Eccentric Orbits Around Planetary Moons

Author(s)
Russell, Ryan P.
Brinckerhoff, Adam T.
Advisor(s)
Editor(s)
Associated Organization(s)
Organizational Unit
Daniel Guggenheim School of Aerospace Engineering
The Daniel Guggenheim School of Aeronautics was established in 1931, with a name change in 1962 to the School of Aerospace Engineering
Series
Supplementary to:
Abstract
Eccentric orbits in the third-body perturbed problem are evaluated in the context of planetary moon missions. All possible motion in the doubly averaged problem is overviewed and concisely summarized via contour plots. Special attention is paid to the well known class of orbits that cycle between low and high eccentricity while circulating in argument of periapse. Applying the doubly averaged assumptions, the maximum sustainable inclinations and eccentricities for long-term, circulating, ballistic orbits are found and discussed for the dimensioned systems at Ganymede, Europa, Titan, Enceladus, and several other planetary moons. The full cycle periods of the circulations and librations are reduced to quadratures that are functions only of the two integrals of motion and the moon and orbiter mean motions. In the specific case of Ganymede, higher fidelity models are considered to analyze the validity of the doubly averaged assumptions. Families of stable, long-repeat cycle, periodic orbits are demonstrated in the un-averaged Hill plus non-spherical potential model. Several point designs are considered in a full ephemeris model, and promising results include long-term ephemeris stable orbits that enjoy maximum inclinations above 60 degrees. These circulating "ball of- yarn" orbits cycle between high and low eccentricities while distributing close approaches throughout all longitudes. Further, these largely non-Keplerian orbits are less expensive to achieve than low-altitude, circular orbits, and the orbital geometry and timing are favorable for a variety of both planetary moon and system science.
Sponsor
Date
2008-01
Extent
Resource Type
Text
Resource Subtype
Paper
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