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Some Improvements on a General Particle Filter Based Bayesian Approach for Extracting Bearing Fault Features

机译:基于通用粒子滤波的贝叶斯方法提取轴承故障特征的一些改进

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In our previous work, a general particle filter based Bayesian method was proposed to derive the graphical relationship between wavelet parameters, including center frequency and bandwidth, and to posteriorly find optimal wavelet parameters so as to extract bearing fault features. In this work, some improvements on the previous Bayesian method are proposed. First, the previous Bayesian method strongly depended on an initial uniform distribution to generate random particles. Here, a random particle represented a potential solution to optimize wavelet parameters. Once the random particles were obtained, the previous Bayesian method could not generate new random particles. To solve this problem, this paper introduces Gaussian random walk to joint posterior probability density functions of wavelet parameters so that new random particles can be generated from Gaussian random walk to improve optimization of wavelet parameters. Besides, Gaussian random walk is automatically initialized by the famous fast kurtogram. Second, the previous work used the random particles generated from the initial uniform distribution to generate measurements. Because the random particles used in the previous work were fixed, the measurements were also fixed. To solve this problem, the first measurement used in this paper is provided by the fast kurtogram, and its linear extrapolations are used to generate monotonically increasing measurements. With the monotoni-cally increasing measurements, optimization of wavelet parameters is further improved. At last, because Gaussian random walk is able to generate new random particles from joint posterior probability density functions of wavelet parameters, the number of the random particles is not necessarily set to a high value that was used in the previous work. Two instance studies were investigated to illustrate how the Gaussian random walk based Bayesian method works. Comparisons with the famous fast kurtogram were conducted to demonstrate that the Gaussian random walk based Bayesian method can better extract bearing fault features.
机译:在我们先前的工作中,提出了一种基于贝叶斯方法的通用粒子滤波方法,以得出小波参数(包括中心频率和带宽)之间的图形关系,并在后面找到最优的小波参数以提取轴承故障特征。在这项工作中,提出了对以前的贝叶斯方法的一些改进。首先,先前的贝叶斯方法强烈依赖于初始均匀分布来生成随机粒子。在此,随机粒子表示优化小波参数的潜在解决方案。一旦获得了随机粒子,以前的贝叶斯方法就无法生成新的随机粒子。为了解决这个问题,本文将高斯随机游走引入到小波参数的联合后验概率密度函数中,从而可以从高斯随机游走中生成新的随机粒子,以改善小波参数的优化。此外,高斯随机游动由著名的快速kurtogram自动初始化。其次,先前的工作使用从初始均匀分布生成的随机粒子来生成测量值。由于先前工作中使用的随机粒子是固定的,因此测量值也是固定的。为了解决这个问题,本文使用的第一个测量值是快速峰图,它的线性外推用于生成单调递增的测量值。随着测量的单调增加,小波参数的优化进一步提高。最后,由于高斯随机游走能够根据小波参数的联合后验概率密度函数生成新的随机粒子,因此随机粒子的数量不必设置为先前工作中使用的较高值。调查了两个实例研究,以说明基于高斯随机游动的贝叶斯方法的工作原理。通过与著名的快速峰形图进行比较,证明基于高斯随机游动的贝叶斯方法可以更好地提取轴承故障特征。

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