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基于BO-DKELM的滚动轴承故障诊断

Rolling Bearing Fault Diagnosis Based on BO-DKELM
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摘要 滚动轴承作为旋转机械中的必需元件,其任何故障都可能导致机器乃至整个系统发生故障,从而导致巨大的经济损失和时间的浪费,因此必须及时准确地诊断滚动轴承故障;针对传统极限学习机中模型参数对滚动轴承故障诊断精度影响较大的问题,提出了一种基于贝叶斯优化的深度核极限学习机的滚动轴承故障诊断方法;首先,将自动编码器与核极限学习机相结合,构建了深度核极限学习机(DKELM)模型;其次,利用贝叶斯优化(BO)算法对DKELM中的超参数进行寻优,使得训练数据集和验证数据集在DKELM模型中的分类错误率之和最低;然后,将测试数据集输入到训练好的BO-DKELM中进行故障诊断;最后,采用凯斯西储大学轴承故障数据集对所提方法进行验证,最终故障诊断精度为99.6%,与深度置信网络和卷积神经网络等传统智能算法进行对比,所提方法具有更高的故障诊断精度。 As a necessary component in rotating machinery,any fault of rolling bearings may lead to mechanical or even system failures,resulting in huge economic loss and time wastage,therefore,it is necessary to promptly and accurately diagnose the rolling bearing fault.In response to the problem that there is the large influence of the model parameters on the fault diagnosis accuracy of rolling bearings,a rolling bearing fault diagnosis method based on deep kernel extreme learning machine with Bayesian optimization is proposed.Firstly,the deep kernel extreme learning machine(DKELM)model is constructed by combining the auto encoder(AE)with the kernel extreme learning machine(KELM).Secondly,the Bayesian optimization algorithm is used to search the optimal hyperparameters in the DKELM,and minimize the classification error rates of the training and validation datasets in the DKELM model.Then,the test dataset is then input to the trained BO-DKELM for the fault diagnosis.Finally,the proposed method is validated on the bearing fault dataset of the Case Western Reserve University,the result shows that the final fault diagnosis accuracy is 99.6%,compared with traditional intelligent algorithms such as deep belief networks and convolutional neural networks,the proposed method has a higher fault diagnosis accuracy.
作者 聂新华 秦玉峰 李尚璁 NIE Xinhua;QIN Yufeng;LI Shangcong(College of Coastal Defense Force,Naval Aviation University,Yantai 264001,China)
出处 《计算机测量与控制》 2024年第4期8-14,共7页 Computer Measurement &Control
关键词 滚动轴承 故障诊断 深度核极限学习机 贝叶斯优化 深度学习 rolling bearing fault diagnosis deep kernel extreme learning machine Bayesian optimization deep learning
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