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Geotail Solar Wind Weimer Propagation Details at 1 min Resolution

(2006). Geotail Solar Wind Weimer Propagation Details at 1 min Resolution [Data set]. University of California, Los Angeles. https://doi.org/10.21978/p8dk9s. Accessed on .

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ResourceID
spase://NASA/NumericalData/Weygand/Geotail/TAP/Propagated.CPI/GSE/PT60S

Description

Geotail Weimer propagated solar wind data using CPI and linearly interpolated time delay, cosine angle, and goodness information of propagated data at 1 min Resolution. This data set consists of propagated solar wind data that has first been propagated to a position just outside of the nominal bow shock (about 17, 0, 0 Re) and then linearly interpolated to 1 min resolution using the interp1.m function in MATLAB. The input data for this data set is a 1 min resolution processed solar wind data constructed by Dr. J.M. Weygand. The method of propagation is similar to the minimum variance technique and is outlined in Dan Weimer et al. [2003; 2004]. The basic method is to find the minimum variance direction of the magnetic field in the plane orthogonal to the mean magnetic field direction. This minimum variance direction is then dotted with the difference between final position vector minus the original position vector and the quantity is divided by the minimum variance dotted with the solar wind velocity vector, which gives the propagation time. This method does not work well for shocks and minimum variance directions with tilts greater than 70 degrees of the sun-earth line. This data set was originally constructed by Dr. J.M. Weygand for Prof. R.L. McPherron, who was the principle investigator of two National Science Foundation studies: GEM Grant ATM 02-1798 and a Space Weather Grant ATM 02-08501. These data were primarily used in superposed epoch studies References: Weimer, D. R. (2004), Correction to ‘‘Predicting interplanetary magnetic field (IMF) propagation delay times using the minimum variance technique,’’ J. Geophys. Res., 109, A12104, doi:10.1029/2004JA010691. Weimer, D.R., D.M. Ober, N.C. Maynard, M.R. Collier, D.J. McComas, N.F. Ness, C. W. Smith, and J. Watermann (2003), Predicting interplanetary magnetic field (IMF) propagation delay times using the minimum variance technique, J. Geophys. Res., 108, 1026, doi:10.1029/2002JA009405.

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Version:2.3.2

NumericalData

ResourceID
spase://NASA/NumericalData/Weygand/Geotail/TAP/Propagated.CPI/GSE/PT60S
ResourceHeader
ResourceName
Geotail Solar Wind Weimer Propagation Details at 1 min Resolution
DOI
https://doi.org/10.21978/p8dk9s
ReleaseDate
2021-05-31 12:34:56.789
RevisionHistory
RevisionEvent
ReleaseDate
2021-05-31 12:34:56.789
Note
Updated to SPASE Version 2.3.2 if needed, Applied quality control for DOI usage, LFB
Description

Geotail Weimer propagated solar wind data using CPI and linearly interpolated time delay, cosine angle, and goodness information of propagated data at 1 min Resolution. This data set consists of propagated solar wind data that has first been propagated to a position just outside of the nominal bow shock (about 17, 0, 0 Re) and then linearly interpolated to 1 min resolution using the interp1.m function in MATLAB. The input data for this data set is a 1 min resolution processed solar wind data constructed by Dr. J.M. Weygand. The method of propagation is similar to the minimum variance technique and is outlined in Dan Weimer et al. [2003; 2004]. The basic method is to find the minimum variance direction of the magnetic field in the plane orthogonal to the mean magnetic field direction. This minimum variance direction is then dotted with the difference between final position vector minus the original position vector and the quantity is divided by the minimum variance dotted with the solar wind velocity vector, which gives the propagation time. This method does not work well for shocks and minimum variance directions with tilts greater than 70 degrees of the sun-earth line. This data set was originally constructed by Dr. J.M. Weygand for Prof. R.L. McPherron, who was the principle investigator of two National Science Foundation studies: GEM Grant ATM 02-1798 and a Space Weather Grant ATM 02-08501. These data were primarily used in superposed epoch studies References: Weimer, D. R. (2004), Correction to ‘‘Predicting interplanetary magnetic field (IMF) propagation delay times using the minimum variance technique,’’ J. Geophys. Res., 109, A12104, doi:10.1029/2004JA010691. Weimer, D.R., D.M. Ober, N.C. Maynard, M.R. Collier, D.J. McComas, N.F. Ness, C. W. Smith, and J. Watermann (2003), Predicting interplanetary magnetic field (IMF) propagation delay times using the minimum variance technique, J. Geophys. Res., 108, 1026, doi:10.1029/2002JA009405.

