1978
DOI: 10.1029/ja083ia06p02457
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Axisymmetric ideal MHD stellar wind flow

Abstract: The ideal MHD equations are reduced to a single equation under the assumption of axisymmetric flow. A variational principle from which the equation is derivable is given. The characteristics of the equation are briefly discussed. The equation is used to rederive the theorem of Gussenhoven and Carovillano.

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Cited by 101 publications
(71 citation statements)
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“…It is expected, that matter in the boundary layer is hotter than in the disk, and is emitting radiation with a larger effective temperature. The equations of a heat balance in the boundary layer are different from the similar equations in the accretion disk (115), (116), (124). The component of the stress tensor should be written on the form (119) only, because in the boundary layer Ω deviates strongly from the keplerian value.…”
Section: Boundary Layers With Account Of Thermal Processes Heat Prodmentioning
confidence: 99%
“…It is expected, that matter in the boundary layer is hotter than in the disk, and is emitting radiation with a larger effective temperature. The equations of a heat balance in the boundary layer are different from the similar equations in the accretion disk (115), (116), (124). The component of the stress tensor should be written on the form (119) only, because in the boundary layer Ω deviates strongly from the keplerian value.…”
Section: Boundary Layers With Account Of Thermal Processes Heat Prodmentioning
confidence: 99%
“…However, here the source term is different and is directly related to the internal structure of the star through its density profile (ρ). The general form of the GradShafranov equation in an astrophysical context is discussed for example in Heinemann & Olbert (1978) and Ogilvie (1997). Moreover, since the field has to be non force-free in stellar interiors G 0 (see the previous discussion in Sect.…”
Section: The Barotropic Equilibrium State Familymentioning
confidence: 99%
“…derivative of the stream function or mass flux per magnetic flux, Bernoulli or energy function, entropy, specific angular momentum on a given stream function, effective rotation rate of the field lines) that are constants of motion along each field line (e.g. Heinemann & Olbert 1978;Lovelace et al 1986;Ustyugova et al 1999;Keppens & Goedbloed 2000). In order to examine the accuracy of each of our numerical solutions, we check that each of the above quantities are conserved within some tolerance.…”
Section: B Accuracy Of the Numerical Solutionsmentioning
confidence: 99%