Mathematical Models of a Solar Sail Spacecraft Controlled Motion

V. Korolev, E. Polyakhova, I. Pototskaya, N. Stepenko
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Abstract

The features of a solar sail Spacecraft control and the possibilities to take into account the translational and rotational motion are considered. Based on the approximation of the motion equations for various orbits and body parameters, control possibilities and conditions for the stability of motion in given orbits as well as in the vicinity of libration points are discussed.To control the Spacecraft motion you can change the size, shape, surface properties or orientation of the sail elements relative to the flow of sunlight. The equations of motion can be presented based on a model of the problem of two bodies moving in a Central gravitational field, taking into account perturbations. When creating geosynchronous orbits in the vicinity of the Earth or for placing the Sun-Earth-Spacecraft system at libration points, a more general model of the photogravitational restricted three-body problem should be used.To obtain control capabilities and stability conditions for the motion in the specified orbits, as well as in the vicinity of collinear or triangular libration points, we do approximation of the perturbed motion equations system for different orbits and parameters of the main bodies. The stability of the Spacecraft sails system orientation is provided by the forces moments relative to the center of mass.
太阳帆航天器控制运动的数学模型
考虑了太阳帆航天器控制的特点以及考虑其平移和旋转运动的可能性。在对各种轨道和物体参数的运动方程进行近似的基础上,讨论了在给定轨道上以及在振动点附近运动稳定性的控制可能性和控制条件。为了控制航天器的运动,你可以改变帆元素的大小、形状、表面特性或相对于阳光流动的方向。运动方程可以根据两个物体在中心引力场中运动的问题的模型提出,其中考虑了微扰。当在地球附近建立地球同步轨道或将太阳-地球-航天器系统放置在振动点时,应使用更一般的光引力受限三体问题模型。为了获得在指定轨道内以及在共线或三角形振动点附近运动的控制能力和稳定条件,我们对不同轨道和主体参数的摄动方程系统进行逼近。航天器风帆系统方向的稳定性是由相对于质心的力矩提供的。
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