The In-Operation Drift Compensation of MEMS Gyroscope Based on Bagging-ELM and Improved CEEMDAN

Limited by the micro-electromechanical system (MEMS) fabrication technology, the in-operation drift of MEMS gyroscope which degrades measurement repeatability, accuracy, and stability has non-stationary wide-band components and a large difference between each power cycle. The drift limits the usability of MEMS gyroscope in a variety of field applications where autonomous and repeatable operation is required over a long time in harsh environmental conditions. Therefore, a novel method is proposed to compensate the drift. At first, an improved complete ensemble empirical mode decomposition is used to decompose the original signals into a series of intrinsic mode functions (IMFs), and the threshold de-noising method is adopted to filter the IMFs; then, the de-noised sub-series are reconstructed into training and testing dataset, respectively, and the bagging extreme learning machine-based model has been trained; finally, the compensation signal is predicted by the model with testing dataset, and the desired results can be obtained after compensation. The proposed method has been validated by a 9000-s in-operation experiment of CRG20 by comparing it with a typical method. The experiment demonstrated that the proposed method can enhance generalization performance and can boost compensation accuracy of the model, and the bias instability reduced from 0.0785°/s to 0.0046°/s.

[1]  Norden E. Huang,et al.  Ensemble Empirical Mode Decomposition: a Noise-Assisted Data Analysis Method , 2009, Adv. Data Sci. Adapt. Anal..

[2]  Huiliang Cao,et al.  Investigation of a vacuum packaged MEMS gyroscope architecture's temperature robustness , 2013 .

[3]  Xiyuan Chen,et al.  Improved hybrid filter for fiber optic gyroscope signal denoising based on EMD and forward linear prediction , 2015 .

[4]  Hong-Ren Chen,et al.  An Integrated Thermal Compensation System for MEMS Inertial Sensors , 2014, Sensors.

[5]  Xiyuan Chen,et al.  Efficient modeling of fiber optic gyroscope drift using improved EEMD and extreme learning machine , 2016, Signal Process..

[6]  Steve McLaughlin,et al.  Development of EMD-Based Denoising Methods Inspired by Wavelet Thresholding , 2009, IEEE Transactions on Signal Processing.

[7]  Qinghua Zhang,et al.  An EMD threshold de-noising method for inertial sensors , 2014 .

[8]  Norden E. Huang,et al.  Complementary Ensemble Empirical Mode Decomposition: a Novel Noise Enhanced Data Analysis Method , 2010, Adv. Data Sci. Adapt. Anal..

[9]  Shourong Wang,et al.  Application of the Digital Signal Procession in the MEMS Gyroscope De-drift , 2006, 2006 1st IEEE International Conference on Nano/Micro Engineered and Molecular Systems.

[10]  Liu Jun,et al.  Temperature drift modeling of MEMS gyroscope based on genetic-Elman neural network , 2016 .

[11]  Chee Kheong Siew,et al.  Extreme learning machine: Theory and applications , 2006, Neurocomputing.

[12]  Yifei Han,et al.  Analysis and compensation of MEMS gyroscope drift , 2013, 2013 Seventh International Conference on Sensing Technology (ICST).

[13]  A. Qiu,et al.  Experimental study of compensation for the effect of temperature on a silicon micromachined gyroscope , 2008 .

[14]  Chong Shen,et al.  Multi-scale parallel temperature error processing for dual-mass MEMS gyroscope , 2016 .

[15]  Hanlin Sheng,et al.  MEMS-based low-cost strap-down AHRS research , 2015 .

[16]  N. Huang,et al.  The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis , 1998, Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.

[17]  María Eugenia Torres,et al.  Improved complete ensemble EMD: A suitable tool for biomedical signal processing , 2014, Biomed. Signal Process. Control..

[18]  Zhi-Hua Zhou,et al.  Ensemble Methods: Foundations and Algorithms , 2012 .