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      Current singularities at Quasi-separatrix layers and three-dimensional magnetic nulls

      Craig, Ian J.D.; Effenberger, Frederic
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      Astrophysical-795-2.pdf
      Published version, 474.4Kb
      DOI
       10.1088/0004-637X/795/2/129
      Link
       iopscience.iop.org
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      Citation
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      Craig, I. J. D., & Effenberger, F. (2014). Current singularities at Quasi-separatrix layers and three-dimensional magnetic nulls. Astrophysical Journal, 795(2). http://doi.org/10.1088/0004-637X/795/2/129
      Permanent Research Commons link: https://hdl.handle.net/10289/9307
      Abstract
      The open problem of how singular current structures form in line-tied, three-dimensional magnetic fields is addressed. A Lagrangian magneto-frictional relaxation method is employed to model the field evolution toward the final near-singular state. Our starting point is an exact force-free solution of the governing magnetohydrodynamic equations that is sufficiently general to allow for topological features like magnetic nulls to be inside or outside the computational domain, depending on a simple set of parameters. Quasi-separatrix layers (QSLs) are present in these structures and, together with the magnetic nulls, they significantly influence the accumulation of current. It is shown that perturbations affecting the lateral boundaries of the configuration lead not only to collapse around the magnetic null but also to significant QSL currents. Our results show that once a magnetic null is present, the developing currents are always attracted to that specific location and show a much stronger scaling with resolution than the currents that form along the QSL. In particular, the null-point scalings can be consistent with models of "fast" reconnection. The QSL currents also appear to be unbounded but give rise to weaker singularities, independent of the perturbation amplitude.
      Date
      2014-11-10
      Type
      Journal Article
      Publisher
      IOP PUBLISHING LTD
      Rights
      © 2014 The American Astronomical Society.
      Collections
      • Computing and Mathematical Sciences Papers [1455]
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