Global Magnetosphere Real Event Analysis from Runs on Request     (VMR Tools)
Analysis of Run: Vitor_Souza_010914_3 | |
Satellite Data Available |
Data-Model Comparison |
Model on Satellite Track |
Run information: |
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View standard CCMC run page. | ?? |
Event Date | | May 22, 2009 |
Start Time | | 2009/05/22 16:00 |
End Time | | 2009/05/22 17:00 |
Key Words | | Dayside Reconnection, Magnetopause |
Model | | SWMF |
Model Version | | v8.01 |
Validation Level | | 0 |
Coordinate System for Input | | GSM |
Coordinate System for Output | | GSM |
Dipole Tilt, in the X-Z Plane, at Start deg | | 30.64 |
Dipole Tilt, in Y-Z GSE plane, deg | | 9.35 |
Update Dipole Orientation with Time | | yes |
Inflow Boundary R_E | | 33 |
F10.7 | | 74.00000 |
Conductance Model | | auroral |
Corotation | | real |
Run Number | | Vitor_Souza_010914_3 |
Minimum Dst Value | | -9 |
SW Source | | DSCOVR-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 IMP-8 for time period of this run.
Choose variable to plot:
![](data: image/png;base64,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)
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