Parametric-margin projection twin support matrix machine and its application in fault diagnosis of roller bearing

IF 2.3 3区 工程技术 Q2 ACOUSTICS Journal of Vibration and Control Pub Date : 2024-08-29 DOI:10.1177/10775463241276645
Meng Wang, Anbo Tang, Nenggang Xie, Haiyang Pan
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Abstract

Support matrix machine (SMM) is an innovative classifier that accepts matrix as inputs to make full use of the structure information between matrices. However, SMM aims at constructing two parallel hyperplanes to segment different types of samples, which makes the model inflexible and sensitive to the impact of noise, resulting in poor performance on complex data classification. Given this consideration, a novel parametric-margin projection twin support matrix machine (PPTSMM) is proposed in this paper. PPTSMM introduces the additional regularization term, which is the parametric-margin between the projected centers of the two classes, and the separability of projected classes based on the parametric-margin rather than unit distance. Meanwhile, the slack vector is employed for reformulating the within-class least square loss in PPTSMM, which address the time-consuming matrix inverse operation to reduce the complexity of calculations. Two kinds of roller bearing fault signals are used to analysis the performance of PPTSMM, and the analysis results indicate that PPTSMM is effective to reduce the impact of noise and computation time in fault diagnosis of roller bearing.
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参数边际投影双支持矩阵机及其在滚子轴承故障诊断中的应用
支持矩阵机(SMM)是一种创新的分类器,它接受矩阵作为输入,充分利用矩阵之间的结构信息。然而,SMM 的目标是构建两个平行的超平面来分割不同类型的样本,这使得该模型缺乏灵活性,对噪声的影响也很敏感,从而导致其在复杂数据分类方面表现不佳。鉴于此,本文提出了一种新颖的参数边际投影双支持矩阵机(PPTSMM)。PPTSMM 引入了额外的正则项,即两个类的投影中心之间的参数边际,并根据参数边际而不是单位距离来确定投影类的可分离性。同时,在 PPTSMM 中采用松弛向量重新计算类内最小平方损失,解决了耗时的矩阵逆运算问题,降低了计算的复杂性。利用两种滚子轴承故障信号分析了 PPTSMM 的性能,分析结果表明 PPTSMM 能有效降低噪声的影响,减少滚子轴承故障诊断的计算时间。
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来源期刊
Journal of Vibration and Control
Journal of Vibration and Control 工程技术-工程:机械
CiteScore
5.20
自引率
17.90%
发文量
336
审稿时长
6 months
期刊介绍: The Journal of Vibration and Control is a peer-reviewed journal of analytical, computational and experimental studies of vibration phenomena and their control. The scope encompasses all linear and nonlinear vibration phenomena and covers topics such as: vibration and control of structures and machinery, signal analysis, aeroelasticity, neural networks, structural control and acoustics, noise and noise control, waves in solids and fluids and shock waves.
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