction, the mathematical formulation of Boussinesq equations is presented in the next section.…”
Section: Added Ledgementioning
confidence: 99%
“…for the diffraction intensity by the reference [3,4]. C and C g is the velocity and the group velocity, respectively.…”
Section: Mathmatical Modelmentioning
confidence: 99%
“…b ε is the wave breaking energy dissipation parameterization. S ou is a source term (for example, wind forcing, bottom friction loss and nonlinear wave-wave interaction term, etc [3]. These features wave velocity on x, y coordinates are appropriate and x C , y C and C θ defined as: cos , cos ,…”
Section: Mathmatical Modelmentioning
confidence: 99%
“…Sou is the source terms (e.g., wind forcing, bottom friction loss, nonlinear wave-wave interaction term etc.) [26]. These characteristic wave velocities with respect to x, y and  coordinates are accordingly C x , C y and C  defined as g g cos , cos , …”
Section: Wave Modelmentioning
confidence: 99%