Coronal loop oscillations - An interpretation in terms of resonant absorption of quasi-mode kink oscillations
By M. Goossens, Jesse Andries, Markus J. Aschwanden. 2002
329 citations recorded by the source corpus.
Subfields: Astronomy and Astrophysics, Molecular Biology
View Paper: https://www.semanticscholar.org/paper/83f4d6d7c9461095c670fbc7cbe5e0d7ba724f2e
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In Astronomy and Astrophysics
- Tongjiang Wang
- R. Erdélyi
- T. Van Doorsselaere
- Erwin Verwichte
- Valery M. Nakariakov
- Michael Ruderman
- Jesse Andries
- M. Goossens
In Molecular Biology
- R. Erdélyi
- Tongjiang Wang
- Valery M. Nakariakov
- T. Van Doorsselaere
- Erwin Verwichte
- Michael Ruderman
- Jesse Andries
- M. Goossens
Citations in the corpus
- Decaying and decayless transverse oscillations of a coronal loop (2013, methodology): “…with their use as a seismological probe of the abso- Two movies are available in electronic form at http://www.aanda.org lute value of the magnetic field (Nakariakov & Ofman 2001), and also with their peculiarly rapid damping after excitation (e.g. Ruderman & Roberts 2002; Goossens et al. 2002).”
- The solar magnetic field (2006, background): “he corona entirely. Alternative and additional heating mechanisms involve continuous ohmic heating by DC currents (e.g., [567, 568, 411, 449]) and dissipation of waves (e.g., [569],chapter 3 of [570],[571, 572]). Some fraction of the free energy available in small scale are events will probably be r”
- Damping of Coronal Loop Oscillations: Calculation of Resonantly Damped Kink Oscillations of One-dimensional Nonuniform Loops (2004, methodology): “From our numerical calculations, it is clear that, as Goossens et al. (2002) argued, the high damping rates observed in solar coronal loop oscillations can easily be explained by resonantFig.”
- Observational Tests of Damping by Resonant Absorption in Coronal Loop Oscillations (2003, background): “…parameters (loop length L and period P) favors the phase mixing mechanism (Ofman & Aschwanden 2002), but the mechanism of resonant absorption can explain the observed damping times equally well if the inhomogeneity length scale is a fraction of 15%–50% of the loop radius (Goossens et al. 2002).”
- Transverse Oscillations of Coronal Loops (2009, methodology): “Goossens et al. (2002) applied a similar analysis to estimate `/a for a collection of loop oscillations using the data provided by Ofman and Aschwanden (2002).”
- MHD seismology of coronal loops using the period and damping of quasi-mode kink oscillations (2007, methodology): “Summary of physical and geometrical properties of the 11 loop oscillation events selected by Ofman & Aschwanden (2002); Goossens et al. (2002) (left hand-side) and computed constraints for the valid equilibrium models (right hand-side), in the range of density contrasts ζ ∈ [1.5−20].”
- Multiwavelength Studies of MHD Waves in the Solar Chromosphere (2015, background): “These include resonant absorption and phase mixing (e.g., Goossens and De Groof 2001; Ruderman and Roberts 2002; Goossens et al. 2002), turbulent mixing (van Ballegooijen et al. 2011), in addition to examples of mode conversion (e.g., Ulmschneider et al. 1991; Kalkofen 1997) and thermal conduction…”
- Coronal loop seismology using multiple transverse loop oscillation harmonics (2007, background): “…mechanisms were treated improperly, e.g. resonant absorption by assuming that the length and width of the loop are proportional to the inhomogeneity scale, (Goossens et al. 2002) and the large error bars on the observations do not currently allow to distinguish between several damping mechanisms.”
- Coronal Seismology by Means of Kink Oscillation Overtones (2009, background): “In a longitudinally invariant loop this is known to cause damping of the oscillation by resonant absorption (Ruderman and Roberts 2002; Goossens et al. 2002).”
- Decayless low-amplitude kink oscillations: a common phenomenon in the solar corona? (2015, background): “…associated with the phenomenon of resonantabsorption that is linear coupling of the collective kink oscillat on with torsional Alfvénic oscillations at the surface of the constant Alfvén speed that coincides with the phase speed of the kink wave (e.g. Ruderman & Roberts 2002; Goossens et al. 2002).”
- CORONAL LOOP OSCILLATIONS OBSERVED WITH ATMOSPHERIC IMAGING ASSEMBLY—KINK MODE WITH CROSS-SECTIONAL AND DENSITY OSCILLATIONS (2011, background): “Resonant absorption as a damping mechanism for kink-mode oscillations was considered in Goossens et al. (2002).”
- Characteristics of transverse oscillations in a coronal loop arcade (2004, background): “Goossens, Andries, and Aschwanden (2002) argued that the quick decay of the kink oscillations could still be explained in terms of resonant absorption, provided the ratio of the inhomogeneity length scale to the radius of the loop is allowed to vary from loop to loop.”
- Effect of longitudinal magnetic and density inhomogeneity on transversal coronal loop oscillations (2008, background): “…from the work of Hollweg & Yang (1988), it has been shown that varying plasma density in the radial direction results in a change of period and damping of MHD waves (see e.g., Ruderman & Roberts 2002; Goossens et al. 2002; Aschwanden et al. 2003; Van Doorsselaere et al. 2004; Arregui et al. 2007).”
- Coronal loop oscillations Calculation of resonantly damped MHD quasi-mode kink oscillations of longitudinally stratified loops (2005, background): “Goossens et al. (2002) interpreted this as a motivation for an eigenvalue analysis for 1D nonuniform equilibrium states where the non-uniformity is not restricted to a thin layer.”
- Hinode observations of transverse waves with flows in coronal loops (2008, background): “…damping mechanism that are currently debated in the literature (e.g., Roberts 2000; Ruderman & Roberts 2002; Ofman 2002; Ofman & Aschwanden 2002; Goossens et al. 2002; Van Doorsselaere et al. 2004; Aschwanden 2005): leakage, resonant absorption or mode conversion, and dissipation (i.e.,…”