Global Magnetosphere Real Event Analysis from Runs on Request     (VMR Tools)
Analysis of Run: orbit332-10-20020824_063700_20020824_112200-constBx0 | |
Satellite Data Available |
Data-Model Comparison |
Model on Satellite Track |
Run information: |
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View standard CCMC run page. | ?? |
Event Date | | 2002/08/24 |
Start Time | | 2002/08/24 06:37 |
End Time | | 2002/08/24 11:20 |
Key Words | | Facsko et al 2016: 1-year run of GUMICS |
Model | | GUMICS |
Model Version | | 4-HC |
Validation Level | | 1 |
Coordinate System for Input | | GSM |
Coordinate System for Output | | GSE |
Dipole Tilt, in the X-Z Plane, at Start deg | | -1.65 |
Dipole Tilt, in Y-Z GSE plane, deg | | 16.86 |
Update Dipole Orientation with Time | | no |
Inflow Boundary R_E | | 32 |
F10.7 | | 199.80000 |
Conductance Model | | auroral |
Corotation | | |
Run Number | | orbit332-10-20020824_063700_20020824_112200-constBx0 |
Minimum Dst Value | | -16 |
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 IMP-8 for time period of this run.
Choose variable to plot:
![](data: image/png;base64,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)
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