Transition from decaying to decayless kink oscillations of solar coronal loops

被引:0
|
作者
Nakariakov, Valery M. [1 ]
Zhong, Yu [1 ]
Kolotkov, Dmitrii Y. [1 ,2 ]
机构
[1] Univ Warwick, Ctr Fus Space & Astrophys, Phys Dept, Coventry CV4 7AL, England
[2] Ventspils Univ Appl Sci, Engn Res Inst, Ventspils Int Radio Astron Ctr VIRAC, LV-3601 Ventspils, Latvia
关键词
MHD; waves; Sun: corona; Sun: oscillations; TRANSVERSE OSCILLATIONS; STANDING KINK; RESONANT ABSORPTION; ALFVEN WAVES; MAGNETOHYDRODYNAMIC WAVES; FLUX TUBES; MHD WAVES; EXCITATION; REGION; PERIOD;
D O I
10.1093/mnras/stae1483
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
The transition of an impulsively excited kink oscillation of a solar coronal loop to an oscillation with a stationary amplitude, i.e. the damping pattern, is determined using the low-dimensional self-oscillation model. In the model, the decayless kink oscillations are sustained by the interaction of the oscillating loop with an external quasi-steady flow. The analytical solution is based on the assumption that the combined effect of the effective dissipation, for example, by resonant absorption, and interaction with an external flow, is weak. The effect is characterized by a dimensionless coupling parameter. The damping pattern is found to depend upon the initial amplitude and the coupling parameter. The approximate expression shows a good agreement with a numerical solution of the self-oscillation equation. The plausibility of the established damping pattern is demonstrated by an observational example. Notably, the damping pattern is not exponential, and the characteristic decay time is different from the time determined by the traditionally used exponential damping fit. Implications of this finding for seismology of the solar coronal plasmas are discussed. In particular, it is suggested that a very rapid, in less than the oscillation period, decay of the oscillation to the stationary level, achieved for larger values of the coupling parameter, can explain the relative rareness of the kink oscillation events.
引用
收藏
页码:4611 / 4618
页数:8
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