2005
DOI: 10.1016/j.oceaneng.2005.02.010
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On the modeling of wave–current interaction using the elliptic mild-slope wave equation

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Cited by 34 publications
(23 citation statements)
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“…The RANS-VOF models have been applied to deepwater breaking waves (e.g., Iafrati, 2011;Lubin et al, 2006;Wang et al, 2009a;Xie, 2012), the intermediate depth waves breaking over a submerged object (Lupieri & Contento, 2015), but not current-induced breaking waves. Previous models of wave blocking cannot resolve the wave breaking process directly, e.g., the inviscid potential flow theory-based model (Moreira & Chacaltana, 2015;Moreira & Peregrine, 2012), the surface-following Navier-Stokes equation-based model (Mayer et al, 1998;Wu et al, 2010), the Boussinesq-type model (Chen et al, 1998;Zou et al, 2013), and the mild-slope equation-based model (Chen et al, 2005;Kirby, 1984;Toledo et al, 2016;Touboul et al, 2016). The RANS-VOF model is a more suitable tool for elucidating the underling physics associated with wave breaking and blocking.…”
Section: Introductionmentioning
confidence: 99%
“…The RANS-VOF models have been applied to deepwater breaking waves (e.g., Iafrati, 2011;Lubin et al, 2006;Wang et al, 2009a;Xie, 2012), the intermediate depth waves breaking over a submerged object (Lupieri & Contento, 2015), but not current-induced breaking waves. Previous models of wave blocking cannot resolve the wave breaking process directly, e.g., the inviscid potential flow theory-based model (Moreira & Chacaltana, 2015;Moreira & Peregrine, 2012), the surface-following Navier-Stokes equation-based model (Mayer et al, 1998;Wu et al, 2010), the Boussinesq-type model (Chen et al, 1998;Zou et al, 2013), and the mild-slope equation-based model (Chen et al, 2005;Kirby, 1984;Toledo et al, 2016;Touboul et al, 2016). The RANS-VOF model is a more suitable tool for elucidating the underling physics associated with wave breaking and blocking.…”
Section: Introductionmentioning
confidence: 99%
“…Besides, these grid-based methods are sometimes relatively time-consuming due to the dynamic re-meshing, and they also suffer numerical diffusions especially in the large deformation of free surfaces. Here it is worth mentioning that more practically oriented simulation works in the tidal bore field have been documented by Chen et al (2005), Zheng et al (2008) and Behera et al (2011).…”
Section: Introductionmentioning
confidence: 99%
“…Based on Berkhoff's approach, Chandrasekera and Cheung [9] derived an elliptic refraction-diffraction equation that includes the bottom curvature and slope-squared terms. Based on an elliptic mild-slope equation, Chen et al [10] provided a finite-element model to study the wave-current interaction, where an improved boundary condition (Panchang et al, [11]) was considered.…”
Section: Introductionmentioning
confidence: 99%