2006
DOI: 10.1051/0004-6361:20065863
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MHD seismology of coronal loops using the period and damping of quasi-mode kink oscillations

Abstract: Aims. We combine the magnetohydrodynamic (MHD) theory of resonantly damped quasi-mode kink oscillations with observational estimates of the period and damping of transverse coronal loop oscillations to extract information on physical parameters in oscillating loops. Methods. A numerical study of the quasi-mode period and damping, in one-dimensional fully non-uniform flux tubes, is used to obtain equilibrium models that reproduce the observed periods and damping rates. This scheme is applied to 11 loop oscillat… Show more

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Cited by 151 publications
(197 citation statements)
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References 24 publications
(33 reference statements)
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“…At this point we like to stress that the TTTB approximation turns out to be remarkably accurate far beyond its domain of applicability. This is clearly illustrated in a recent analytical seismological study by Goossens et al (2008) which complemented a fully numerical seismology investigation by Arregui et al (2007). The eigenfunctions in the thin dissipative layer can be described by the functions F(τ) and G(τ) defined by for the driven problem and the functionsF(τ) and G(τ) defined by Ruderman et al (1995) for the incompressible eigenvalue problem and by Tirry & Goossens (1996) for the compressible eigenvalue problem.…”
Section: Pressureless Flux Tubes With Non-uniform Densitymentioning
confidence: 89%
“…At this point we like to stress that the TTTB approximation turns out to be remarkably accurate far beyond its domain of applicability. This is clearly illustrated in a recent analytical seismological study by Goossens et al (2008) which complemented a fully numerical seismology investigation by Arregui et al (2007). The eigenfunctions in the thin dissipative layer can be described by the functions F(τ) and G(τ) defined by for the driven problem and the functionsF(τ) and G(τ) defined by Ruderman et al (1995) for the incompressible eigenvalue problem and by Tirry & Goossens (1996) for the compressible eigenvalue problem.…”
Section: Pressureless Flux Tubes With Non-uniform Densitymentioning
confidence: 89%
“…By combining the theories for the propagation and damping of the transverse wave it is possible to constrain the unknown parameters in the problem (Verwichte et al 2006) self-consistently. However, for the resonant absorption damping model, the problem is under-determined and it is not possible to deduce both density contrast and the thickness of the inhomogeneity layer independently (Arregui et al 2007;Goossens et al 2008;Arregui & Asensio Ramos 2011). A&A 552, A138 (2013) Ofman & Aschwanden (2002) modelled the scaling relations, e.g.…”
Section: Introductionmentioning
confidence: 99%
“…Comprehensive reviews of coronal seismology can be found in De Moortel (2005), Nakariakov & Verwichte (2005) and Banerjee et al (2007). Coronal seismology has also been developed extensively through several theoretical studies (including Ofman 2007;Selwa et al 2007a;Taroyan et al 2007;Van Doorsselaere et al 2007;Wang et al 2007;Ofman & Wang 2008), in particular including the effects of curvature (Van Doorsselaere et al 2004;Gruszecki et al 2007), longitudinal density variations (Erdelyi & Verth 2007;Verth et al 2007;Pascoe et al 2009) and transverse structuring (Arregui et al 2007;Ballai 2007;Pascoe et al 2007).…”
Section: Introductionmentioning
confidence: 99%