Global Magnetosphere Real Event Analysis from Runs on Request     (VMR Tools)
Analysis of Run: Dimitrios_Athanasopoulos_041719_12 | |
Satellite Data Available |
Data-Model Comparison |
Model on Satellite Track |
Run information: |
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View standard CCMC run page. | ?? |
Event Date | | March 06, 2012 |
Start Time | | 2012/03/06 12:00 |
End Time | | 2012/03/08 12:00 |
Key Words | | GM_MODEL SkyTerra |
Model | | SWMF |
Model Version | | v20180525 |
Validation Level | | 0 |
Coordinate System for Input | | GSM |
Coordinate System for Output | | GSM |
Dipole Tilt, in the X-Z Plane, at Start deg | | -2.89 |
Dipole Tilt, in Y-Z GSE plane, deg | | 13.31 |
Update Dipole Orientation with Time | | yes |
Inflow Boundary R_E | | 32 |
F10.7 | | 136.00000 |
Conductance Model | | auroral |
Corotation | | real |
Run Number | | Dimitrios_Athanasopoulos_041719_12 |
Minimum Dst Value | | -85 |
SW Source | | ACE-realtime |
Diagnostic Indices | | YES, plot them |
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View interactive javascript plot of satellite positions during this run in a new window.
Model values plot for GOES-11 for time period of this run.
Choose variable to plot:
![](data: image/png;base64,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)
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