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Algorithm Implementation of Data Acquisition System of Fiber Bragg Grating Demodulator Based on Compressive Sampling

机译:基于压缩采样的光纤布拉格光栅解调器数据采集系统算法实现

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According to the demodulation of high frequency vibration signal in the FBG (Fiber Bragg Grating) demodulator, the sampling frequency of the demodulator is high. And the high frequency sampling circuit designed in the practical application has the problem of high cost and unstable system. Therefore, the compressive sampling method is introduced into the FBG demodulator to replace the traditional Nyquist sampling for the compressive sampling of the reflection spectrum signal of FBG. This method reduces the sampling frequency requirement of data acquisition system by compressing data. In this paper, simulation experiments are used to verify the feasibility of compressive sampling. Through simulation experiments, the signal can still be reconstructed by algorithm when the data compressive ratio is 3.6:1. The MSE (mean-square error) of the reconstructed signal and the original signal is 0.0161, and the RE (relative error) near the peak value of the reconstructed signal is less than 0.009. Compared to directly reducing the sampling frequency, the reconstruction error of compressive sampling is much smaller than that of low-frequency sampling. In addition, through simulation experiments, it was found that compressive sampling can reconstruct signals under certain noise.
机译:根据在FBG(光纤布拉格光栅)解调器中对高频振动信号的解调,该​​解调器的采样频率较高。实际设计的高频采样电路存在成本高,系统不稳定的问题。因此,将压缩采样方法引入到FBG解调器中,以代替传统的Nyquist采样来压缩FBG的反射光谱信号。该方法通过压缩数据来降低数据采集系统的采样频率要求。本文通过仿真实验验证了压缩采样的可行性。通过仿真实验,当数据压缩比为3.6:1时,仍然可以通过算法重建信号。重构信号与原始信号的MSE(均方误差)为0.0161,重构信号的峰值附近的RE(相对误差)小于0.009。与直接降低采样频率相比,压缩采样的重构误差远小于低频采样的重构误差。另外,通过仿真实验发现,压缩采样可以在一定噪声下重建信号。

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