2016
DOI: 10.1016/j.jcp.2016.01.027
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A flexible genuinely nonlinear approach for nonlinear wave propagation, breaking and run-up

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Cited by 42 publications
(94 citation statements)
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References 66 publications
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“…This is a phase resolving model and up to now this treatment of breaking has only be tested on regular waves [15,22]. It is based on a hybrid BT/NSWE approach [22,46] meaning that when a wave breaking interface occurs, BTEs are turned into NSWE by switching off the dispersive terms.…”
Section: Wave Breakingmentioning
confidence: 99%
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“…This is a phase resolving model and up to now this treatment of breaking has only be tested on regular waves [15,22]. It is based on a hybrid BT/NSWE approach [22,46] meaning that when a wave breaking interface occurs, BTEs are turned into NSWE by switching off the dispersive terms.…”
Section: Wave Breakingmentioning
confidence: 99%
“…In previous works [15,22] which studied regular wave breaking over complex bathymetries the value of γ varies from 0.35 to 0.65 and it may be affected by the scale of the wave under consideration.…”
Section: Wave Breakingmentioning
confidence: 99%
“…A two steps solution procedure is applied to the system (1)-(3), as described in FILIPPINI et al (2016). It consists in: an elliptic phase (3) in which the source term ϕ is computed by inverting the coercive operator associated to the dispersive effects; an hyperbolic phase in which the flow variables are evolved by solving the Shallow Water equations (1)- (2), with all nonhydrostatic effects accounted for by the source ϕ computed in the elliptic phase.…”
Section: Physical Modelmentioning
confidence: 99%
“…The major challenges that need to be dealt with are the approximation of the complex higher order derivative terms, in respect of the accuracy requirements on the schemes in terms of low dispersion errors. Fully unstructured solvers, allowing for adaptive mesh refinement, have been proposed based either on a hybrid FV/FE approach (FILIPPINI et al, 2016) or on a discontinuous FE approach (DURAN & MARCHE, 2017). Inspired by these works, UHAINA is focused on the application of a FE discretization of the governing equations.…”
Section: Numerical Discretizationmentioning
confidence: 99%
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