Kink oscillations of coronal loops
V. M. Nakariakov, S. A. Anfinogentov, P. Antolin, R. Jain, D. Y., Kolotkov, E. G. Kupriyanova, D. Li, N. Magyar, G. Nistico, D. J. Pascoe, A., K. Srivastava, J. Terradas, S. Vashegani Farahani, G. Verth, D. Yuan, I. V., Zimovets

TL;DR
Kink oscillations of coronal loops are a well-studied phenomenon in solar physics, serving as natural probes of loop parameters, with recent advances covering observational catalogues and theoretical models of their dynamics and damping.
Contribution
This review synthesizes recent observational and theoretical advances in understanding coronal loop kink oscillations, highlighting their role in magnetohydrodynamic seismology.
Findings
Oscillation periods increase linearly with loop radius
Damping times decrease with larger amplitudes in nonlinear regime
Kink oscillations depend on loop parameters like magnetic twist and stratification
Abstract
Kink oscillations of coronal loops, i.e., standing kink waves, is one of the most studied dynamic phenomena in the solar corona. The oscillations are excited by impulsive energy releases, such as low coronal eruptions. Typical periods of the oscillations are from a few to several minutes, and are found to increase linearly with the increase in the major radius of the oscillating loops. It clearly demonstrates that kink oscillations are natural modes of the loops, and can be described as standing fast magnetoacoustic waves with the wavelength determined by the length of the loop. Kink oscillations are observed in two different regimes. In the rapidly decaying regime, the apparent displacement amplitude reaches several minor radii of the loop. The damping time which is about several oscillation periods decreases with the increase in the oscillation amplitude, suggesting a nonlinear nature…
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.
