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基于分布式安装MSCSG的挠性航天器姿态振动测控方法

李磊 王卫杰 庞维坤 王丽芬 段乐强 王宸宇

李磊,王卫杰,庞维坤,等. 基于分布式安装MSCSG的挠性航天器姿态振动测控方法[J]. 北京航空航天大学学报,2026,52(5):1615-1626
引用本文: 李磊,王卫杰,庞维坤,等. 基于分布式安装MSCSG的挠性航天器姿态振动测控方法[J]. 北京航空航天大学学报,2026,52(5):1615-1626
LI L,WANG W J,PANG W K,et al. Attitude measurement and control method of flexible spacecraft based on distributed installation MSCSG[J]. Journal of Beijing University of Aeronautics and Astronautics,2026,52(5):1615-1626 (in Chinese)
Citation: LI L,WANG W J,PANG W K,et al. Attitude measurement and control method of flexible spacecraft based on distributed installation MSCSG[J]. Journal of Beijing University of Aeronautics and Astronautics,2026,52(5):1615-1626 (in Chinese)

基于分布式安装MSCSG的挠性航天器姿态振动测控方法

doi: 10.13700/j.bh.1001-5965.2024.0139
基金项目: 

国家自然科学基金(52075545)

详细信息
    通讯作者:

    E-mail:wanglifen_2009@139.com

  • 中图分类号: V221+.3;TB553

Attitude measurement and control method of flexible spacecraft based on distributed installation MSCSG

Funds: 

National Natural Science Foundation of China(52075545)

More Information
  • 摘要:

    为实现挠性航天器姿态振动的高精度测控一体化,提出一种基于分布式安装磁悬浮控制敏感陀螺(MSCSG)和径向基函数(RBF)神经网络的挠性航天器姿态振动测控一体化方法。建立挠性附件上分布式安装MSCSG的航天器动力学模型,分析MSCSG对挠性附件振动测量和控制的机理;在此基础上,设计神经网络鲁棒自适应状态反馈控制器,通过神经网络对分布式安装MSCSG带来的系统非线性项及外部扰动进行逼近,实现MSCSG输出控制力矩抑制挠性附件低频振动,同时,对挠性附件形变进行测量。刚体上安装的MSCSG群同时实现航天器姿态的测量与控制。仿真结果表明:所提方法相较于传统基于模态观测器的自适应控制方法,姿态控制精度及振动抑制效果均得到大幅提升。

     

  • 图 1  MSCSG模型[20]

    Figure 1.  MSCSG model[20]

    图 2  4角安装MSCSG的挠性航天器模型

    Figure 2.  Flexible spacecraft model with MSCSG mounted at the four corners

    图 3  安装MSCSG的挠性航天器模型

    Figure 3.  Flexible spacecraft model with MSCSG installed

    图 4  自由边界板前4阶模态

    Figure 4.  The first four modes of free boundary plate

    图 5  不加模态控制的航天器姿态

    Figure 5.  Spacecraft attitude without modal control

    图 6  不加模态控制的挠性附件前4阶模态

    Figure 6.  The first four orders of modes without modal control

    图 7  加入模态控制的航天器姿态

    Figure 7.  Spacecraft attitude with modal control

    图 8  加入模态控制的挠性附件前4阶模态

    Figure 8.  The first four modes of the flexible attachment with modal control

    图 9  新方法加入模态控制的航天器姿态

    Figure 9.  Spacecraft attitude controlled by new method with modal control

    图 10  新方法加入模态控制的挠性附件前4阶模态

    Figure 10.  The first four modes of the flexible attachment controlled by new method with modal control

    图 11  刚体上4个MSCSG转子偏转角

    Figure 11.  Four MSCSG rotor deflection angles on rigid body

    图 12  挠性附件上4个MSCSG转子偏转角

    Figure 12.  Four MSCSG rotor deflection angles on flexible attachment

    图 13  挠性附件上4个MSCSG处Z轴弹性转角及其测量值

    Figure 13.  Z-axis elastic angles of rotation at 4 MSCSGs on the flexible attachment and their measured values

