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A system dynamic approach to bearing fault identification with the application of Kalman and H-infinity filters

机译:卡尔曼和H-无限滤波器在轴承故障识别中的系统动力学方法

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This work attempts to examine the scope of applying Kalman filter and H-infinity filter individually on the vibration signal acquired for identifying local defects in a rolling element bearing. This is essentially a system dynamic approach, which is another choice, examined to be a better one in comparison with few other signal analysis approaches reported in the literature. Kalman and H-infinity filters are optimal state estimators; Kalman filter is the minimum variance estimator while H-infinity filter minimizes the worst case estimation error. States, displacement and velocity, of a rotor shaft system are obtained from its equations of motion, which are written by including the process noise and measurement noise to take into account modeling inaccuracies and vibration from other sources. Experiments have been carried out to investigate the performance of Kalman and H-infinity filters each with the Envelope Analysis technique, a popular one for identification of bearing faults, in a noisy environment. Envelope Analysis is performed by taking a Hilbert transform of the band pass filtered signal, whose centre frequency and bandwidth are to be properly selected for satisfactory performance of the algorithm. Signals from test bearings running nearly at constant speed and having a single defect on the inner race and outer race have been acquired for different operating speeds of the test rig in the presence of extraneous vibration ( noise) generated by running a nearby compressor. The signal obtained after the application of Kalman and H-infinity filter demonstrates a significant enhancement in signal to noise ratio resulting in a clear identification of defect frequencies in the vibration spectrum. Therefore, Kalman or H-infinity based state estimation approach may be used with confidence to extract bearing signals from noisy vibration signals.
机译:这项工作试图研究在为识别滚动轴承中的局部缺陷而获得的振动信号上单独应用卡尔曼滤波器和H-无限滤波器的范围。这本质上是一种系统动态方法,这是另一种选择,与文献中报道的其他几种信号分析方法相比,它被认为是更好的方法。卡尔曼和H-无穷大滤波器是最佳状态估计器。卡尔曼滤波器是最小方差估计器,而H无限滤波器则使最坏情况估计误差最小。转子轴系统的状态,位移和速度是从其运动方程式获得的,这些方程式包括过程噪声和测量噪声,并考虑了其他来源的建模误差和振动。已经进行了实验,以研究在嘈杂的环境中使用包络分析技术(一种用于识别轴承故障的流行方法)对卡尔曼滤波器和H-infinity滤波器的性能。包络分析是通过对带通滤波后的信号进行希尔伯特变换来进行的,其中心频率和带宽应适当选择,以使算法具有令人满意的性能。在运行附近的压缩机产生外部振动(噪声)的情况下,对于测试装置的不同运行速度,已经获取了来自测试轴承的信号,这些信号几乎以恒定速度运行并且在内圈和外圈上只有一个缺陷。应用卡尔曼和H-无穷大滤波器后获得的信号显示出信噪比的显着提高,从而可以清楚地识别振动频谱中的缺陷频率。因此,可以有把握地使用基于卡尔曼或H无限的状态估计方法从嘈杂的振动信号中提取方位信号。

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