Dynamics of fingering convection II: The formation of thermohaline staircases
S. Stellmach, A. Traxler, P. Garaud, N. Brummell, T. Radko

TL;DR
This study uses 3D simulations to understand how thermohaline staircases form in the ocean's thermocline, revealing the role of gamma-instability and mean-field interactions in the process.
Contribution
It provides a detailed mechanistic explanation of staircase formation through nonlinear interactions of instabilities, supported by simulations and mean-field theory.
Findings
Gamma-mode instability leads to staircase formation.
Staircases form within about one day in oceanic conditions.
Progenitor modes grow on a timescale of hours.
Abstract
Regions of the ocean's thermocline unstable to salt fingering are often observed to host thermohaline staircases, stacks of deep well-mixed convective layers separated by thin stably-stratified interfaces. Decades after their discovery, however, their origin remains controversial. In this paper we use 3D direct numerical simulations to shed light on the problem. We study the evolution of an analogous double-diffusive system, starting from an initial statistically homogeneous fingering state and find that it spontaneously transforms into a layered state. By analysing our results in the light of the mean-field theory developed in Paper I, a clear picture of the sequence of events resulting in the staircase formation emerges. A collective instability of homogeneous fingering convection first excites a field of gravity waves, with a well-defined vertical wavelength. However, the waves…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
