2023
DOI: 10.1109/tim.2023.3277938
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Feature Extraction Based on Hierarchical Improved Envelope Spectrum Entropy for Rolling Bearing Fault Diagnosis

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Cited by 19 publications
(8 citation statements)
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“…They are used to measure the probability of generating new patterns in a time series. If the probability of generating new patterns is higher, then the complexity of the sequence is higher [23][24][25]. Fuzzy entropy introduces a fuzzy affiliation function based on sample entropy to deal with the similarity measure of a time series.…”
Section: Arc Signal Feature Extractionmentioning
confidence: 99%
“…They are used to measure the probability of generating new patterns in a time series. If the probability of generating new patterns is higher, then the complexity of the sequence is higher [23][24][25]. Fuzzy entropy introduces a fuzzy affiliation function based on sample entropy to deal with the similarity measure of a time series.…”
Section: Arc Signal Feature Extractionmentioning
confidence: 99%
“…A smaller entropy value indicates that the sequence contains more meaningful information and is smoother [37]. Among information entropy metrics, envelope spectral entropy (ESE) has the characteristics of simple calculation and fewer parameter inputs [38]. Therefore, in this paper, ESE was employed as the fitness function for the IPOA-VMD optimization model.…”
Section: Envelope Spectral Entropy (Ese)mentioning
confidence: 99%
“…1 The vibration signal during a bearing fault usually contains considerable noise and numerous frequency components, showcasing characteristics such as non-linearity, non-stationarity, weak periodicity, and a low signal-to-noise ratio. [2][3][4] Signals decompose algorithms, addressing non-linearity and nonstationarity, are a typical class of methods for fault feature extraction including local feature scale decomposition, 5,6 intrinsic time scale decomposition, 7 and local mean decomposition. Huang et al proposed the empirical mode decomposition (EMD) method, which offers stabilization of complex signals and decomposes vibration signals into multiple intrinsic mode functions (IMF).…”
Section: Introductionmentioning
confidence: 99%
“…Detail:Step 1: Initialize the number of populations of sparrow algorithm; maximum iteration parameter is [O, M] (O = 10, M = 10); determine the optimization range of VMD parameter [ K , α ], ( k [3, 7], α [100, 3000] 2 );Step 2: Initialize the position vector of sparrow within value range and subject original signals to VMD according to position vector; with minimum envelope entropy as the fitness function of sparrow algorithm, self-adaptively determine [ K , α ];Step 3: Substitute self-adaptively determined [ K , α ] into VMD and self-adaptively decompose vibration signals to get k IMFs;Step 4: Calculate self-correlation functions of IMFs and normalize each correlation function;Step 5: Calculate the RMS of correlation function after normalization;Step 6: Choose the IMFs as sensitive fault components, which correspond to 2 maximum RMS;Step 7: Blend 2 IMFs with the vector bispectrum;Step 8: Take frequency spectrum analysis of blended signals to extract fault feature frequencies of bearings.…”
Section: Algorithm Introductionmentioning
confidence: 99%