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Characteristics Exponents of the Triangular Solutions in the Elliptical Restricted Three-Body Problem Under Radiating Primaries

机译:辐射初生下椭圆约束三体问题中三角解的特征指数

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摘要

A general perturbation technique based on characteristics exponents is used to study the stability of the infinitesimal motion about the triangular equilibrium points in elliptical restricted three-body problem (ER3BP) under the effect of radiating primaries. Floquet’s theory developed by Bennet (Icarus 4:177–187, 1965) has been exploited for determining the characteristics components to the variational equations with periodic coefficients. The stability of the triangular points has been studied under the radiating primaries by drawing transition curves using simulation technique in μ–e plane. It is observed that for the region within the transition curves, the system is unstable, whereas for the region outside these curves, the equilibrium triangular points are stable.
机译:利用一种基于特征指数的一般摄动技术,研究了辐射本原作用下椭圆约束三体问题(ER3BP)中三角形平衡点的无穷小运动的稳定性。 Bennet(Icarus 4:177–187,1965)开发的Floquet理论已被用来确定具有周期系数的变分方程的特征分量。通过使用μ–e平面中的仿真技术绘制过渡曲线,研究了在辐射原色下三角点的稳定性。可以看出,对于过渡曲线内的区域,系统是不稳定的,而对于这些曲线外的区域,平衡三角点是稳定的。

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