2021
DOI: 10.1088/1361-6501/ac3470
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Application of a whale optimized variational mode decomposition method based on envelope sample entropy in the fault diagnosis of rotating machinery

Abstract: In recent years, the variational mode decomposition (VMD) method has been introduced for rotating machinery fault diagnosis. However, the results largely depend on its parameters. When an optimization algorithm is employed to optimize these parameters, the fitness function is critical. In this paper, a new fitness function, envelope sample entropy, is constructed. Based on this, a whale optimized VMD method is proposed for rotating machinery fault diagnosis. First, the vibration signals were decomposed by the … Show more

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Cited by 21 publications
(7 citation statements)
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“…Compared with EEMD, SEMD significantly reduces mode mixing with a more efficient process, ensuring complete removal of the added sine signals. Sample entropy is a suitable metric for assessing the complexity of IMFs owing to its robustness and less biased statistical advantages [15,16]. Accordingly, this study employed SEMD to decompose vibration signals into IMFs by calculating the sample entropies of these IMFs as fault features.…”
Section: Feature Extractionmentioning
confidence: 99%
“…Compared with EEMD, SEMD significantly reduces mode mixing with a more efficient process, ensuring complete removal of the added sine signals. Sample entropy is a suitable metric for assessing the complexity of IMFs owing to its robustness and less biased statistical advantages [15,16]. Accordingly, this study employed SEMD to decompose vibration signals into IMFs by calculating the sample entropies of these IMFs as fault features.…”
Section: Feature Extractionmentioning
confidence: 99%
“…In summary, although EMD decomposition, wavelet decomposition and VMD decomposition decompose the wind power data in the time and frequency domains respectively, and make the wind power data stable, there are certain shortcomings in the above methods: (1) the number of modal components cannot be adjusted, and there are problems of over‐decomposition or under‐decomposition 17 ; (2) although the EMD algorithm has been improved, there are still serious problems of modal mixing, 18 and subsequent improved algorithms such as ensemble empirical mode decomposition (EEMD) and complementary ensemble empirical mode decomposition (CEEMD) also suffer from incomplete decomposition or too many components 19 ; (3) although VMD decomposition allows for customization of the number of decomposition levels and generally outperforms the other two decomposition algorithms, the number of decomposition levels is uncertain, and either too low or too high will affect the decomposition performance of VMD 20 ; (4)although the optimization algorithm can be used to achieve the optimization of the parameters of the VMD decomposition algorithm, the existing optimization algorithm has the problems of too slow search and single fitness function. Most of the optimization algorithms can only optimize the number of components from specific indicators such as envelope entropy, 21 envelope sample entropy, 22 and envelope sample entropy 23 when used in the evaluation of the decomposition algorithm after the letter, and cannot find the optimal parameters that can make the decomposition algorithm decomposition performance is high and the decomposition speed is fast.…”
Section: Introductionmentioning
confidence: 99%
“…For example, in wavelet analysis, minimum Shannon entropy criterion [18], and minimum entropy criterion [19] were used to select an appropriate mother wavelet. Lu et al [20] proposed an envelope sample entropy as a new fitness function to optimize parameters of variational mode decomposition for rotating machinery fault diagnosis. Entropy-based methods have been widely used for pattern recognition and classification.…”
Section: Introductionmentioning
confidence: 99%