Ding Zhaoyin, Zhou Yi
Faculty of Engineering, Anhui Sanlian University, Hefei 230601, China.
School of Mechanical Engineering, Nanjing University of Science and Technology, Nanjing 210094, China.
Micromachines (Basel). 2025 Jul 24;16(8):851. doi: 10.3390/mi16080851.
With the advancement of error correction techniques such as quadrature suppression and mode matching, the bias stability and overall accuracy of MEMS gyroscopes have been greatly improved. However, scale-factor nonlinearity often being underestimated has emerged as a critical barrier to further performance enhancement in high-precision MEMS gyroscopes. This study investigates the mechanism of scale-factor nonlinearity in closed-loop MEMS gyroscopes and introduces the concept of scale-factor repeatability error. A constraint relationship between scale-factor nonlinearity and repeatability is analytically established. Based on this insight, a composite compensation method incorporating initial calibration is proposed to enhance scale-factor linearity. By improving repeatability, the effectiveness and accuracy of polynomial fitting-based compensation are significantly improved. Experimental results show that the proposed method reduces the scale-factor nonlinearity error from 2232.039 ppm to 99.085 ppm, achieving a 22.5-fold improvement. The proposed method is also applicable to other MEMS gyroscopes with similar architectures and control strategies.
随着正交抑制和模式匹配等误差校正技术的进步,微机电系统(MEMS)陀螺仪的偏置稳定性和整体精度得到了极大提高。然而,比例因子非线性常常被低估,已成为高精度MEMS陀螺仪进一步提升性能的关键障碍。本研究探讨了闭环MEMS陀螺仪中比例因子非线性的机制,并引入了比例因子重复性误差的概念。通过分析建立了比例因子非线性与重复性之间的约束关系。基于这一见解,提出了一种结合初始校准的复合补偿方法来提高比例因子线性度。通过提高重复性,显著提高了基于多项式拟合补偿的有效性和准确性。实验结果表明,该方法将比例因子非线性误差从2232.039 ppm降低到99.085 ppm,提高了22.5倍。该方法也适用于具有类似架构和控制策略的其他MEMS陀螺仪。