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考虑跟踪制导的小天体着陆轨迹闭环优化方法
引用本文:胡海静,高艾,朱圣英,崔平远.考虑跟踪制导的小天体着陆轨迹闭环优化方法[J].宇航学报,2015,36(12):1384-1390.
作者姓名:胡海静  高艾  朱圣英  崔平远
作者单位:1.北京理工大学宇航学院,北京100081;2.深空自主导航与控制工信部重点实验室, 北京 100081; 3.飞行器动力学与控制教育部重点实验室,北京100081
基金项目:国家重点基础研究发展计划(2012CB720000);国家自然科学基金(61374216, 61304248, 61304226);高等学校博士学科点专项科研基金(20111101110001)
摘    要:针对小天体着陆环境存在参数不确定性及初始状态偏差的特点,提出一种小天体着陆闭环优化方法,实现在节省燃料消耗的同时降低对参数的敏感度。首先,建立小天体着陆动力学模型,分析了燃料最优着陆问题;然后,采用线性二次型调节器设计了反馈制导律,推导闭环敏感度矩阵方程,构造燃料消耗和敏感度加权的性能指标,进而能够通过优化降低小天体着陆过程的敏感度。仿真结果表明,该闭环优化方法能有效降低对参数不确定性和初始状态偏差的敏感度,最终达到提高小天体着陆位置和速度精度的目标。

关 键 词:小天体  精确着陆  不确定性  敏感度  闭环制导  
收稿时间:2015-07-08

Closed Loop Trajectory Optimization for Precision Landing on Small Bodies Considering Tracking Guidance
HU Hai jing,GAO Ai,ZHU Sheng ying,CUI Ping yuan.Closed Loop Trajectory Optimization for Precision Landing on Small Bodies Considering Tracking Guidance[J].Journal of Astronautics,2015,36(12):1384-1390.
Authors:HU Hai jing  GAO Ai  ZHU Sheng ying  CUI Ping yuan
Institution:1. School of Aerospace Engineering, Beijing Institute of Technology,Beijing 100081,China; 2.Key Laboratory of Autonmous Navigation and Control for Deep Space Exploration, Ministry of Industy and Information Technology, Beijing 100081, China; 3.Key Laboratory of Dynamics and Control of Flight Vehicle, Ministry of Education,Beijing 100081,China
Abstract:Since the dynamics parameters of the small bodies and the initial state of the lander are uncertain, an optimization method considering the closed-loop tracking guidance is presented. Firstly, the dynamics for landing on small bodies is constructed and the optimal problem is analyzed. Then, the feedback guidance law is designed by use of the Linear Quadratic Regulator. The closed-loop sensitivity matrix equations are derived, and the performance index with weighted fuel consumption and sensitivity is constructed. Then, the trajectory considering the closed-loop tracking guidance is obtained by solving the constructed optimal problem. The simulation results show that the presented method can reduce position and velocity errors and meet the requirements for precision landing on small bodies.
Keywords:Small bodies  Precision landing  Uncertainty  Sensitivity  Closed-loop guidance  
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