In this paper, the development of a class of depth-integrated, phase-resolving models for
surface wave propagation, known as Boussinesq-type models (BTMs), is reviewed. This …

This paper, which is largely the fruit of an invited talk on the topic at the latest International
Conference on Coastal Engineering, describes the state of the art of modelling by means of …

A new three-dimensional numerical wave tank is developed for the calculation of wave
propagation and wave hydrodynamics by solving the incompressible Navier–Stokes …

“It came from nowhere, snapping giant ships in two. No one believed the survivors... until
now”—New Scientist magazine cover, June 30, 2001 Rogue waves are the focus of this …

Since the 1970s, solitary waves have commonly been used to model tsunamis especially in
experimental and mathematical studies. Unfortunately, the link to geophysical scales is not …

Abstract The nonlocal Boussinesq equations (NLBEs) are investigated in this work. The
general forms of soliton solutions of the equations are firstly derived via Hirota bilinear …

In this work, we develop two new types of (1+ 1)-dimensional nonlocal Boussinesq
equations to represent more situations in complex water waves. By applying ansatz method …

It is known that rogue waves (RWs) are generated by the modulational instability (MI) of the
baseband type. Starting with the Bers-Kaup-Reiman system for three-wave resonant …

A set of model equations for water–wave propagation is derived by piecewise integration of
the primitive equations of motion through two arbitrary layers. Within each layer, an …

Boussinesq formulations valid for highly dispersive and highly nonlinear water waves are
derived with the objective of improving the accuracy of the vertical variation of the velocity …