Transcript Slide 1

M-I Coupling Physics: Issues, Strategy, Progress
Dartmouth
William Lotko, John Gagne, David Murr, John Lyon, Paul Melanson
The “Gap”
Issues
“Knight”
Dissipation
founded
1769
Cosponsored by NASA SECTP
EM Power In  Ions Out
Empirical “Causal” Relations
A 2 RE spatial “gap” exists between the upper
boundary of TING and TIEGCM and the lower boundary
of LFM.
FO+ =
2.14x107·S||1.265
The gap is a primary site of plasma transport
where electromagnetic power is converted into fieldaligned electrons, ion outflows and heat.
r = 0.755
Modifications of the ionospheric conductivity by the
electron precipitation is included in global models via
the “Knight relation”; but other crucial physics is
missing;
Strangeway et al. ‘05
Progress
– Collisionless dissipation in the gap region;
– Heat flux carried by upward accelerated electrons;
– Conductivity depletion in downward current regions;
– Ion parallel transport  outflowing ions, esp.
Reconciled E mapping and collisionless Joule dissipation with Knight
relation in LFM
Conductivity Modifications
O +.
Developed and implemented empirical outflow model – O+ flux indexed to
EM power and electron precipitation flowing into gap from LFM (S||  Fe||)
The mediating transport processes occur on spatial
scales smaller than the grid sizes of the LFM and
TING/TIEGCM global models.
Initiated validation of LFM Poynting fluxes with global statistical results
from DE, Astrid, Polar and Iridium/SuperDARN events (Gagne thesis +
student poster by Melanson)
Evans et al., ‘77
Challenge: Develop models for subgrid processes using
the dependent, large-scale variables available from the
global models as causal drivers.
r = 0.721
Chaston, C.C., J. W. Bonnell, C. W. Carlson, J. P. McFadden, R. E. Ergun, and R. J. Strangeway, Properties of small-scale Alfvén waves and accelerated electrons from FAST, J. Geophys. Res. 108(A4), 8003,
doi:10.1029/2002JA009420, 2003  Cran-McGreehin, A.P., and A.N. Wright, Current-voltage relationship in downward field-aligned current region, J. Geophys. Res. 110, A10S10, doi:10.1029/2004JA010870, 2005  Evans,
D.S., N. Maynard, J. Trøim, T. Jacobsen, and A. Egeland, A., Auroral vector electric field and particle comparisons 2. Electrodynamics of an arc, J. Geophys. Res. 82(16), 2235–2249, 1977  Keiling, A., J.R. Wygant, C.A.
Cattell, F.S. Mozer, and C.T. Russell, The global morphology of wave Poynting flux: Powering the aurora, Science 299, 383-386, 2003  Lennartsson, O.W., and H.L. Collin, W.K. Peterson, Solar wind control of Earth’s H+ and
O+ outflow rates in the 15-eV to 33-keV energy range, J. Geophys. Res. 109, A12212, doi:10.1029/2004JA010690, 2004  Paschmann, G., S. Haaland and R. Treumann, Auroral Plasma Physics, Kluwer Academic Publishers,
Boston/Dordrecht/London, 2003  Strangeway, R.J., R. E. Ergun, Y.-J. Su, C. W. Carlson, and R. C. Elphic, Factors controlling ionospheric outflows as observed at intermediate altitudes, J. Geophys. Res. 110, A03221,
doi:10.1029/2004JA010829, 2005  Zheng, Y., T.E. Moore, F.S. Mozer, C.T. Russell and R.J. Strangeway, Polar study of ionospheric ion outflow versus energy input, J. Geophys. Res. 110, A07210, doi:10.1029/2004JA010995,
2005
Priorities
Energization Regions
Strategy
Zheng et al. ‘05
Implement multifluid LFM (!)
Global Effects of O+ Outflow
Implement CMW (2005) current-voltage relation in downward currents
(four transport models)
 Include electron exodus from ionosphere  conductivity depletion
1. Current-voltage relation in regions
of downward field-aligned current;
 Accommodate upward electron energy flux into LFM
No
outflow
With
outflow
Advance empirical outflow model
2. Electron energization and
collisionless Joule dissipation in
Alfvénic regions – mainly cusp and
the auroral BPS regions;
Develop model for particle energization in Alfvénic regions
(scale issues!)
 Need to explore frequency dependence of fluctuation spectrum at LFM
inner boundary
3. Ion transport in regions 1 and 2
above; and
Equatorial plane
Paschmann et al., ‘03
Parallel transport model for gap region (long term)
4. Ion outflow in the polar cap,
essentially a polar wind.
Alfvénic Electron
Where does the mass go?
Energization
Percent Change
in Mass Density
Ionospheric Parameters
(issues!)
1010 O+ / m2-s
Alfvénic Ion Energization
IMF
0
2
4
6
mW/m2
Energy Flux
T > 1 keV
 > 0.5
Mean Energy
keV
n < 0.2/cm3
Northern
Outflow
P < 0.01 nPa
Chaston et al. ‘03
A/m2
J||
Alfvén Poynting Flux, mW/m2
IMF
12:00 UT
Keiling et al. ‘03
Lennartsson et al. ‘04
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