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Doubly Asymptotic Orbits at the Unstable Equilibrium in the Elliptic Restricted Problem
Published online by Cambridge University Press: 12 April 2016
Abstract
Outgoing asymptotic orbits at a collinear Equilibrium point of the elliptic restricted three-body problem are constructed analytically and numerically and those which intersect perpendicularly the axis of symmetry are selected by means of a numerical procedure of differential corrections. Due to the symmetry properties of the problem, the latter orbits terminate asymptotically back to the equilibrium point and therefore provide a kind of “asymptotic trapping” at the unstable equilibrium, a trapping mechanism based on "long duration of passage" rather than stability of motion.
- Type
- Part V - Trapped Motion in the Three-Body Problem
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- Copyright © Reidel 1983