40 citations · 86 across the 8 of their papers we have counts for
8 papers
A Hamiltonian Dysthe equation for hydroelastic waves in a compressed ice sheet
Philippe Guyenne, Adilbek Kairzhan, Catherine Sulem
Nonlinear hydroelastic waves along a compressed ice sheet lying on top of a two-dimensional fluid of infinite depth are investigated. Based on a Hamiltonian formulation of this pro…
A boundary perturbation method to simulate nonlinear deformations of a two-dimensional bubble
Philippe Guyenne
Nonlinear deformations of a two-dimensional gas bubble are investigated in the framework of a Hamiltonian formulation involving surface variables alone. The Dirichlet--Neumann oper…
Nonlinear simulation of wave group attenuation due to scattering in broken floe fields
Boyang Xu, Philippe Guyenne
Direct phase-resolved simulations are performed to investigate the propagation and scattering of nonlinear ocean waves in fragmented sea ice. The numerical model solves the full ti…
A Hamiltonian Dysthe equation for deep-water gravity waves with constant vorticity
Philippe Guyenne, Adilbek Kairzhan, Catherine Sulem
This paper is a study of the water wave problem in a two-dimensional domain of infinite depth in the presence of nonzero constant vorticity. A goal is to describe the effects of un…
Assessment of a porous viscoelastic model for wave attenuation in ice-covered seas
Boyang Xu, Philippe Guyenne
Chen et al. (Eur. J. Mech. B/Fluids 78, pp. 88-105, 2019) recently proposed a two-dimensional continuum model for linear gravity waves propagating in ice-covered seas. It is based…
Hamiltonian Dysthe equation for 3D deep-water gravity waves
Philippe Guyenne, Adilbek Kairzhan, Catherine Sulem
This article concerns the water wave problem in a three-dimensional domain of infinite depth and examines the modulational regime for weakly nonlinear wavetrains. We use the method…