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基于分段连续推力的中途修正方法(英文)

Method of Midcourse Correction Based on Segmental Continuous Thrust
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摘要 基于小偏差理论,对无摄三体动力学方程沿标称轨道线性化,推导了三体动力模型的误差线性模型。在此基础上,进一步利用该最优控制方法推导了转移轨道周期内的连续小推力控制方案,验证了控制加速度及状态量的收敛。同时针对整周期控制方式在超调后状态量收敛速度慢的问题,通过分段连续推力控制模式(Segm en ta l Con tinuous T hrust Con tro l,SCTC)来近似瞬时脉冲推力控制模式,并给出了最短分段控制时间的计算方法。实验表明,SCTC模式加快了轨道状态的收敛速度。对于km级入轨偏差,通过1次控制即可使实际轨道收敛至标称轨道。 Base on small deviation theory, the three-body dynamic equations are linearized, and the error linear model of three-body dynamic model is deduced. Then, continuous small thrust controlling law by using optimal control in a transfer period is deduce and the astringency of acceleration and state is also validated. At the same time, aim at the problem that speed of state astringing by total period control mode after overshoot is low, method for calculating the shortest segmental control time is given by using segmental continuous thrust control mode to simulate instantaneous impulse mode. Experiment shows that SCTC mode accelerate astringing speed of orbit state and practical orbit is able to astringe to standard orbit by using only one control with the entering orbit error grade of kilometers.
作者 晁宁 李言俊
出处 《火力与指挥控制》 CSCD 北大核心 2012年第5期71-76,共6页 Fire Control & Command Control
基金 高等学校博士学科专项科研基金资助项目(20060699024)
关键词 三体问题 中途修正 连续推力 最优控制 轨道控制 three-body problem, midcourse correction,continuous thrust,optimal control ,orbit control
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  • 1Szebehely V, Theory of Orbits. Academic Press, New York and London, 1967.
  • 2Siegel C L, Moser J K. Lectures on celestial mechanics(chapter 3), Berlin Heidelberg New York, Spfinger-Verlag, 1971.
  • 3Gmez G, et al. Dynamics and Mission Design Near Libration .Points, Fundamentals : The Case of Triangular Libration Points. World Scientific, Singapore, New Jersey, London, Hong Kong, 2001,2.
  • 4ZHAO Zhang-yin, LIU Lin. The stable regions of the triangular libration points of the planets, ICARUS, 1992, 100:136 - 142.
  • 5Henrard J. The web of periodic orbits at L4 , Celestial Mechanics and Dynamical Astronomy, 2002, 83(3) :291 - 302.
  • 6Henrard J, Navarro J F. Families of periodic orbits emanating from homoclinic orbits in the restricted problem of three bodies, Celestial Mechanics and Dynamical Astronomy, 2004, 89(3) :285 - 304.
  • 7Barrabes E, Mikkola S. Families of periodic horseshoe orbits in the restricted three-body problem[J]. A&A, 2005, 432:115- 1129.
  • 8Barrabes E, and Oll~M. Invariant manifolds of L3 and horseshoe motion in the restricted three-body problem[J]. Nonlinearity, 2006, 19 (9) :2065 - 2089.
  • 9Hou X Y, Liu L- Bridges of the B(pL,pL' ) Kind around the triangular libration points[J]. Astrophysics Journal, 2008, 678(2) : 1511 - 1516.
  • 10杨维廉.发射极月卫星的转移轨道研究[J].航天器工程,1997,6(3):19-33. 被引量:30

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