Global Magnetosphere Real Event Analysis from Runs on Request     (VMR Tools)
Analysis of Run: Kyungguk_Min_012010_1 | |
Satellite Data Available |
Data-Model Comparison |
Model on Satellite Track |
Run information: |
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View standard CCMC run page. | ?? |
Event Date | | March 23 2007 |
Start Time | | 2007/03/23 10:00 |
End Time | | 2007/03/23 12:00 |
Key Words | | substorm |
Model | | OpenGGCM |
Model Version | | 3.1 |
Validation Level | | 0 |
Coordinate System for Input | | GSM |
Coordinate System for Output | | GSE |
Dipole Tilt, in the X-Z Plane, at Start deg | | -1.50 |
Dipole Tilt, in Y-Z GSE plane, deg | | 12.60 |
Update Dipole Orientation with Time | | no |
Inflow Boundary R_E | | 24 |
F10.7 | | 72.00000 |
Conductance Model | | auroral |
Corotation | | no |
Run Number | | Kyungguk_Min_012010_1 |
Minimum Dst Value | | -1 |
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.
Model values plot for THEMIS-C for time period of this run.
Choose variable to plot:
![](data: image/png;base64,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)
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