Abstract
Two-impulse trajectories as well as mixed invariant-manifold, low-thrust efficient transfers to the Moon are discussed. Exterior trajectories executing ballistic lunar capture are formalized through the definition of special attainable sets. The coupled restricted three-body problems approximation is used to design appropriate first guesses for the subsequent optimization. The introduction of the Moon-perturbed Sun–Earth restricted four-body problem allows us to formalize the idea of ballistic escape from the Earth, and
to take explicitly advantage of lunar fly-by. Accurate first guess solutions are optimized, through a direct method approach and multiple shooting technique.
to take explicitly advantage of lunar fly-by. Accurate first guess solutions are optimized, through a direct method approach and multiple shooting technique.
Original language | English |
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Pages (from-to) | 817-831 |
Journal | Communications in Nonlinear Science and Numerical Simulation |
Volume | 17 |
Issue number | 2 |
DOIs | |
Publication status | Published - Feb 2012 |
Keywords
- nonlinear astrodynamics
- n-body problem
- loe-energy trajectories
- dynamical system theory
- low-thrust propulsion
- optimal control theory