基于Bragg光栅的表面安装光纤传感器应变测量可靠性的数值和实验分析

V. Matveenko, G. Serovaev, N. Kosheleva, A. Fedorov
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引用次数: 1

摘要

本文考虑了基于布拉格光栅的光纤传感器在应变测量过程中产生的误差,该传感器通过连接材料安装在被控物体表面。在基于测量物理量的应变计算中,由于假设布拉格光栅区存在单轴应力状态而产生的误差被考虑在内。分析了沿布拉格光栅方向的应变梯度和从测量区到测量元件的应变梯度的误差。为了回答测量什么应变的问题,估计由于将传感器安装在材料表面而测量应变的变化。提出了应变测量误差数值模拟的模型和算法。给出了在各向同性和各向异性(玻璃纤维、碳纤维)材料表面安装环氧胶粘剂时所考虑的误差类型的数值计算结果。在应变测量区提供了多种应变不均匀分布和复杂应力状态的实验变体。将实验结果与基于有限元法的数值模拟结果进行了比较。本文给出了利用反射光谱选择谐振波长的分析结果,用于计算布拉格光栅在单轴应力状态下的应变。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Numerical and experimental analysis of the reliability of strain measured by surface‐mounted fiber‐optic sensors based on Bragg gratings
The paper considers errors that occur during strain measurement by fiber‐optic sensors based on Bragg gratings, which are mounted on the surface of the controlled object with a connecting material. Errors due to the use of the assumption of a uniaxial stress state in the Bragg grating zone in the strains calculation based on the measured physical quantities are considered. The errors associated with the strain gradient along the Bragg grating and the strain gradient from the measurement zone to the measuring element are analyzed. To answer the question of what strain is measured, the change in the measured strain as a result of mounting the sensor on the material surface is estimated. Models and algorithms for numerical simulation of errors arising in the strain measurement are presented. Numerical results are given for estimating the considered types of errors when sensor is mounted with epoxy adhesives on the surface of isotropic and anisotropic (fiberglass, carbon fiber) materials. Variants of experiments are presented in which various options of nonuniform distribution of strains and a complex stress state are provided in the zones of strain measurement. The experimental results are compared with the results of numerical simulation based on the finite element method. The results of the analysis of the choice of the resonant wavelength from the reflected optical spectrum, which is used to calculate the strains under the assumption of a uniaxial stress state in the Bragg grating, are presented.
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