A new mathematical formulation for calculating a special class of self-consistent three-dimensional magnetohydrostatic equilibria in Cartesian and spherical coordinates is presented. The method uses a representation of the magnetic field in terms of poloidal and toroidal field components which automatically guarantees the solenoidal character of the magnetic field. This representation is commonly used in the theory of linear force-free magnetic fields. One advantage of this representation of the magnetic field is that the calculation involves only one scalar function whereas in previous treatments one was forced to operate with all three components of the magnetic field independently.</p
Context. Magnetohydrostatic (MHS) equilibria are often used to model astrophysical plasmas, for exam...
Context. Magnetohydrostatic (MHS) equilibria are often used to model astrophysical plasmas, for exam...
Methods for the calculation of self-consistent MHD equilibria in three dimensions are very important...
Exact self-consistent solutions of the magnetohydrostatic equations in three dimensions with a nonli...
Details are presented of the PIES code, which uses a nonvariational algorithm for calculating fully ...
We present the Green's function method for a special class of linear self-consistent three-dimension...
A new mathematical procedure is presented to calculate special self-consistent three-dimensional ana...
We present three-dimensional (3D) solutions of the magnetohydrostatic equations in the co-rotating f...
We present the Green's function method for a special class of self-consistent three-dimensional solu...
We present the Green's function method for a special class of self-consistent three-dimensional solu...
For the extrapolation of magnetic fields into the solar corona from measurements taken in the photos...
For the extrapolation of magnetic fields into the solar corona from measurements taken in the photos...
In the absence of the toroidal flux, two coupled quasi two-dimensional elliptic equilibrium equation...
Abstract: A system of equations that describe the static equilibrium of plasma in a magnetic field w...
A three-dimensional MHD equilibrium code is described that does not assume the existence of good sur...
Context. Magnetohydrostatic (MHS) equilibria are often used to model astrophysical plasmas, for exam...
Context. Magnetohydrostatic (MHS) equilibria are often used to model astrophysical plasmas, for exam...
Methods for the calculation of self-consistent MHD equilibria in three dimensions are very important...
Exact self-consistent solutions of the magnetohydrostatic equations in three dimensions with a nonli...
Details are presented of the PIES code, which uses a nonvariational algorithm for calculating fully ...
We present the Green's function method for a special class of linear self-consistent three-dimension...
A new mathematical procedure is presented to calculate special self-consistent three-dimensional ana...
We present three-dimensional (3D) solutions of the magnetohydrostatic equations in the co-rotating f...
We present the Green's function method for a special class of self-consistent three-dimensional solu...
We present the Green's function method for a special class of self-consistent three-dimensional solu...
For the extrapolation of magnetic fields into the solar corona from measurements taken in the photos...
For the extrapolation of magnetic fields into the solar corona from measurements taken in the photos...
In the absence of the toroidal flux, two coupled quasi two-dimensional elliptic equilibrium equation...
Abstract: A system of equations that describe the static equilibrium of plasma in a magnetic field w...
A three-dimensional MHD equilibrium code is described that does not assume the existence of good sur...
Context. Magnetohydrostatic (MHS) equilibria are often used to model astrophysical plasmas, for exam...
Context. Magnetohydrostatic (MHS) equilibria are often used to model astrophysical plasmas, for exam...
Methods for the calculation of self-consistent MHD equilibria in three dimensions are very important...