Slow magnetoacoustic gravity waves in an equilibrium stratified solar atmosphere: cut-off periods through the transition region
A. Costa, M. Schneiter, E. Zurbriggen

TL;DR
This study presents an analytical model to analyze slow magnetoacoustic gravity wave cut-off periods in the stratified solar atmosphere, considering temperature variations, magnetic field changes, and hydrostatic equilibrium, aligning with observed data.
Contribution
It introduces a new analytical model that incorporates non-isothermal conditions, magnetic field variation, and stratification to study wave cut-off periods across the solar transition region.
Findings
Magnetoacoustic cut-off periods follow the sharp temperature profile but are shifted to higher altitudes.
At a given height, magnetoacoustic cut-off periods are lower than acoustic ones.
Magnetic inclination affects the temperature gradient crossed by the waves.
Abstract
Assuming the thin flux tube approximation, we introduce an analytical model that contemplates the presence of: a non-isothermal temperature; a varying magnetic field and a non-uniform stratified medium in hydrostatic equilibrium due to a constant gravity acceleration. This allows the study of slow magnetoacoustic cut-off periods across the solar transition region, from the base of the solar chromosphere to the lower corona. The used temperature profile approaches the VAC solar atmospheric model. The periods obtained are consistent with observations. Similar to the acoustic cut-off periods, the resulting magnetoacoustic gravity ones follow the sharp temperature profile, but shifted towards larger heights; in other words, at a given height the magnetoacoustic cut-off period is significantly lower than the corresponding acoustic one. Along a given longitude of an inclined thin magnetic…
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.
