activity
20072019
most citedA splitting approach for the fully nonlinear and weakly dispersive Green-Naghdi model

189 citations · 228 across the 5 of their papers we have counts for

collaborators

5 papers

math.NA2019

Implementation and Evaluation of Breaking Detection Criteria for a Hybrid Boussinesq Model

Paola Bacigaluppi, Mario Ricchiuto, Philippe Bonneton

The aim of the present work is to develop a model able to represent the propagation and transformation of waves in nearshore areas. The focus is on the phenomena of wave breaking,…

physics.flu-dyn2017★ 33 cited

Recovering water wave elevation from pressure measurements

Philippe Bonneton, David Lannes

The reconstruction of water wave elevation from bottom pressure measurements is an important issue for coastal applications, but corresponds to a difficult mathematical problem. In…

math.NA2010★ 189 cited

A splitting approach for the fully nonlinear and weakly dispersive Green-Naghdi model

Philippe Bonneton, Florent Chazel, David Lannes +2

The fully nonlinear and weakly dispersive Green-Naghdi model for shallow water waves of large amplitude is studied. The original model is first recast under a new formulation more…

physics.ao-ph2010★ 6 cited

Fully nonlinear weakly dispersive modelling of wave transformation, breaking and runup

P. Bonneton, E. Barthelemy, J. D. Carter +5

To describe the strongly nonlinear dynamics of waves propagating in the final stages of shoaling and in the surf and swash zones, fully nonlinear models are required. The ability o…

physics.ao-ph2007

Derivation of asymptotic two-dimensional time-dependent equations for ocean wave propagation

David Lannes, Philippe Bonneton

A general method for the derivation of asymptotic nonlinear shallow water and deep water models is presented. Starting from a general dimensionless version of the water-wave equati…