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- W2669894792 abstract "Using tools such as periodic orbits and invariant manifolds, the global dynamics around equilibrium points (EPs) in a rotating second-order and degree gravitational field are studied. For EPs on the long axis, planar and vertical periodic families are computed, and their stability properties are investigated. Invariant manifolds are also computed, and their relation to the first-order resonances is briefly discussed. For EPs on the short axis, planar and vertical periodic families are studied, with special emphasis on the genealogy of the planar periodic families. Our studies show that the global dynamics around EPs are highly similar to those around libration points in the circular restricted three-body problem, such as spatial halo orbits, invariant manifolds, and the genealogy of planar periodic families." @default.
- W2669894792 created "2017-06-30" @default.
- W2669894792 creator A5023511613 @default.
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- W2669894792 date "2017-06-22" @default.
- W2669894792 modified "2023-10-17" @default.
- W2669894792 title "Dynamics of Equilibrium Points in a Uniformly Rotating Second-Order and Degree Gravitational Field" @default.
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- W2669894792 doi "https://doi.org/10.3847/1538-3881/aa75d0" @default.
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