activity
20192025
most citedSoliton interactions with an external forcing: the modified Korteweg-de Vries framework

19 citations · 19 across the 16 of their papers we have counts for

collaborators

13 papers

physics.flu-dyn202219 cited

Soliton interactions with an external forcing: the modified Korteweg-de Vries framework

Marcelo V. Flamarion, Efim Pelinovsky

The aim of this work is to study asymptotically and numerically the interaction of solitons with an external forcing with variable speed using the forced modified Korteweg-de Vries…

physics.flu-dyn2022

Solitary wave collisions for Whitham-Boussinesq systems

Marcelo V. Flamarion, Rosa M. Vargas-Magaña

This work concerns soliton-type numerical solutions for two Whitham-Boussinesq-type models. Solitary waves are computed using an iterative Newton-type and continuation methods with…

physics.flu-dyn2022

Solitary wave interactions with a periodic forcing: the extended Korteweg-de Vries framework

Marcelo V. Flamarion, Efim Pelinovsky

The aim of this work is to study numerically the interaction of large amplitude solitary waves with an external periodic forcing using the forced extended Korteweg-de Vries equatio…

physics.flu-dyn2022

Numerical stability of solitary waves in flows with constant vorticity for the Euler equations

Eduardo M. Castro, Marcelo V. Flamarion, Roberto Ribeiro-Jr

The study of the Euler equations in flows with constant vorticity has piqued the curiosity of a considerable number of researchers over the years. Much research has been conducted…

physics.flu-dyn2022

Solitary waves on flows with an exponentially sheared current and stagnation points

Marcelo V. Flamarion, Roberto Ribeiro-Jr

While several articles have been written on water waves on flows with constant vorticity, little is known about the extent to which a nonconstant vorticity affects the flow structu…

physics.flu-dyn2022

The wave stability of solitary waves over a bump for the full Euler equations

Marcelo V. Flamarion, Roberto Ribeiro-Jr

In this work, we present a numerical study of the wave stability of steady solitary waves over a localised topographic obstacle through the full Euler equations. There are two bran…