• Electronics Optics & Control
  • Vol. 27, Issue 9, 38 (2020)
ZENG Lijun and MIN Fang
Author Affiliations
  • [in Chinese]
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    DOI: 10.3969/j.issn.1671-637x.2020.09.008 Cite this Article
    ZENG Lijun, MIN Fang. Output Compensation of Gyroscope Array based on Square-Root Moving Horizon Estimation[J]. Electronics Optics & Control, 2020, 27(9): 38 Copy Citation Text show less
    References

    [3] BAYARD D S, PLOEN S R. High accuracy inertial sensors from inexpensive components:US, 20030187623A1[P]. 2003-03-06.

    [4] BAYARD D S, PLOEN S R. Combining multiple gyroscope outputs for increased accuracy[R]. Houston:NASA NPO-30533, 2003.

    [5] JI X S. Research on signal processing of MEMS gyro array[J]. Mathematical Problems in Engineering, 2015(3):1-6.

    [6] XUE L, WANG L, XIONG T, et al. Analysis of dynamic performance of a Kalman filter for combining multiple MEMS gyroscopes[J]. Micromachines, 2014, 5(4):745-754.

    [7] BHOTTO M Z A, ANTONIOU A. Robust set-membership affine-projection adaptive-filtering algorithm[J]. IEEE Transactions on Signal Processing, 2012, 60(1):73-81.

    [8] SHEN Q, LIU J Y, WANG Q, et al. OBE smoother for signal processing of MEMS gyroscope array[J]. Journal of Chinese Inertial Technology, 2017, 25(1):109-114.

    [10] FANG Y Z, ANTONIOS A. Output feedback receding horizon regulation via moving horizon estimation and model predictive control[J]. Journal of Process Control, 2018(69):114-127.

    [11] GAO B B, GAO S S, HU G G. Maximum likelihood principle and moving horizon estimation based adaptive unscented Kalman filter[J]. Aerospace Science and Technology, 2018(73):184-196.

    [12] SIMON D. Optimal state estimation, Kalman, H∞ and nonlinear approaches[M]. New Jersey:Wiley, 2010.

    ZENG Lijun, MIN Fang. Output Compensation of Gyroscope Array based on Square-Root Moving Horizon Estimation[J]. Electronics Optics & Control, 2020, 27(9): 38
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