Magneto-Thermohaline Mixing in Red Giants
Pavel A. Denissenkov (1, 2), Marc Pinsonneault (1), and Keith B., MacGregor (3) ((1) The Ohio State University, (2) On leave from St., Petersburg State University, (3) High Altitude Observatory)

TL;DR
This paper revises a magnetic buoyancy model for mixing in red giants, emphasizing heat exchange effects, magnetic field strength, and the role of differential rotation in generating magnetic flux rings.
Contribution
It introduces a revised model accounting for heat exchange, magnetic field effects, and the formation of flux rings via differential rotation, advancing understanding of stellar mixing mechanisms.
Findings
Heat exchange increases buoyant rise time by five orders of magnitude.
Magnetic flux rings are equivalent to pure magnetic buoyancy with B_phi ~ 10 MG.
Toroidal magnetic fields are generated by differential rotation, facilitating flux ring formation.
Abstract
We revise a magnetic buoyancy model that has recently been proposed as a mechanism for extra mixing in the radiative zones of low-mass red giants. The most important revision is our accounting of the heat exchange between rising magnetic flux rings and their surrounding medium. This increases the buoyant rising time by five orders of magnitude, therefore the number of magnetic flux rings participating in the mixing has to be increased correspondingly. On the other hand, our revised model takes advantage of the fact that the mean molecular weight of the rings formed in the vicinity of the hydrogen burning shell has been reduced by 3He burning. This increases their thermohaline buoyancy (hence, decreases the total ring number) considerably, making it equivalent to the pure magnetic buoyancy produced by a frozen-in toroidal field with B_phi ~ 10 MG. We emphasize that some toroidal field is…
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.
