DATA_SET_DESCRIPTION |
Data Set Overview
=================
The data set covers the period Jan 25 through Feb 18, 1992
(days 25 to 48 inclusive).
Files VHMxx_xx.TAB and FGMxx_xx.TAB contain one minute
averages of the magnetic field components and magnitude
measured by either the VHM (Vector Helium Magnetometer) or FGM
(Fluxgate Magnetometer), where xx_xx = Days of Year covered
(25 = Jan 25). The three days of closest approach (38-40) are
FGM; the others are VHM.
Data
====
Each line in the VHM/FGM files contains time in the format
yyyy-mm-ddThh:mm:ss.sssZ (0000 hrs on Jan 25, 1992 would be
1992-01-25T00:00:00.000Z), BR, BTHETA, BPHI, BMAGNITUDE in the
format (1x,a24, 4f10.3). The time tag is the midpoint of the
one minute averaging interval. BMAGNITUDE is the average of
the field magnitude, not the magnitude of the average field
vector. Field units are nT. BR, BTHETA and BPHI are one-minute
averages of the field components in R-THETA-PHI coordinates
(see below).
Processing
==========
VHM files were produced by first averaging high resolution (1s
or 2s) field data in inertial spacecraft coordinates. Then the
averages were transformed into R-THETA-PHI coordinates, using
parameters from the Final SEDR (Supplementary Experiment Data
Records). FGM files were produced in a similar manner by R.J.
Forsyth at Imperial College. All files were then reformatted
at the PDS/PPI Node to provide time tags consistent with those
used on the rest of the ULYSSES JUPITER ENCOUNTER CD-ROM
(ULY_0001), and merged into multiple day files.
Coordinate System
=================
The field components are given in the R-THETA-PHI system,
which is that conventionally used for comparison with models.
The R axis is from Jupiter to Ulysses; the THETA axis is
perpendicular to R and lies in the plane containing R and
Jupiter's rotation axis and is positive southward; PHI
completes the orthogonal right-handed system.
The Ulysses at Jupiter EPHEM data includes all the parameters
necessary to transform the field components into System III,
ECL50, or inertial spacecraft coordinates. See Computation of
Coordinate Transformations, below.
The paragraphs below give methods for computing transformation
matrices using trajectory parameters from the EPHEM files. As
an alternative, note that the appendix in [SMITH&WENZEL1993]
contains the orbital elements of Ulysses with respect to
Jupiter and demonstrates how to calculate the position of
Ulysses in System III and other coordinate systems without
recourse to trajectory data files.
The transformation matrix from R-THETA-PHI to System III
(1965.0) consists of the column vectors of the R, THETA, and
PHI axes expressed in System III. The R-axis in System III is
cos(RLATJG) cos(360-RLONJG), cos(RLATJG) sin(360-RLONJG),
sin(RLATJG). The PHI axis is the normalized crossproduct J x
R, where J is the rotation axis which is just 0,0,1, so the
unit vector in the PHI direction is -sin(360-RLONJG),
cos(360-RLONJG), 0. The unit vector in the THETA direction is
the crossproduct PHI x R = sin(RLATJG) cos(360-RLONJG),
sin(RLATJG) sin(360-RLONJG), -cos(RLATJG).
The transformation matrix from R-THETA-PHI back to ECL50
consists of the column vectors of the R, THETA, and PHI axes
expressed in ECL50. R is cos(RLATEC) cos(RLONEC), cos(RLATEC)
sin(RLONEC), sin(RLATEC). PHI is the normalized crossproduct J
x R, where J (North Pole of Jupiter) is given in the reference
[SMITH&WENZEL1993] as -92.002 RA, 64.504 DEC, Earth Mean
Equinox and Equator 1950.0. Rotating by 23.4458 deg (1950.0
obliquity) gives J in ECL50 = (-.015037545, -.035534090,
0.999255323). The THETA axis is PHI x R.
Inertial spacecraft coordinates are defined as follows: Z is
the Ulysses spin axis, which points approximately towards
Earth; X is is perpendicular to Z and lies in the plane
containing Z and S, where S is the Ulysses-to-Sun vector. X is
positive toward the Sun. Z in ECL50 is cos(AXISLAT)
cos(AXISLON), cos(AXISLAT) sin(AXISLON), sin(AXISLAT). S in
ECL50 is -XSU, -YSU, -ZSU. The Y axis is the normalized
crossproduct Z x S, and the X axis is Y x Z. The
transformation matrix from ECL50 back to inertial spacecraft
coordinates consists of the column vectors X, Y, and Z.
The EPHEM data in this submission include all the parameters
necessary to calculate the above transformations. In a few
cases where the direction of the spin axis was not available
in the SEDR, the Ulysses-to-Earth direction was substituted in
the EPHEM data. It is suggested that interpolations in time be
performed on vector components rather than angles in order to
avoid difficulties near 0 or 360, and that double precision
arithmetic be used in matrix multiplication.
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