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Adaptive prognosis of bearing degradation based on wavelet decomposition assisted ARMA model

机译:基于小波分解辅助ARMA模型的轴承退化自适应预测

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This paper proposes a prognostic model using wavelet decomposition for noise cancellation in the measured vibrational signal of the bearing. An adaptive auto-regressive and moving-average (ARMA) with Recursive Least-Square (RLS) algorithm is implemented for root mean square (RMS) value of the vibrational signal of the bearing. The RLS updates the ARMA model coefficients based on the new signal available during the online monitoring to enhance prediction accuracy. In addition, the implementation of RLS does not require any knowledge of the ARMA model coefficients. This advantage of the model eases the computation of the ARMA model coefficients in comparison with the old method, the Yule-Walker equation. To demonstrate the applicability of this adaptive model, we tested the proposed model using the experimental data of degradation trend of the bearing. The maximum absolute error (MAE) is 0.56 of the RMS value with a mean square error (MSE) of 0.0013 and a mean average percentage error (MAPE) of 1.03% The error can be further reduced by increasing the iteration of the RLS algorithm to converge to the steady state error.
机译:本文提出了一种小波分解的预测模型,用于消除轴承测得的振动信号中的噪声。针对轴承振动信号的均方根(RMS)值,采用具有递归最小二乘(RLS)算法的自适应自回归和移动平均(ARMA)算法。 RLS基于在线监视期间可用的新信号来更新ARMA模型系数,以提高预测精度。另外,RLS的实现不需要任何ARMA模型系数知识。与旧方法Yule-Walker方程相比,该模型的这一优点使ARMA模型系数的计算更加容易。为了证明该自适应模型的适用性,我们使用了轴承退化趋势的实验数据对提出的模型进行了测试。最大绝对误差(MAE)为RMS值的0.56,均方误差(MSE)为0.0013,平均平均百分比误差(MAPE)为1.03 \%。可以通过增加RLS算法的迭代来进一步减少误差收敛到稳态误差。

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