Chinese Optics, Volume. 18, Issue 3, 631(2025)

Identification of test mass stiffness based on dual sensitive axis decomposition

Ning-biao TANG1,2, Zhong-guang YANG1、*, Zhi-ming CAI1, Zi-ruo FANG1,2, Ye LIU1,2, Hai-ying HU1,2, and Hua-wang LI1,2
Author Affiliations
  • 1Innovation Academy for Microsatellites of Chinese Academy of Sciences, Shanghai 201304, China
  • 2University of Chinese Academy of Sciences, Beijing 100049, China
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    Figures & Tables(13)
    Layout of non-coaxial test mass
    On-orbit identification scheme
    Electrostatic force applied by control
    Acceleration of test mass
    Displacement of test mass
    Identification curves of test mass stiffness
    Identification curve of bias disturbance combination
    Identification curves under different stiffness true values
    Identification curves of different methods
    Identification accuracies of different methods
    • Table 1. Numerical simulation experiment parameter settings

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      Table 1. Numerical simulation experiment parameter settings

      参数数值
      航天器转动惯量/(kg·m2)diag(450,450,450)
      TM1刚度/s−2[1,1,1]×10−7
      TM2刚度/s−2[1,1,1]×10−7
      r1参考状态/m[10sin(2πt/300),0,0]×10−6
      r2参考状态/m[10sin(2πt/300),0,0]×10−6
      fd1/(m·s−2)[1,1,1]×10−10
      fd2/(m·s−2)[1,1,1]×10−10
    • Table 2. Parameter settings for measurement noise and execution noise

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      Table 2. Parameter settings for measurement noise and execution noise

      参数获得途径高斯白噪声均方差
      敏感轴位移/m星内激光干涉仪1×10−11
      非敏感轴位移/m惯性传感器1×10−8
      加速度/(m·s−2)惯性传感器1×10−12
      静电力/(m·s−2)静电控制回路1×10−12
    • Table 3. Parameter identification accuracy

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      Table 3. Parameter identification accuracy

      参数MAERMSEEmax
      k1xx/s−23.8726×10−91.3753×10−81.6792×10−9
      k2xx/s−24.5863×10−91.4114×10−81.7344×10−9
      k1yy/s−28.1416×10−88.1765×10−8未收敛
      k2yy/s−21.0652×10−71.0671×10−7未收敛
      R/(m·s−2)1.4004×10−142.7194×10−141.9547×10−13
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    Ning-biao TANG, Zhong-guang YANG, Zhi-ming CAI, Zi-ruo FANG, Ye LIU, Hai-ying HU, Hua-wang LI. Identification of test mass stiffness based on dual sensitive axis decomposition[J]. Chinese Optics, 2025, 18(3): 631

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    Paper Information

    Category: Special Column on Space-based Gravitational Wave Detection

    Received: Sep. 2, 2024

    Accepted: Nov. 8, 2024

    Published Online: Jun. 16, 2025

    The Author Email:

    DOI:10.37188/CO.2024-0156

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