HR: 15:10h
AN: SA13B-07 [Abstracts]
TI: Magnetically Self-Consistent Simulations of Ring Current for the 19 October 1998 Storm
AU: * Chen, M W
EM: mchen@aero.org
AF: Space Science Applications Laboratory, The Aerospace Corporation, P. O. Box 92957, M2-260, Los Angeles,
CA 90009-2957
United States
AU: Liu, S
EM: hanzo@atmos.ucla.edu
AF: Department of Atmospheric and Oceanic Sciences, UCLA, 405 Hilgard Avenue, Los Angeles, CA 90095
United States
AU: Schulz, M
EM: mike.schulz@lmco.com
AF: Lockheed Martin Advanced Technology Center, Dept. ADCS, B/255
3251 Hanover Street, Palo Alto, CA 94304
United States
AU: Roeder, J L
EM: james.l.roeder@aero.org
AF: Space Science Applications Laboratory, The Aerospace Corporation, P. O. Box 92957, M2-260, Los Angeles,
CA 90009-2957
United States
AU: Lyons, L
EM: larry@atmos.ucla.edu
AF: Department of Atmospheric and Oceanic Sciences, UCLA, 405 Hilgard Avenue, Los Angeles, CA 90095
United States
AB:
We investigate effects of magnetic self-consistency on ring-current development for the 19 October 1998 storm by calculating
equatorial particle transport in a model that feeds back effects of the ring current on the magnetospheric configuration. As
in our past work, we treat magnetic field lines as contours of constant L and Φ, satisfying the equation r = La [1 +
0.5(r/b)3] sin2θ, where r is the distance from the point dipole, a is the radius of Earth, and θ is the
co-latitude measured from Earth's dipole axis. We allow b to vary with Φ and with L so as to simulate the magnetic
effects of a mostly azimuthal ring current. The values of b, which control how much each field line is stretched relative
to a dipole field, are determined from the equatorial magnetic intensity B_0. Here we assume for simplicity that each
magnetic field line always lies in the same meridional plane (i.e., that there is no bending-back or twisting of field
lines). The equatorial magnetic intensity B_0 is computed by solving a force-balance equation in the equatorial plane.
This force-balance computation is coupled to a kinetic drift-loss model for ring-current protons and electrons, a model
similar to that used in our previous work. The simplified electric-field model used for this study includes corotation,
quiescent Volland-Stern convection, and storm-associated enhancements in the convection electric field. We have modeled the
19 October 1998 storm (min Dst = -112 nT) by using the total cross polar cap potential from AMIE to determine the
amplitudes of storm-associated enhancements in the Volland-Stern potential drop across the polar cap of our model B field.
Upon comparing simulation results with and without magnetic self-consistency, we have found overall that magnetic
self-consistency reduces the simulated equatorial perpendicular plasma pressure by a factor ~2 to 3. Self-consistent feedback
between plasma pressure and the magnetic field thus tends to mitigate the energization associated with inward particle
transport as the ring current forms. However, we find that the self-consistent magnetic field reduces the azimuthal E
x B drift rate even as it significantly enhances the azimuthal gradient-B drift rate. We have found, especially
later in the main phase, that there can be places where the plasma pressure and magnetic perturbation are locally enhanced by
making the simulation magnetically self-consistent. This usually occurs because of enhanced drift rates in regions of
reduced magnetic intensity.
DE: 2720 Energetic particles: trapped
DE: 2730 Magnetosphere: inner
DE: 2753 Numerical modeling
DE: 2778 Ring current
DE: 2788 Magnetic storms and substorms (7954)
SC: SPA-Aeronomy [SA]
MN: Fall Meeting 2005