2010
DOI: 10.1051/0004-6361/201015571
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Low-frequency internal waves in magnetized rotating stellar radiation zones

Abstract: Context. The study of helioseismology, asteroseismology, and powerful ground-based instrumentation dedicated to stellar physics is developing strongly (cf. CoRoT, KEPLER, and ESPaDOnS). This generates tight constraints on the stellar internal structure and dynamical processes. In this context, it is thus necessary to go beyond the non-rotating and the non-magnetic picture of stellar interiors, particularly for large-scale transport mechanisms and waves. Aims. We focus on low-frequency internal waves in magneti… Show more

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Cited by 46 publications
(36 citation statements)
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“…Following Dintrans & Rieutord (2000), Ballot et al (2010), and Rogers et al (2013), it could be possible to study the behavior of IGWs in rapidly rotating stars (Mathis & Neiner 2013) and the transport of angular momentum by gravito-inertial waves (Mathis et al 2008;Mathis 2009). Also of great interest could be the addition of a magnetic field in the simulations to characterize its impact on IGWs (Goode & Thompson 1992;Rogers & MacGregor 2010;Mathis & de Brye 2011. Indeed, the presence of a magnetic field will modify the dispersion relation.…”
Section: Resultsmentioning
confidence: 99%
“…Following Dintrans & Rieutord (2000), Ballot et al (2010), and Rogers et al (2013), it could be possible to study the behavior of IGWs in rapidly rotating stars (Mathis & Neiner 2013) and the transport of angular momentum by gravito-inertial waves (Mathis et al 2008;Mathis 2009). Also of great interest could be the addition of a magnetic field in the simulations to characterize its impact on IGWs (Goode & Thompson 1992;Rogers & MacGregor 2010;Mathis & de Brye 2011. Indeed, the presence of a magnetic field will modify the dispersion relation.…”
Section: Resultsmentioning
confidence: 99%
“…Both rotation and magnetic fields modify their propagation and damping, as well as the related transport of angular momentum and mixing, particularly for IGWs that are excited with frequencies close to the inertial frequency (2Ω) and to the Alfvén frequency (see Pantillon et al 2007;Mathis et al 2008a;Mathis 2009) for the action of the Coriolis acceleration and Mathis & de Brye (2011, 2012 for the combined action of rotation and magnetic fields); for example, equatorial trappings occur for these low-frequency IGWs. However, as has been demonstrated by Mathis & de Brye (2012), the net bias between pro-and retrograde waves that leads to the efficient extraction of angular momentum in solar-type stars by IGWs is conserved even when both the Coriolis acceleration and the Lorentz force are taken into account.…”
Section: Discussionmentioning
confidence: 99%
“…The properties of MAC waves have already been outlined elsewhere (e.g. Gubbins & Roberts 1987;Mathis & de Brye 2011;Sreenivasan & Narasimhan 2017). Note that they have global bounded counterparts, known as Magneto-Archimedean-Coriolis (MAC) modes.…”
Section: Short-wavelength Perturbationsmentioning
confidence: 99%