Development of Methods for Identification of Nonlinear Mathematical Model Parameters of Solid-State Wave Gyroscope

A. Maslov, D. A. Maslov, I. Merkuryev, V. V. Podalkov
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引用次数: 1

Abstract

Identification of parameters of a solid-state wave gyroscope in the forced and free-run modes under nonlinear resonator oscillation is considered. By using the Krylov-Bogolyubov averaging method, calibration equations are deduced for determining the mathematical model coefficients. These coefficients contain an oscillation nonlinearity coefficient and parameters characterizing resonator defects including frequency difference and damping anisotropy, orientation of main axes of stiffness and dissipation. Suggested identification methods allow us to perform testing at large oscillation amplitudes. Numerical simulation of parameters identification is carried out. It is shown that accounting for nonlinearities in case of large oscillation amplitudes significantly increases the accuracy of parameters identification.
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固态波陀螺仪非线性数学模型参数辨识方法的发展
研究了非线性谐振腔振荡下固体波陀螺仪在强迫和自由运行模式下的参数辨识问题。采用Krylov-Bogolyubov平均法,推导了确定数学模型系数的标定方程。这些系数包含振荡非线性系数和表征谐振器缺陷的参数,包括频率差和阻尼各向异性、主轴刚度方向和耗散。建议的识别方法允许我们在大振荡幅度下进行测试。对参数辨识过程进行了数值模拟。结果表明,在振荡幅度较大的情况下,考虑非线性可以显著提高参数辨识的精度。
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