Global Magnetosphere Real Event Analysis from Runs on Request     (VMR Tools)
Analysis of Run: Masha_Kuznetsova_032116_2 | |
Satellite Data Available |
Data-Model Comparison |
Model on Satellite Track |
Run information: |
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View standard CCMC run page. | ?? |
Event Date | | October 16, 2015 |
Start Time | | 2015/10/16 11:30 |
End Time | | 2015/10/16 13:02 |
Key Words | | MMS Event |
Model | | SWMF |
Model Version | | v20140611 |
Validation Level | | 0 |
Coordinate System for Input | | GSM |
Coordinate System for Output | | GSM |
Dipole Tilt, in the X-Z Plane, at Start deg | | -7.61 |
Dipole Tilt, in Y-Z GSE plane, deg | | -31.23 |
Update Dipole Orientation with Time | | yes |
Inflow Boundary R_E | | 32 |
F10.7 | | 108.40000 |
Conductance Model | | auroral |
Corotation | | real |
Run Number | | Masha_Kuznetsova_032116_2 |
Minimum Dst Value | | 10 |
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 THEMIS-B for time period of this run.
![](data: 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)
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