CASSINI MANEUVER EXPERIENCE: FINISHING INNER CRUISE
CASSINI MANEUVER EXPERIENCE: FINISHING INNER CRUISE
CASSINI MANEUVER EXPERIENCE: FINISHING INNER CRUISE
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was included for the DSM estimate, however the ellipse is too<br />
small to see given the scale of the plot.<br />
That analysis revealed that the two maneuvers had<br />
similar NAV-AACS pointing errors. Also, these NAV-AACS<br />
errors were in the same quadrant of the pointing plane. This<br />
conclusion was supported by a pre-launch analysis which had<br />
indicated such a bias might exist. [9]*<br />
Table V: Summary of of Maneuver Design<br />
Characteristics<br />
DSM. Pointing Errors, as Angles, for TCM-1 and I<br />
the DSM<br />
Curiously, the NAV-AACS pointing error for TCM-2<br />
was similar to that for TCM-1 and the DSM, but TCM-2 used<br />
the monopropellant system and had been the only maneuver to<br />
do SKI up to that time. There was no pre-launch analysis<br />
supporting an RCS pointing bias and it was decided to wait for<br />
more RCS results before taking any action.<br />
TCM-6 was originally planned as a purely statistical<br />
6<br />
7<br />
9<br />
10<br />
11<br />
12<br />
1/27<br />
5/7<br />
6/27<br />
7/13<br />
7/27<br />
8/7<br />
14:50<br />
9153<br />
18112<br />
17:40<br />
17140<br />
09155<br />
11.55<br />
0.2386<br />
5.133<br />
36.31<br />
maneuver, a clean-up, and in the unlikely event that the DSM<br />
-10.71" -18.97" 33.66"<br />
had small enough execution errors, it could be cancelled. The<br />
-163.6"<br />
46.00" -110.1" trajectory redesign changed those plans and, therefore, the<br />
-79.33" 43.54 81.33" -115.3" procedure for designing this maneuver. The best-estimate the<br />
90.03" -93.29" -80.74" post-DSM orbit was used by the CAT0 optimization software<br />
-171.7' -64.86O 92.01" to devise new Venus-2, Earth, and Jupiter swingby and time-<br />
-84.76" 12.26 -88.37" 92.58" of-closest-approach targets while holding constant the Earth-<br />
13 8/24 17139 6.710 8.63"<br />
93.11' -83.19" bias-removal strategy. The B-plane targets for TCM-6 were<br />
Times are UTC, dates are month/day, and AV is ds part of the Earth-bias-removal strategy and, therefore, not<br />
changed. The target for time of closest approach with Earth<br />
To correct the bias a new rotation of the spacecraft was for TCM-6 was changed. The final target parameters for<br />
introduced into the maneuver sequence. This new turn would TCM-6 are listed in Table 111.<br />
occur just after the yaw-wind turn and it would be undone just<br />
before the yaw-unwind turn. However, the AV due to this turn,<br />
The roughly 7 m/s error from the DSM would require<br />
about 7.6 mds, was ignored in the maneuver design.<br />
about 12.6 m/s to fully correct with TCM-6. However, by<br />
optimizing TCA targets, this was reduced to about 11.6 m/s.<br />
L; I<br />
Is,<br />
S<br />
0<br />
3 8<br />
L<br />
2<br />
ti<br />
0 4 8 12 16<br />
pointing error along X (mrad)<br />
Figure 6: Indication of Maneuver Pointing Bias in<br />
Pointing Error Measurements of TCM-1 and<br />
* The bias had been ignored because it was smaller than the 3-<br />
CJ requirement listed in Table 11.<br />
+ The look angle listed is the angle between the total AV vector<br />
and a vector from the spacecraft to Earth.<br />
6<br />
TCM-6<br />
The direction of the DSM AV error helped TCM-6 have<br />
a very favorable viewing geometry. Each AV event that made<br />
up TCM-6 was observable with radiometric Doppler data.<br />
Even though the only well-determined component of each AV<br />
was along the vector between the spacecraft and Earth (the<br />
line-of-sight), this information was very valuable.<br />
Table V: Maneuver B-Plane Delivery Errors<br />
#<br />
DSM<br />
B-R B-T TCA SMAA SMIA 8 or,<br />
6 -460e3 15e3 7830 60e3 6e3 34" 2060<br />
Errors are (estimate-design); BmR, BOT, SMAA, and<br />
SMIA are in krn; and TCA and dTF are in seconds.<br />
TCM-13 is Jupiter B-plane, others are Earth.<br />
* The hyperbolic excess speed for the Venus-2 swingby was<br />
about 9.4 Ms. (4*3600 s + 50*60 s)*9.4 km/s = 163,000 km.