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a methodology to repair or deorbit leo satellite constellations - AGI

a methodology to repair or deorbit leo satellite constellations - AGI

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82and, allowing time f<strong>or</strong> actual rendezvous and latch-up, combined SRS-GlobalStar<strong>satellite</strong> elements resulted. If a GlobalStar could be <strong>repair</strong>ed, the SRS unit woulddisconnect from it and the SRS propulsion system would be used <strong>to</strong> propel the SRSon<strong>to</strong> an appropriate re-entry trajec<strong>to</strong>ry. The w<strong>or</strong>st case is when the GlobalStar cannotbe <strong>repair</strong>ed and the combined SRS-GlobalStar ―<strong>satellite</strong>‖ needs <strong>to</strong> be removed from<strong>or</strong>bit. SRS and non-functional GlobalStar <strong>satellite</strong> pairs got in<strong>to</strong> de-<strong>or</strong>biting trajec<strong>to</strong>ry.Also we added a 10% ∆V allowance was added f<strong>or</strong> all rendezvous maneuvers. Thecalculated required ∆V values are shown in Figure 3.24.Table 3.24 Required ∆V <strong>to</strong> Achieve Rendezvous.25164U25964U25874U25853USRSPLANECHANGE∆V (km/sec)1.70740.932700.5187SRSRENDEZVOUS∆V (km/sec)0.05130.03860.00420.0999REQUIRED ∆V∆VALLOWANCE(km/sec)0.0050.0040.00050.00925306U 1.4624 0.0418 0.005DE-ORBIT ∆V(km/sec)0.41480.39960.39450.43260.4108TOTAL ∆V(km/sec)2.17851.41090.39921.06021.9200We calculated aAll rendezvous were calculuated by using a restricted twobodyproblem analysis and frozen time. In real calculations, the NORAD data must beupdated as close <strong>to</strong> the actual rendezvous time as possible.3.2.3 Propellant mass and burn time calculations f<strong>or</strong> SRS and Non-functionalGlobalStar <strong>satellite</strong> de-<strong>or</strong>bit operationsExcept f<strong>or</strong> the close proximity maneuvers, <strong>or</strong>bital rendezvous propellant massand maneuver time allowances are required. The rocket equation can be employed <strong>to</strong>estimate the propellant required f<strong>or</strong> each distinct <strong>or</strong>bital maneuver tabulated in Tables3.6 and 3.11. That is,∆ ( ) . / (3.15a)where ( ) (3.15b)

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