Super compact equation for water waves
A. I. Dyachenko, D. I. Kachulin, V. E. Zakharov
TL;DR
This paper derives a highly simplified yet comprehensive equation for gravity water waves that captures nonlinear effects and wave advection, potentially explaining phenomena like wave breaking.
Contribution
The paper introduces a new, super compact equation for water waves that combines nonlinear and advection effects in a simple form.
Findings
The derived equation includes nonlinear wave terms similar to NLSE.
It accounts for wave advection, possibly leading to wave breaking.
The equation simplifies the modeling of gravity water waves.
Abstract
We derive very simple compact equation for gravity water waves which includes nonlinear wave term (`a la NLSE) and advection term (may results in wave breaking).
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