Topics in Magnetohydrodynamics 2012
DOI: 10.5772/35729
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Review of the Magnetohydrodynamic Waves and Their Stability in Solar Spicules and X-Ray Jets

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Cited by 4 publications
(4 citation statements)
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References 48 publications
(49 reference statements)
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“…The KHI has been studied in the presence of kink oscillations in coronal loops (Terradas et al 2008;Soler et al 2010), in twisted magnetic flux tubes with nonmagnetic environment , magnetic tubes with partially ionized plasmas (Soler et al 2012), in spicules (Zhelyazkov 2012a) and soft X-ray jets (Zhelyazkov 2012b), as well as in photospheric tubes (Zhelyazkov & Zaqarashvili 2012). Kelvin-Helmholtz vortices can be considered one of the important sources for MHD turbulence in the solar wind.…”
Section: Discussionmentioning
confidence: 99%
“…The KHI has been studied in the presence of kink oscillations in coronal loops (Terradas et al 2008;Soler et al 2010), in twisted magnetic flux tubes with nonmagnetic environment , magnetic tubes with partially ionized plasmas (Soler et al 2012), in spicules (Zhelyazkov 2012a) and soft X-ray jets (Zhelyazkov 2012b), as well as in photospheric tubes (Zhelyazkov & Zaqarashvili 2012). Kelvin-Helmholtz vortices can be considered one of the important sources for MHD turbulence in the solar wind.…”
Section: Discussionmentioning
confidence: 99%
“…Vasheghani Farahani et al analyzed analytically, in the limit of thin magnetic flux tube, the dispersion relation of the kink MHD mode and have obtained that this mode is unstable against the KH instability when the critical jet velocity is equal to 4.47V A = 3576 km s −1 (V A = 800 km s −1 is the Alfvén speed inside the jet). Numerical solving of the same dispersion relation when considering the jet and its environment as cold magnetized plasmas, carried out by Zhelyazkov [76,77], yielded a little bit lower critical flow speed for the instability onset; namely, 4.31V A = 3448 km s −1 . The lowest critical jet speed of 4.025V A = 3220 km s −1 was derived by numerically solving the wave dispersion relation without any approximations, that is, treating both media as compressible plasmas.…”
Section: Introductionmentioning
confidence: 99%
“…All these observations stimulated the modeling of KH instability in moving magnetic flux tubes. Zaqarashvili et al (2010) have studied the KH instability in twisted flux tubes moving in non-magnetic environment, Soler et al (2012) in magnetic tubes of partially ionized plasma, Zaqarashvili (2011), Zhelyazkov (2012a, and Ajabshirizadeh et al (2015) in spicules, Vasheghani Farahani et al (2009 and Zhelyazkov (2012b) in soft X-ray jets, Zhelyazkov & Zaqarashvily (2012) in photospheric tubes, Zhelyazkov et al (2015a,b) in high-temperature and cool surges, Zhelyazkov et al (2015c) in dark mottles, Möstl et al (2013) and Zhelyazkov et al (2015d) at the boundary of rising CMEs, and Zaqarashvili et al (2015) in rotating, tornado-like magnetized jets. A review on modeling the KH instability in solar atmosphere jets (primarily in the limits of homogeneous ideal plasma) the reader can see in Zhelyazkov 2015e and references therein.…”
Section: Introductionmentioning
confidence: 99%
“…We note that in the limit of incompressible plasmas (c si,e → ∞) the wave attenuation coefficients in both media become equal to the axial wavenumber k z and the wave dispersion relation (2) takes the simple form of a quadratic equation, that provides solutions for the real and imaginary part of of the wave phase velocity in closed forms (Zhelyazkov 2012b(Zhelyazkov , 2013:…”
Section: Introductionmentioning
confidence: 99%