    图 14  挠性附件上4个MSCSG处Z轴弹性转角测量误差

    Figure 14.  Measuring errors of Z-axis elastic angles of rotation at 4 MSCSGs on the flexible attachment

    表  1  仿真系统参数

    Table  1.   Simulation system parameters

    转子X轴转动
    惯量/(kg·m2)
    转子Y轴转动
    惯量/(kg·m2)
    转子Z轴转动
    惯量/(kg·m2)
    挠性附件上转子
    转速/(r·min−1)
    刚体上转子
    转速/(r·min−1)
    转子
    质量/kg
    ζ μ ρ
    0.0097 0.0097 0.0166 1000 8000 8.95 0.5 0.2 0.35
    下载: 导出CSV
  • [1] 宋晓娟, 李雪松, 何晓东, 等. 挠性充液航天器复合自适应姿态机动控制[J]. 空间控制技术与应用, 2023, 49(1): 11-20.

    SONG X J, LI X S, HE X D, et al. Hybrid adaptive attitude maneuver control for flexible liquid-filled spacecraft[J]. Aerospace Control and Application, 2023, 49(1): 11-20(in Chinese).
    [2] LI W P, LUO B, HUANG H. Active vibration control of flexible joint manipulator using input shaping and adaptive parameter auto disturbance rejection controller[J]. Journal of Sound and Vibration, 2016, 363: 97-125.
    [3] JIA S Y, SHAN J J. Vibration control of gyroelastic spacecraft using input shaping and angular momentum devices[J]. Acta Astronautica, 2019, 159: 397-409.
    [4] GAO J S, DENG L W, SONG S M. Fractional order nonsingular terminal sliding mode control for flexible spacecraft attitude tracking[J]. Instrumentation, 2016(1): 21-29.
    [5] ZHOU C B, ZHOU D. Robust dynamic surface sliding mode control for attitude tracking of flexible spacecraft with an extended state observer[J]. Proceedings of the Institution of Mechanical Engineers, Part G: Journal of Aerospace Engineering, 2017, 231(3): 533-547.
    [6] 管萍, 罗宗樾, 戈新生. 基于RBF神经网络的挠性航天器分数阶滑模姿态控制[J]. 飞行力学, 2021, 39(6): 68-74.

    GUAN P, LUO Z Y, GE X S. Fractional order sliding mode attitude control of flexible spacecraft based on RBF neural network[J]. Flight Dynamics, 2021, 39(6): 68-74(in Chinese).
    [7] 姜野, 胡庆雷, 马广富. 控制输入饱和的挠性航天器姿态机动智能鲁棒控制[J]. 宇航学报, 2009, 30(1): 188-192.

    JIANG Y, HU Q L, MA G F. Intelligent adaptive variable structure attitude maneuvering control for flexible spacecraft with actuator saturation[J]. Journal of Astronautics, 2009, 30(1): 188-192(in Chinese).
    [8] 余臻. 挠性航天器姿态机动与主动抑振控制研究[D]. 南京: 南京理工大学, 2017.

    YU Z. On attitude maneuver control and active vibration suppression of flexible spacecraft[D]. Nanjing: Nanjing University of Science and Technology, 2017(in Chinese).
    [9] 胡庆雷, 刘亚秋, 马广富. 挠性航天器姿态机动的变结构主动振动抑制[J]. 控制理论与应用, 2007, 24(3): 329-336.

    HU Q L, LIU Y Q, MA G F. Active vibration suppression in flexible spacecraft with mismatched uncertainty via variable structure control[J]. Control Theory & Applications, 2007, 24(3): 329-336(in Chinese).
    [10] HU Q L, MA G F. Vibration control of flexible spacecraft actuated by piezoceramics via variable structure strategy[J]. Journal of Harbin Institute of Technology (New Series), 2007, 14(5): 604-608.
    [11] 马广富, 胡庆雷. 挠性航天器姿态机动的主动振动控制[J]. 哈尔滨工程大学学报, 2005, 26(5): 603-607.

