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Chapter 9 S<strong>of</strong>tware and Simulation Results<br />

situation. In this section, the satellite visibility will be considered in the dynamic orbit determination. The<br />

satellite visibility, however, is a big problem for resolving initial ambiguity. The visibility <strong>of</strong> a IGSO satellite<br />

located at λ =-10° with eight tracking stations has been shown in Figure 9-5.<br />

From Figure 9-5 it can be seen that except the tracking stations Kourou (5) and Libreville (6), which are located<br />

near the equator, the observations <strong>of</strong> carrier phase from other tracking stations and IGSO satellites are<br />

discontinuous due to satellite visibility. After re-tracking the satellite at the tracking stations, the new initial<br />

ambiguities must be introduced in the observations. For example, from Figure 9-5, for tracking station 7 and 8,<br />

the first session <strong>of</strong> continuous observation is only about three hours. It is not enough time for this three-hour<br />

observation session to resolve all initial ambiguities due to the high altitude <strong>of</strong> the IGSO satellite (refer to §7.2.1,<br />

Chapter 7). Then observations are interrupted because the satellite is not visible from these two tracking stations.<br />

After a six hour interruption, the satellite will be seen again and re-locked, the new initial ambiguities must be<br />

introduced and solved, which will affect the accuracy <strong>of</strong> satellite orbit determination (see Figure 9-30, Figure 9-<br />

31 and Figure 9-32). But, if the accuracy with centimeter level <strong>of</strong> orbit determination has been achieved before<br />

observation interruption, the satellite visibility will not be a problem, because the satellite orbit can be precisely<br />

predicted by satellite dynamic models. The new initial ambiguities can be computed according to precise satellite<br />

orbit and the coordinates <strong>of</strong> ground tracking stations.<br />

For convenience in simulation, the true initial ambiguities will be set according to Table 9-2. When the satellites<br />

are re-tracked, the same true initial ambiguities will be set as before. This assumption will not affect the actual<br />

accuracy <strong>of</strong> orbit determination. It is only convenient for graphical illustration. In order to save text volume, in<br />

the following figures only the ambiguity solutions from the tracking stations 1 and 5 are given. The observation<br />

from the tracking station 1 was not continuous, whereas tracking station 5 was continuous. The initial<br />

ambiguities solved as float ambiguities are shown as follows respectively.<br />

Ambiguity<br />

Ambiguity<br />

21<br />

20.8<br />

20.6<br />

20.4<br />

20.2<br />

20<br />

19.8<br />

19.6<br />

19.4<br />

19.2<br />

19<br />

101<br />

100.8<br />

100.6<br />

100.4<br />

100.2<br />

100<br />

99.8<br />

99.6<br />

99.4<br />

99.2<br />

99<br />

0 24 48 72 96 120 144 168 192 216 240<br />

Tim e (hour)<br />

Figure 9-30 Float Ambiguity Solution <strong>of</strong> a IGSO <strong>Satellite</strong> at λ =-10° at Tracking Station 1<br />

0 24 48 72 96 120 144 168 192 216 240<br />

Tim e (hour)<br />

Figure 9-31 Float Ambiguity Solution <strong>of</strong> a IGSO <strong>Satellite</strong> at λ =-10° at Tracking Station 5<br />

127

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