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INVARIANT SHAPE SOLUTIONS OF THE SPINNING THREE CRAFT COULOMB TETHER PROBLEM

机译:纺纱三工艺豆间系列问题的不变形状解决方案

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In this paper we study shape-preserving formations of three spacecraft, where the formation keeping forces arise from the electric charges deposed on each craft. We give a description of the physical model of the formation and its equations of motion. Inspired by Lagrange's three body problem, we derive general conditions that guarantee preservation of the geometric shape of the formation. We show that while the classical collinear configuration is a solution to the problem, the equilateral triangle configuration is not. For collinear configurations, not any three spacecraft formation with arbitrary charges will qualify as a solution. Hence, we analyze the three collinear spacecraft problem and categorize the solutions based on the spacecraft mass-charge ratio. We give precise statements on the number of solutions associated with each category. Finally, we propose a methodology to study boundedness of the collinear solution that is inspired by past understanding and results for the three body problem. Studying boundedness of the collinear formation is the subject of current research.
机译:在本文中,我们研究了三个航天器的形状保存地层,其中形成的形成力从每个工艺上的电荷产生。我们给出了对地层物理模型的描述及其运动方程。灵感来自Lagrange的三个身体问题,我们推出了一般条件,保证了保存的形成几何形状。我们展示了虽然经典的Conlinear配置是解决问题的解决方案,但等边三角形配置不是。对于共线配置,不是任何三种具有任意费用的航天器形成将有资格作为解决方案。因此,我们分析了三个共线航天器问题,并根据航天器质量电荷比对解决方案进行分析。我们对与每个类别相关联的解决方案数量提供精确的陈述。最后,我们提出了一种方法来研究通过过去的理解和三个身体问题的激发灵感的联合解决方案的界限。研究共线形成的界限是当前研究的主题。

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