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Stability of Ring-Type MEMS Gyroscopes Subjected to Stochastic Angular Speed Fluctuation

机译:随机角速度波动下的环形MEMS陀螺仪的稳定性

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摘要

Effect of stochastic fluctuations in angular velocity on the stability of two degrees-of-free-dom ring-type microelectromechanical systems (MEMS) gyroscopes is investigated. The governing stochastic differential equations (SDEs) are discretized using the higher-order Milstein scheme in order to numerically predict the system response assuming the fluctuations to be white noise. Simulations via Euler scheme as well as a measure of largest Lyapunov exponents (LLEs) are employed for validation purposes due to lack of similar analytical or experimental data. The response of the gyroscope under different noise fluctuation magnitudes has been computed to ascertain the stability behavior of the system. External noise that affect the gyroscope dynamic behavior typically results from environment factors and the nature of the system operation can be exerted on the system at any frequency range depending on the source. Hence, a parametric study is performed to assess the noise intensity stability threshold for a number of damping ratio values. The stability investigation predicts the form of threshold fluctuation intensity dependence on damping ratio. Under typical gyroscope operating conditions, nominal input angular velocity magnitude and mass mismatch appear to have minimal influence on system stability.
机译:研究了角速度的随机波动对两个自由度环形微机电系统(MEMS)陀螺仪稳定性的影响。使用高阶Milstein方案离散化控制随机微分方程(SDE),以便在数值波动假设为白噪声的情况下以数字方式预测系统响应。由于缺乏相似的分析或实验数据,通过欧拉方案进行的仿真以及最大Lyapunov指数(LLE)的量度被用于验证目的。计算了陀螺仪在不同噪声波动幅度下的响应,以确定系统的稳定性。影响陀螺仪动态行为的外部噪声通常是由环境因素引起的,并且系统运行的性质可以在任何频率范围(取决于信号源)上施加到系统上。因此,进行了参数研究,以评估许多阻尼比值的噪声强度稳定性阈值。稳定性研究预测阈值波动强度取决于阻尼比的形式。在典型的陀螺仪工作条件下,标称输入角速度大小和质量失配似乎对系统稳定性的影响最小。

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  • 来源
    《Journal of Vibration and Acoustics》 |2017年第4期|040904.1-040904.7|共7页
  • 作者单位

    Department of Mechanical and Materials Engineering, Western University, London, ON N6A 5B9, Canada;

    General Motors of Canada Ltd., 101 McNabb Street, Markham, ON L3R 4H8, Canada;

    Department of Mechanical and Materials Engineering, Western University, London, ON N6A 5B9, Canada;

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