1981
DOI: 10.1029/ja086ia13p11117
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Magnetostatic atmospheres in a spherical geometry and their application to the solar corona

Abstract: The formalism for deriving 'two-dimensional' magnetostatic equilibria is extended to spherical coordinates and applied to magnetic fields that are functions of radius and polar angle. A family of analytic solutions is readily found. The basic properties of these solutions are displayed for a dipole magnetic field at the base of the atmosphere and for physical parameters appropriate to the solar corona. Variation of the concentration of plasma at the 'magnetic equator' illustrates the distortion of a simple dip… Show more

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Cited by 25 publications
(18 citation statements)
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“…The weaker response of the GCR intensity to changes in B at such times is attributed to the drift-induced preference for positively charged particles to approach the inner heliosphere from the poles at these times (Jokipii and Thomas 1981) and the relative confinement of CMEs to low latitudes at the onset of the solar (modulation) cycle (Hundhausen 1993;Gopalswamy et al 2010). As the cycle develops, CMEs form at progressively higher latitudes.…”
Section: Discussionmentioning
confidence: 99%
“…The weaker response of the GCR intensity to changes in B at such times is attributed to the drift-induced preference for positively charged particles to approach the inner heliosphere from the poles at these times (Jokipii and Thomas 1981) and the relative confinement of CMEs to low latitudes at the onset of the solar (modulation) cycle (Hundhausen 1993;Gopalswamy et al 2010). As the cycle develops, CMEs form at progressively higher latitudes.…”
Section: Discussionmentioning
confidence: 99%
“…allowing for the forces due to pressure and gravity in the usual notation (Hundhausen, Hundhausen, and Zweibel, 1981;Uchida and Low, 1982;Low and Smith, 1993). The expansion of the corona into the solar wind drags all magnetic fields beyond this region into the open configuration.…”
Section: The Quiescent Coronamentioning
confidence: 99%
“…It is a standard procedure to guess F (ψ) when modelling structures in the solar corona, e.g. prominences and arcades (Dungey 1953;Low 1980;Hundhausen, Hundhausen, & Zweibel 1981;Zweibel & Hundhausen 1982;Webb 1988;Sozou 1998), as well as accretion onto compact objects (Uchida & Low 1981;Hameury et al 1983;Brown & Bildsten 1998;Litwin et al 2001). Čadež, Oliver, & Ballester (1994) used an ad hoc pressure balance condition at a simple, fixed boundary to determine, rather than guess, F (ψ).…”
Section: Equations Of Hydromagnetic Force Balancementioning
confidence: 99%