GTFE-Net: A Gramian Time Frequency Enhancement CNN for bearing fault diagnosis

计算机科学 降噪 噪音(视频) 断层(地质) 卷积神经网络 格拉米安矩阵 特征提取 特征(语言学) 还原(数学) 人工智能 模式识别(心理学) 数学 地质学 哲学 物理 图像(数学) 特征向量 量子力学 地震学 语言学 几何学
作者
Linshan Jia,Tommy W. S. Chow,Yixuan Yuan
出处
期刊:Engineering Applications of Artificial Intelligence [Elsevier BV]
卷期号:119: 105794-105794 被引量:110
标识
DOI:10.1016/j.engappai.2022.105794
摘要

Fault diagnosis of the bearing is vital for the safe and reliable operation of rotating machines in the manufacturing industry. Convolutional neural networks (CNNs) have been popular in bearing fault diagnosis by right of robust and reliable feature extraction ability. However, the collected vibrational signals from machines are usually corrupted by unrelated noises due to complicated transfer path modulations and component coupling. As traditional CNN lacks the denoising structure, its capability of extracting features from vibrational features is restrained by noise disturbances. In response to the above issue, this paper first proposes a simple but efficient Gramian-based noise reduction strategy called Gramian Noise Reduction (GNR) based on the periodic self-similarity of vibrational signals. Second, for the problem of lacking denoising structure in traditional CNNs, a novel end-to-end GNR-based CNN model, termed as Gramian Time Frequency Enhancement Network (GTFE-Net), is presented for bearing fault diagnosis. The GTFE-Net has three branches to parallelly process the raw original signal, the GNR denoised signal, and the frequency spectrums, respectively. GNR is integrated into the GTFE-Net, prompting the network to pay more attention to feature extraction rather than noise suppression. Three case studies using test rig and real engineering datasets are performed to verify the effectiveness of the proposed method for bearing fault diagnosis. The experimental results show that the GTFE-Net can reduce the useless noises in vibrational signals and deliver a remarkable improvement in classification performance compared with the six state-of-the-art methods. The source code is available at
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