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ELLIPTIC RENDEZVOUS IN THE CHASER SATELLITE FRAME

机译:淘士卫星框架中的椭圆条合

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The analysis of satellite rendezvous in planetary orbits typically derives control laws in a frame rotating with the target satellite. However, since the control law is ultimately required in the chaser satellite’s frame, knowledge of the chaser satellite’s motion with respect to the planet may be required to correctly transform the control laws. The transformation may also result in sub-optimal or infeasible control laws. This paper analyzes the rendezvous problem in the chaser satellite’s frame directly. A nonlinear transformation between the chaser and target frames, in terms of relative position and velocity variables is derived. This is used to formulate and solve the rendezvous problem using optimal power-limited propulsion analytically, that includes nonlinear effects. A framework is thus developed, that can be used to solve the orbital transfer problem. The efficacy of the derived control algorithm is demonstrated by means of an example.
机译:在行星轨道中的卫星共同分析通常会导出与目标卫星旋转的框架中的控制法。然而,由于追逐卫星框架中最终需要控制法,因此可能需要了解追踪卫星相对于行星运动的运动,以便正确地改变控制法。转型也可能导致次优或不可行的控制法。本文直接分析了追逐卫星框架中的约会问题。推导出追踪者和目标帧之间的非线性变换,而是推导出相对位置和速度变量。这用于在分析上使用最佳功率限制的推进来制定和解决Rendezvous问题,包括非线性效应。因此开发了一个框架,可用于解决轨道转移问题。通过示例对衍生控制算法的功效进行了说明。

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