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Light-Levitated Geostationary Cylindrical Orbits Are Feasible

机译:光悬浮地球静止圆柱轨道是可行的

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This paper discusses a new family of non-Keplerian orbits for solar sail spacecraft displaced above or below thernEarth’s equatorial plane. The work aims to prove the assertion in the literature that displaced geostationary orbitsrnexist, possibly to increase the number of available slots for geostationary communications satellites. The existence ofrndisplaced non-Keplerian periodic orbits is first shown analytically by linearization of the solar sail dynamics aroundrna geostationary point. The full displaced periodic solution of the nonlinear equations ofmotion is then obtained usingrnaHermite–Simpson collocationmethodwith inequality path constraints.The initial guess to the collocationmethod isrngiven by the linearized solution, and the inequality path constraints are enforced as a box around the linearizedrnsolution. The linear and nonlinear displaced periodic orbits are also obtained for the worst-case sun-sail orientationrnat the solstices. Near-term and high-performance sails can be displaced between 10 and 25 km above the Earth’srnequatorial plane during the summer solstice, and a perforated sail can be displaced above the usual station-keepingrnbox (75 u0001 75 ) of nominal geostationary satellites. Light-levitated orbit applications to space solar power are alsornconsidered.
机译:本文讨论了一个新的非吉普赛人轨道族,它们用于在therEarth赤道平面以上或以下移动的太阳帆航天器。这项工作旨在证明文献中存在对地静止轨道存在位移的断言,可能会增加对地静止通信卫星的可用时隙数量。首先,通过绕地球对地静止点的太阳帆动力学线性化分析,证明存在非位移的非基普勒周期轨道。然后使用带有不等式路径约束的rnaHermite-Simpson搭配方法获得运动非线性方程的全位移周期解。对搭配方法的初始猜测由线性化解给出,并且不等式路径约束被强制化为线性化解周围的方框。对于在溶胶点处最坏情况的太阳帆取向,还获得了线性和非线性位移的周期性轨道。在夏至期间,可以将近期高性能的帆移到地球赤道平面上方10到25公里之间,并且可以将穿孔的帆移到标称对地静止卫星通常的驻站保持箱(75 u0001 75)以上。还考虑了光悬浮轨道应用到太空太阳能的应用。

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