    MA G F, HU Q L. Active vibration control of flexible spacecraft during attitude maneuver[J]. Journal of Harbin Engineering University, 2005, 26(5): 603-607(in Chinese).
    [12] SHAHRAVI M, AZIMI M. A comparative study for collocated and non-collocated sensor/actuator placement in vibration control of a maneuvering flexible satellite[J]. Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science, 2015, 229(8): 1415-1424.
    [13] GAUDENZI P, GIARDA D, MORGANTI F, et al. Active microvibration control of an optical payload installed on the ARTEMIS spacecraft[J]. Journal of Intelligent Material Systems and Structures, 1998, 9(9): 740-748.
    [14] DAMAREN C J, D’ELEUTERIO G M T. Optimal control of large space structures using distributed gyricity[J]. Journal of Guidance, Control, and Dynamics, 1989, 12(5): 723-731.
    [15] DAMAREN C J, D’ELEUTERIO G M T. Controllability and observability of gyroelastic vehicles[J]. Journal of Guidance, Control, and Dynamics, 1991, 14(5): 886-894.
    [16] HU Q, JIA Y H, XU S J. Simple adaptive control for vibration suppression of space structures using control moment gyroscopes as actuators[C]//Proceedings of the AIAA Guidance, Navigation, and Control Conference. Reston: AIAA, 2013: 4871.
    [17] HU Q, ZHANG J R. Attitude control and vibration suppression for flexible spacecraft using control moment gyroscopes[J]. Journal of Aerospace Engineering, 2016, 29: 04015027.
    [18] HU Q, GUO C D, ZHANG J. Singularity and steering logic for control moment gyros on flexible space structures[J]. Acta Astronautica, 2017, 137: 261-273.
    [19] GUO J T, GENG Y H, WU B L, et al. Vibration suppression of flexible spacecraft during attitude maneuver using CMGs[J]. Aerospace Science and Technology, 2018, 72: 183-192.
    [20] 李磊, 任元, 陈晓岑, 等. 基于ADRC和RBF神经网络的MSCSG控制系统设计[J]. 北京航空航天大学学报, 2020, 46(10): 1966-1972.

    LI L, REN Y, CHEN X C, et al. Design of MSCSG control system based on ADRC and RBF neural network[J]. Journal of Beijing University of Aeronautics and Astronautics, 2020, 46(10): 1966-1972(in Chinese).
    [21] REN Y, LI L, WANG W J, et al. Magnetically suspended control sensitive gyroscope rotor high-precision deflection decoupling method using quantum neural network and fractional-order terminal sliding mode control[J]. Fractal and Fractional, 2024, 8(2): 120.
    [22] LI L, REN Y, WANG W J, et al. Spacecraft attitude measurement and control integration using a novel configuration of variable speed magnetically suspended control and sensing gyroscope[J]. IEEE Sensors Journal, 2023, 23(9): 9359-9369.
    [23] D’ELEUTERIO G M T, HUGHES P C. Dynamics of gyroelastic continua[J]. Journal of Applied Mechanics, 1984, 51(2): 415-422.
    [24] 陈佳晶, 刘东. 反Hermite矩阵的若干性质[J]. 湖州师范学院学报, 2009, 31(2): 7-10.

    CHEN J J, LIU D. Some properties of skew Hermite matrices[J]. Journal of Huzhou Teachers College, 2009, 31(2): 7-10(in Chinese).
    [25] 沙成满, 李岩, 杨冬梅. 基于HJI微分不等式的非线性不确定奇异系统鲁棒镇定[J]. 东北大学学报(自然科学版), 2011, 32(12): 1680-1683.

    SHA C M, LI Y, YANG D M. Robust stabilization for a class of uncertain nonlinear singular systems based on HJI differential inequality[J]. Journal of Northeastern University (Natural Science), 2011, 32(12): 1680-1683(in Chinese).
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出版历程
  • 收稿日期:  2024-03-11
  • 录用日期:  2024-04-05
  • 网络出版日期:  2024-05-29
  • 整期出版日期:  2026-05-26

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