Prediction method of spacecraft flight capability in atmospheric entry phase based on Gaussian process regression

被引:1
|
作者
Wang G. [1 ]
Zhang H. [1 ]
Chen X. [1 ]
Li H. [1 ]
机构
[1] Beijing Institute of Electronic System Engineering, Beijing
关键词
Atmospheric entry; Flight capability; Gaussian process regression (GPR); Trajectory optimization;
D O I
10.3969/j.issn.1001-506X.2020.10.23
中图分类号
学科分类号
摘要
Trajectory optimization technology is one of the key technologies in the study of atmospheric entry phase. How to evaluate the performance parameters of the entry trajectory under the conditions of complicated atmospheric entry dynamics, different spacecraft design parameters and multiple constraints of the entry process is an important problem in the study of trajectory design. Thus, the maximum flight range of the atmospheric entry phase represented by the two-dimensional landing point corridor is taken as the performance index. Aiming at the problem that the traditional trajectory optimization method has a large amount of calculation, a fast prediction method of the flight capacity of the atmospheric entry phase based on the Gaussian process regression (GPR) is proposed to mine the mapping relationship between the initial trajectory parameters of the spacecraft and the characteristic parameters of the trajectory envelope. The method avoids complex dynamic modeling and large-scale iterative optimization process when solving the maximum range of spacecraft. By using the proposed method, the maximum range of entry trajectory of more than 1 000 groups of different entry scenarios is predicted rapidly, and the predicted results are used to evaluate the flight ability of entry spacecraft, thus providing reference for solving the engineering problems related to atmospheric entry. © 2020, Editorial Office of Systems Engineering and Electronics. All right reserved.
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页码:2334 / 2339
页数:5
相关论文
共 25 条
  • [1] CUI P Y, GAO A, ZHU S Y., Autonomous navigation and guidance for deep space exploration, (2016)
  • [2] ZHENG Y Y, CUI H T., Mars atmospheric entry guidance using a sensitivity method, IEEE Trans.on Aerospace and Electronic Systems, 53, 4, pp. 1672-1684, (2017)
  • [3] HULL D G., Conversion of optimal control problems into para-meter optimization problems, Journal of Guidance, Control, and Dynamics, 20, 1, pp. 57-60, (1997)
  • [4] CARMAN G L, IVES D G, GELLER D K., Apollo-derived precision lander guidance, (1998)
  • [5] MENDECK G, CARMAN G., Guidance design for Mars smart landers using the entry terminal point controller, Proc.of the AIAA Atmospheric Flight Mechanics Conference and Exhibit, (2002)
  • [6] PILLAI J R, ALEX J, RAMANAN R V., Design and analysis tool for Mars atmospheric entry missions, Journal of Aerospace Innovations, 5, 1, pp. 29-40, (2013)
  • [7] DAI J, GAO A, XIA Y Q., Mars atmospheric entry guidance for reference trajectory tracking based on robust nonlinear compound controller, Acta Astronautica, 132, pp. 221-229, (2017)
  • [8] KRIGE D G., A statistical approach to some basic mine valuation problems on the Witwatersrand, Journal of the Southern African Institute of Mining and Metallurgy, 52, 9, pp. 201-203, (1952)
  • [9] LIU X, ZHU Q, LU H., Modeling multiresponse surfaces for airfoil design with multiple-output-Gaussian-process regression, Journal of Aircraft, 51, 3, pp. 740-747, (2014)
  • [10] DUFOUR R, MUELENAERE J, ELHAM A., Trajectory driven multidisciplinary design optimization of a sub-orbital spaceplane using non-stationary Gaussian process, Structural and Multidisciplinary Optimization, 652, 4, pp. 755-771, (2015)