• DocumentCode
    107170
  • Title

    PEM Stochastic Modeling for MEMS Inertial Sensors in Conventional and Redundant IMUs

  • Author

    Jafari, Mahdi ; Najafabadi, Tooraj Abbasian ; Moshiri, Behzad ; Tabatabaei, Sayyed Sepehr ; Sahebjameyan, Masoud

  • Author_Institution
    Control & Intell. Process. Centre of Excellence, Univ. of Tehran, Tehran, Iran
  • Volume
    14
  • Issue
    6
  • fYear
    2014
  • fDate
    Jun-14
  • Firstpage
    2019
  • Lastpage
    2027
  • Abstract
    Prediction error minimization (PEM) method is used for modeling microelectromechanical (MEMS) system-based inertial sensor stochastic errors instead of autoregressive (AR) processes that are implemented in most of the recent studies. Since the sensor outputs are buried in a high-power white noise, the linear prediction methods used in the AR approach for bias instability modeling leads to biased estimates in parameter identification. Wavelet multiresolution techniques have been suggested so far for signal denoising to attenuate the effect of high-power white noise. However, the main sensor signal as well as the bias instability dynamics may be distorted during this procedure. The PEM method prepares the possibility to simultaneously model the bias instability and random walk as the most effective components of the MEMS inertial sensor´s residual error. Therefore, the proposed method can be an alternative to the combination of the AR processes and wavelet decomposition in inertial sensor´s stochastic error modeling. The performance of the proposed approach is illustrated in terms of prediction error indexes. Furthermore, the effectiveness of the modeling approach is shown in a static 2-D navigation application aided by zero velocity updates. The experimental results from real sensor´s static data for both an inertial measurement unit (IMU) with conventional structure as well as a skew redundant IMU (SRIMU) show that the proposed PEM approach outperforms the AR method. The advantage of the method is more apparent for the SRIMU. The well-known $t$ -test statistical testing is exploited to guarantee the confidence of the results.
  • Keywords
    autoregressive processes; decomposition; inertial navigation; microsensors; minimisation; parameter estimation; prediction theory; signal denoising; statistical testing; wavelet transforms; white noise; AR processing; MEMS; PEM stochastic modeling; SRIMU; autoregressive processing; bias instability modeling; high-power white noise; inertial sensor stochastic error modelling; linear prediction method; microelectromechanical system; parameter identification; prediction error minimization method; signal denoising; skew redundant inertial measurement unit; static 2D navigation application; t-test statistical testing; wavelet decomposition; wavelet multiresolution technique; zero velocity update; Equations; Mathematical model; Micromechanical devices; Navigation; Noise; Sensors; Stochastic processes; Prediction error minimization (PEM); autoregressive (AR) modeling; micro-electro mechanical system (MEMS); skew redundant inertial measurement unit (SRIMU); stochastic modeling; strapdown inertial navigation system (SINS);
  • fLanguage
    English
  • Journal_Title
    Sensors Journal, IEEE
  • Publisher
    ieee
  • ISSN
    1530-437X
  • Type

    jour

  • DOI
    10.1109/JSEN.2014.2306912
  • Filename
    6744635