返回
Phase noise suppression technique based on an improved reference interferometer scheme
DOI:10.1364/OE.493033.png)
摘要
En 中文
The reference interferometer scheme is an effective noise reduction method, but the optical path length difference (OPD) of the two interferometers must be strictly equal, which limits its application in practical environments. In this paper, an improved reference interferometer demodulation technique without strictly equal OPDs is proposed to suppress phase noise. By introducing a reference interferometer, the phase noise can be removed from the demodulation results. The combination of the differential self-multiplication algorithm and the fitted phase modulation depth calculation formula can evaluate the phase modulation depth of both interferometers in real time and simultaneously eliminate the nonlinear distortion caused by phase modulation depth drift and the effect of different OPDs on the reference interferometer scheme. The experimental results show that the technique can obtain highly stable and accurate demodulation results even if the OPDs of the two reference interferometers are different. The phase modulation depth calculation error is less than 0.57%, the maximum phase noise reduction is 15 dB, the average reduction is 9 dB, the minimum total harmonic distortion is 0.17%, and the SINAD reaches 35.90 dB. (c) 2023 Optica Publishing Group under the terms of the Optica Open Access Publishing Agreement
Keyword:
CARRIER DEMODULATION ALGORITHM
PGC DEMODULATION
FIBEROPTIC INTERFEROMETER
MODULATION DEPTH
SENSOR
COMPENSATION
DELAY
LASER
期刊
IF:
3.3
论文数:
6.1W
被引数:
14.3W
机构
引用论文
Phase Modulation Depth Evaluation and Correction Technique for the PGC Demodulation Scheme in Fiber-Optic Interferometric Sensors
IEEE SENSORS JOURNAL
IF4.5
Adaptive Phase Noise Cancellation Technique for Fiber-Optic Interferometric Sensors光纤干涉传感器的自适应相位噪声消除技术
High-Stability PGC Demodulation Algorithm Based On a Reference Fiber-Optic Interferometer With Insensitivity to Phase Modulation Depth基于对相位调制深度不敏感的参考光纤干涉仪的高稳定性PGC解调算法

