多变量加权Tsallis斜率熵用于滚动轴承故障诊断

IF 3.4 2区 物理与天体物理 Q1 ACOUSTICS
Yuxing Li , Jingyi Li , Yan Yan
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引用次数: 0

摘要

针对多变量斜率熵(mvSloEN)在断层分类中忽略部分振幅信息的问题,提出了一种改进的多变量加权斜率Tsallis熵(mvWTSloEN)方法。该方法引入了权重因子来强调幅度波动,并结合了Tsallis熵,从而增强了对信号复杂度的描述。五个仿真实验验证了mvWTSloEN的鲁棒性、灵敏度和增强的分类性能。此外,两个真实数据集的实验证实了该方法在区分不同类型轴承故障信号方面的优越能力。综上所述,mvWTSloEN有效地增强了非线性信号的特征提取能力,为信号分析提供了一种更加准确和鲁棒的方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Multivariate weighted Tsallis slope entropy for rolling bearing fault diagnosis
To address the issue of neglecting partial amplitude information in fault classification using multivariate slope entropy (mvSloEN), we proposed an improved method: multivariate weighted slope Tsallis entropy (mvWTSloEN). This method introduces a weight factor to emphasize amplitude fluctuations and incorporates Tsallis entropy, thereby enhancing the description of signal complexity. Five simulation experiments highlight the robustness, sensitivity, and enhanced classification performance of mvWTSloEN. Additionally, experiments with two real-world datasets confirm its superior ability to distinguish different types of bearing fault signals. In conclusion, mvWTSloEN effectively enhances the feature extraction capabilities for nonlinear signals, offering a more accurate and robust method for signal analysis.
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来源期刊
Applied Acoustics
Applied Acoustics 物理-声学
CiteScore
7.40
自引率
11.80%
发文量
618
审稿时长
7.5 months
期刊介绍: Since its launch in 1968, Applied Acoustics has been publishing high quality research papers providing state-of-the-art coverage of research findings for engineers and scientists involved in applications of acoustics in the widest sense. Applied Acoustics looks not only at recent developments in the understanding of acoustics but also at ways of exploiting that understanding. The Journal aims to encourage the exchange of practical experience through publication and in so doing creates a fund of technological information that can be used for solving related problems. The presentation of information in graphical or tabular form is especially encouraged. If a report of a mathematical development is a necessary part of a paper it is important to ensure that it is there only as an integral part of a practical solution to a problem and is supported by data. Applied Acoustics encourages the exchange of practical experience in the following ways: • Complete Papers • Short Technical Notes • Review Articles; and thereby provides a wealth of technological information that can be used to solve related problems. Manuscripts that address all fields of applications of acoustics ranging from medicine and NDT to the environment and buildings are welcome.
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