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Two-Impulse Cotangent Rendezvous Between Coplanar Elliptic and Hyperbolic Orbits

机译:共面椭圆形和双曲形轨道之间的两脉冲交切交会

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摘要

The two-impulse cotangent orbit rendezvous problem between coplanar elliptic and hyperbolic orbits is studied. This problem requires two tangent impulses for the chaser and the same flight time for two spacecraft. With the coasting time and the transfer time for the hyperbolic orbit, the flight-time equation and its derivative are obtained. Different from the cotangent rendezvous between two coplanar elliptic orbits, there are finite solutions even though there are no bounds on the revolution numbers for initial and transfer orbits. The two-impulse cotangent rendezvous between coplanar elliptic and hyperbolic orbits provides a new approach with simple controls for the cycler architecture, which requires rendezvous with the transfer vehicle that is on a hyperbolic trajectory during the planetary flyby.
机译:研究了共面椭圆轨道和双曲轨道之间的两脉冲同切轨道交会问题。这个问题要求追赶者有两个切线冲动,两个航天器需要相同的飞行时间。利用双曲线轨道的滑行时间和传递时间,得到飞行时间方程及其导数。与两个共面椭圆形轨道之间的切线交会点不同,即使初始轨道和传递轨道的转数没有界限,也存在有限解。共面椭圆形轨道和双曲线轨道之间的两脉冲共切交会点提供了一种新的方法,可通过简单的控制循环器架构,这要求在行星飞越期间与位于双曲轨道上的传输车辆会合。

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  • 来源
    《Journal of guidance, control, and dynamics》 |2014年第3期|964-970|共7页
  • 作者

    Gang Zhang; Xibin Cao; Di Zhou;

  • 作者单位

    Harbin Institute of Technology, 150001 Harbin, People's Republic of China;

    Harbin Institute of Technology, 150001 Harbin, People's Republic of China;

    Harbin Institute of Technology, 150001 Harbin, People's Republic of China;

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  • 正文语种 eng
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