Modeling Inner Magnetospheric Electrodynamics

We describe a model of inner magnetospheric electrodynamics that couples the Rice Convection Model (RCM) to an equilibrium magnetic field model. The equilibrium model is a modified version of the Hesse-Birn [1993] magnetofriction code, adapted for use in the inner magnetosphere. Previous versions of the RCM, which used observation-based or theoretical magnetic field models, were flexible and convenient but lacked theoretical consistency. The coupled code uses the pressure distribution computed from the RCM to modify the magnetic field. We present results using the coupled code to model a substorm growth phase. Under conditions of steady sunward convection the computed inner plasma sheet magnetic field becomes increasingly stretched, the current-sheet thins, and a B z minimum forms at around x = -15 R E . In addition, region-l currents form poleward of the traditional region-2 currents found in the RCM. As the stress in the configuration continues to increase, the numerical method eventually fails. Nature presumably relieves the stress with a substorm expansion phase onset.

[1]  R. Chodura,et al.  A 3D Code for MHD Equilibrium and Stability , 1981 .

[2]  T. Moore,et al.  Modeling of inner plasma sheet and ring current during substorms , 1999 .

[3]  G. Erickson A quasi-static magnetospheric convection model in two dimensions , 1992 .

[4]  D. Stern,et al.  Empirical modeling of the quiet time nightside magnetosphere , 1993 .

[5]  Joachim Raeder,et al.  The structure of the distant geomagnetic tail during long periods of northward IMF , 1995 .

[6]  P. Pritchett,et al.  Formation of thin current sheets during plasma sheet convection , 1995 .

[7]  J. Birn Magnetotail equilibrium theory: The general three-dimensional solution , 1987 .

[8]  R. W. Spiro,et al.  Extension of convection modeling into the high-latitude ionosphere: some theoretical difficulties , 1991 .

[9]  J. L. Karty,et al.  Theoretical magnetograms based on quantitative simulation of a magnetospheric substorm , 1982 .

[10]  R. W. Spiro,et al.  Computer simulation of inner magnetospheric dynamics for the magnetic storm of July 29, 1977 , 1982 .

[11]  W. J. Burke,et al.  Quantitative simulation of a magnetospheric substorm 2. Comparison with observations , 1981 .

[12]  J. Birn,et al.  Three-dimensional magnetotail equilibria by numerical relaxation techniques , 1993 .

[13]  T. Hill,et al.  Mapping of the solar wind electric field to the Earth's polar caps , 1989 .

[14]  David L. Book,et al.  Flux-corrected transport II: Generalizations of the method , 1975 .

[15]  R. W. Spiro,et al.  The physics of the Harang discontinuity , 1991 .

[16]  L. Hau Effects of steady state adiabatic convection on the configuration of the near-Earth plasma sheet, 2 , 1991 .

[17]  J. L. Karty,et al.  Modeling of high‐latitude currents in a substorm , 1982 .

[18]  R. W. Spiro,et al.  Quantitative simulation of a magnetospheric substorm 1. Model logic and overview , 1981 .

[19]  Chio Cheng,et al.  Three‐dimensional magnetospheric equilibrium with isotropic pressure , 1995 .

[20]  J. Birn,et al.  Self‐consistent theory of time‐dependent convection in the Earth's magnetotail , 1982 .

[21]  A. Richmond,et al.  Modeling the ion loss effect on the generation of region 2 field‐aligned currents via equivalent magnetospheric conductances , 1993 .

[22]  R. Spiro,et al.  Electrodynamics of Convection in the Inner Magnetosphere , 2013 .

[23]  J. Lyon,et al.  Global numerical simulation of the growth phase and the expansion onset for a substorm observed by Viking , 1995 .

[24]  J. Birn,et al.  Three-dimensional MHD modeling of magnetotail dynamics for different polytropic indices , 1992 .

[25]  G. Paschmann,et al.  Average plasma properties in the central plasma sheet , 1989 .

[26]  M. Kivelson,et al.  On the possibility of quasi-static convection in the quiet magnetotail , 1988 .

[27]  R. Spiro,et al.  Generation of region 1 current by magnetospheric pressure gradients , 1994 .

[28]  N. Tsyganenko A magnetospheric magnetic field model with a warped tail current sheet , 1989 .

[29]  R. Spiro,et al.  Quantitative simulation of a magnetospheric substorm. 3. plasmaspheric electric fields and evolution of the plasmapause. Scientific report , 1980 .

[30]  R. Wolf,et al.  Is steady convection possible in the Earth's magnetotail? , 1980 .

[31]  V. Vasyliūnas,et al.  Mathematical models of magnetospheric convection and its coupling to the ionosphere , 1970 .

[32]  Michel Blanc,et al.  On the control of magnetospheric convection by the spatial distribution of ionospheric conductivities , 1982 .