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Symmetric horseshoe periodic orbits in the general planar three-body problem

机译:一般平面三体问题中的对称马蹄周期轨道

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摘要

We present some families of horseshoe periodic orbits in the general planar three-body problem for the case of two equal masses. The considered system is a symmetric version of the one formed by Saturn, Janus and Epimetheus. We use a mass ratio equal to 35×10~(-5), corresponding to 10~5 times the Saturn-Janus mass parameter of the restricted case; for this mass ratio the satellites have a significantly bigger influence on the planet than in the classical Saturn, Janus and Epimetheus system. To obtain periodic orbits, we search those horseshoe orbits passing through two reversible configurations. A particular kind of periodic orbits where the minor bodies follow the same path is discussed.
机译:对于两个相等质量的情况,我们在一般的平面三体问题中提出了一些马蹄形周期轨道族。所考虑的系统是土星,贾努斯和Epimetheus组成的系统的对称版本。我们使用等于35×10〜(-5)的质量比,对应于受限情况下土星-贾努斯质量参数的10〜5倍;在这种质量比下,卫星对行星的影响比经典的土星,贾努斯和Epimetheus系统要大得多。为了获得周期轨道,我们搜索经过两个可逆构型的那些马蹄形轨道。讨论了次要物体遵循相同路径的一种特殊类型的周期轨道。

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