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Analytic Approximation Solutions of Lyapunov Orbits around the Collinear Equilibrium Points for Binary a-Centuari System: The Planar Case

机译:二元a-CENTUARI系统的共线平衡点附近Lyapunov轨道的解析逼近解:平面情况

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A third order analytic approximation solution of Lyapunov orbits around the collinear equilibrium in the planar restricted three-body problem by utilizing the Lindstedt Poincaré method is presented. The primaries are oblate bodies and sources of radiation pressure. The theory has been applied to the binary α -Centuari system in six cases. Also, we have determined numerically the positions of the collinear equilibrium points and shown the effects of the parameters concerned with these equilibrium points.
机译:利用LindstedtPoincaré方法,给出了平面约束三体问题中共线平衡附近的Lyapunov轨道的三阶解析逼近解。原基是扁圆形的物体和辐射压力的来源。该理论已应用于六种情况下的二元α-CENTUARI系统。同样,我们已经从数值上确定了共线平衡点的位置,并显示了与这些平衡点有关的参数的影响。

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