E
E. N. Parker
Researcher at University of Chicago
Publications - 14
Citations - 329
E. N. Parker is an academic researcher from University of Chicago. The author has contributed to research in topics: Magnetic field & Field (physics). The author has an hindex of 11, co-authored 14 publications receiving 326 citations.
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Equilibrium of magnetic fields with arbitrary interweaving of the lines of force. I - Discontinuities in the torsion
TL;DR: In this paper, the static force-free equilibrium of a magnetic field in which all of the lines of force connect without knotting between parallel planes is considered, and the field is formed by continuous deformation from an initial uniform field, and is conventiently described in terms of the scalar function psi, which is the stream function for the incompressible wrapping and interweaving of the forces.
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The rapid dissipation of magnetic fields in highly conducting fluids
TL;DR: The dynamical conditions that exist when long straight parallel twisted flux tubes in a highly conducting fluid are packed together in a broad array are treated in this article, and it is shown that in general there is no hydrostatic equilibrium.
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Absence of equilibrium among close-packed twisted flux tubest
TL;DR: The lack of equilibrium in twisted, close-packed flux tubes is demonstrated in terms of a topology of the transverse field and the necessity of defining restricted solutions for an arbitrary function in the equilibrium equation as mentioned in this paper.
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Spontaneous tangential discontinuities and the optical analogy for static magnetic fields. I. Force-free fields, potential fields, and discontinuities
TL;DR: In the limit of an endless random sequence of independent winding patterns along the field, the helicity falls asymptotically to zero and the field becomes curl free.
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Alfven waves in a thermally stratified fluid
TL;DR: In this article, the properties of Alfven waves propagating along a uniform horizontal field in a highly conducting incompressible medium in the presence of strong convective instability are examined in the Boussinesq approximation.