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meetings - Space Flight Mechanics Committee

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Hopkins University Applied Physics Laboratory. This paper describes the spacecraft and<br />

instruments, the trajectory design, the launch windows and targeting, the post-separation<br />

correction and notional decommissioning plans.<br />

10:45 AAS Ongoing Mission Design Development for the Solar TErrestrial RElations<br />

13-455 Observatory (STEREO)<br />

Christopher Scott, The Johns Hopkins University Applied Physics Laboratory;<br />

Martin Ozimek, The Johns Hopkins University Applied Physics Laboratory<br />

The state of mission analysis for the ongoing Solar Terrestrial Relations Observatory is<br />

presented. Recent developments include the construction of a 20-year predictive ephemeris<br />

that compares modeling sensitivity. Additionally, a detrending analysis was undertaken on<br />

the coefficient of solar reflectivity. Finally, hypothetical mission extension options are<br />

studied given the remaining fuel on each of the spacecraft, including small-body flybys and<br />

Earth-moon system capture. All small-bodies that pass nearby both STEREO satellites are<br />

considered for flyby targeting, and capture trajectories are validated with stability mapping.<br />

High-fidelity end-to-end mission design scenarios are then presented.<br />

11:05 AAS Orbital Accessibility Problem for <strong>Space</strong>craft with a Single Impulse<br />

13-456 Wen Changxuan, Beijing University of Aeronautics and Astronautics; Zhao Yushan,<br />

Beijing University of Aeronautics and Astronautics; Shi Peng, Beijing University of<br />

Aeronautics and Astronautics<br />

Orbital accessibility problem for spacecraft under a single impulsive maneuver was<br />

investigated. The theory of orbital boundary value problem was adopted to attain a<br />

geometrical description of the accessibility condition, which was further converted to an<br />

algebraic proposition. Three typical applications have been suggested: to solve orbital<br />

accessibility problem when both the impulse magnitude and the destination are specified, to<br />

search the minimum impulse required when only the destination is given, and to calculate<br />

the reachable domain when only the impulse magnitude is given. Numerical examples<br />

validated the proposition and demonstrated its three typical applications.<br />

Page 102<br />

23 rd AAS / AIAA <strong>Space</strong> <strong>Flight</strong> <strong>Mechanics</strong> Meeting

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