Global Magnetosphere Real Event Analysis from Runs on Request     (VMR Tools)
Analysis of Run: Patrick_Daum_040506_1 | |
Satellite Data Available |
Data-Model Comparison |
Model on Satellite Track |
Run information: |
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View standard CCMC run page. | ?? |
Event Date | | February 14 2001 |
Start Time | | 2001/02/14 9:00 |
End Time | | 2001/02/14 11:00 |
Key Words | | Cluster_EISCAT_HighTime |
Model | | BATSRUS with RCM |
Model Version | | v7.73 |
Validation Level | | 0 |
Coordinate System for Input | | GSM |
Coordinate System for Output | | GSM |
Dipole Tilt, in the X-Z Plane, at Start deg | | -18.40 |
Dipole Tilt, in Y-Z GSE plane, deg | | 9.60 |
Update Dipole Orientation with Time | | yes |
Inflow Boundary R_E | | 33 |
F10.7 | | 150.00000 |
Conductance Model | | auroral |
Corotation | | yes |
Run Number | | Patrick_Daum_040506_1 |
Minimum Dst Value | | -39 |
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 GOES-8 for time period of this run.
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)
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