Acknowledgement
NASA;J.M. Weygand
PublicationInfo
Authors
Weygand, James M.; & McPherron, Robert L.
PublicationDate
2006-01-01 00:00:00
PublishedBy
University of California, Los Angeles
Contacts
RolePersonStartDateStopDateNote
1.MetadataContactspase://SMWG/Person/James.M.Weygand
InformationURL
Name
Solar Wind Propagation Information
URL
Description

Solar wind archive at UCLA. This archive provides a list of available data resources and available time ranges.

PriorIDs
spase://VMO/NumericalData/Weygand/Geotail/TAP/Propagated.CPI/GSE/PT60S
spase://VSPO/NumericalData/Weygand/Geotail/TAP/Propagated.CPI/GSE/PT60S
AccessInformation
RepositoryID
Availability
Online
AccessRights
Open
AccessURL
Name
IGPP UCLA Geotail Propagation details JMW Propagated SW Archive
URL
Format
Text
Encoding
ASCII
Acknowledgement
NASA;James.M.Weygand
ProcessingLevel
Calibrated
ProviderResourceName
Geotail Propagation details
ProviderProcessingLevel
Level-1
InstrumentIDs
MeasurementType
MagneticField
TemporalDescription
TimeSpan
StartDate
1992-09-01 00:00:00.000
RelativeStopDate
-P1Y
Note
Time format in data files is: Day Month Year Hour Minute Second (DD MM YYYY HH MM SS.SSS)
Cadence
PT60S
Keywords
1 min
propagation support data
solar wind
magnetotail
bow shock
magnetopause
Geotail
Propagation information
Parameter #1
Name
Universal Time
ParameterKey
Time
Description

Universal Time AFTER Propagation columns from left to right are: day month year hour minute sec in the format of dd mm yyyy hh mm ss.

Cadence
PT60S
Structure
Size
6
Description

Universal Time expressed using a 6-column day, month, year, hour, minute, second representation

Element
Name
Day
Index
1
ParameterKey
Day
Element
Name
Month
Index
2
ParameterKey
Month
Element
Name
Year
Index
3
ParameterKey
Year
Element
Name
Hour
Index
4
ParameterKey
Hour
Element
Name
Minute
Index
5
ParameterKey
Minute
Element
Name
Second
Index
6
ParameterKey
Second
Support
SupportQuantity
Temporal
Parameter #2
Name
Geotail using CPI Weimer Propagation Time at 1 min Resolution
ParameterKey
Propagation time
Description

Time of propagation from Geotail using CPI spacecraft to the nominal bow shock position. This time is derived from the normal direction, which is determined by the magnetic field, the position of the spacecraft relative to the nominal bow shock, and the velocity vector. See Weimer et al. [2003], JGR, v108, p1026.

Cadence
PT60S
Units
S
Support
SupportQuantity
Temporal
Parameter #3
Name
Geotail using CPI Weimer Propagation Phase Front Normal Propagation Cosine Angles at 1 min Resolution
ParameterKey
Cosine angles for propagation
Description

Geotail using CPI Weimer propagation cosine angles of the normal to the phase front for propagation. These angles are derived from the normal direction of the magnetic field phase fronts. See Weimer et al. [2003], JGR, v108, p1026.

Cadence
PT60S
CoordinateSystem
CoordinateRepresentation
Cartesian
CoordinateSystemName
GSE
Structure
Size
3
Element
Name
Cosine of x angle
Qualifier
Component.I
Index
1
ParameterKey
nxangle
Element
Name
Cosine of y angle
Qualifier
Component.J
Index
2
ParameterKey
nyangle
Element
Name
Cosine of z angle
Qualifier
Component.K
Index
3
ParameterKey
nzangle
FillValue
1.000e+34
Support
SupportQuantity
Other
Parameter #4
Name
Geotail using CPI Propagation Flag at 1 min Resolution
ParameterKey
Propagation flag
Description

This flag indicates if the pseudo minimum variance direction was well determined. -1 = bad. 0 = good. This flag is determined by the requirements for a good pseudo minimum variance direction, which derived from the magnetic field phase fronts. See Weimer et al. [2003], JGR, v108, p1026.

Cadence
PT60S
Support
SupportQuantity
Other