Global Magnetosphere Real Event Analysis from Runs on Request     (VMR Tools)
Analysis of Run: Andrey_Samsonov_021822_4 | |
Satellite Data Available |
Data-Model Comparison |
Model on Satellite Track |
Run information: |
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View standard CCMC run page. | ?? |
Event Date | | June 01, 2001 |
Start Time | | 2001/06/01 20:00 |
End Time | | 2001/06/02 06:00 |
Key Words | | southward IMF turning |
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 | | 29.80 |
Dipole Tilt, in Y-Z GSE plane, deg | | 16.80 |
Update Dipole Orientation with Time | | yes |
Inflow Boundary R_E | | 33 |
F10.7 | | 136.80000 |
Conductance Model | | auroral |
Corotation | | real |
Run Number | | Andrey_Samsonov_021822_4 |
Minimum Dst Value | | -27 |
SW Source | | OMNI |
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-10 for time period of this run.
Choose variable to plot:
![](data: image/png;base64,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)
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