Global Magnetosphere Real Event Analysis from Runs on Request     (VMR Tools)
Analysis of Run: orbit375-03-20021203_044800_20021203_093200-constBx0 | |
Satellite Data Available |
Data-Model Comparison |
Model on Satellite Track |
Run information: |
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View standard CCMC run page. | ?? |
Event Date | | 2002/12/03 |
Start Time | | 2002/12/03 04:48 |
End Time | | 2002/12/03 09:30 |
Key Words | | Facsko et al 2016: 1-year run of GUMICS |
Model | | GUMICS |
Model Version | | 4-HC |
Validation Level | | 1 |
Coordinate System for Input | | GSM |
Coordinate System for Output | | GSE |
Dipole Tilt, in the X-Z Plane, at Start deg | | 30.62 |
Dipole Tilt, in Y-Z GSE plane, deg | | 15.90 |
Update Dipole Orientation with Time | | no |
Inflow Boundary R_E | | 32 |
F10.7 | | 141.80000 |
Conductance Model | | auroral |
Corotation | | |
Run Number | | orbit375-03-20021203_044800_20021203_093200-constBx0 |
Minimum Dst Value | | -32 |
SW Source | | DSCOVR-realtime |
Diagnostic Indices | | NO |
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View interactive javascript plot of satellite positions during this run in a new window.
Satellite data B plot for Polar for time period of this run.
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)
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