Abstract

In order to identify incipient rolling bearing pitting fault characteristics, an autocorrelation based multi-structure elements difference morphological filter and empirical mode decomposition method of fault diagnosis is presented in this paper. Through the experiment of rolling bearing inner and outer ring pitting failure, the fault vibration frequency is extracted to verify the feasibility of this method. The superiority of this method is verified by comparing with the empirical mode decomposition method with autocorrelation based multi-structure element mixed morphological filter and without filter. DOI: http://dx.doi.org/10.5755/j01.mech.24.6.22471

Highlights

  • In 1998, Huang et al put forward an empirical mode decomposition (EMD) method [1], which was suitable for nonlinear and non-stationary signal analysis

  • Rai et al Encouraged a novel method for bearing performance degradation assessment (PDA) based on an amalgamation of empirical mode decomposition (EMD) and k-medoids clustering [10]

  • The method is applied to the analysis of the rolling bearing inner and outer ring pitting fault signal, which is compared with EMD fault diagnosis methods with autocorrelation based multi-structure element mixed morphological filter and without filter to verify the effectiveness and superiority of this method

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Summary

Introduction

In 1998, Huang et al put forward an empirical mode decomposition (EMD) method [1], which was suitable for nonlinear and non-stationary signal analysis. It was a major breakthrough in the methods of linear and steadystate spectral analysis based on Fourier transform. Liu et al applied the EMD method and Hilbert-Huang transform to the fault diagnosis of gear box [2]. The method is applied to the analysis of the rolling bearing inner and outer ring pitting fault signal, which is compared with EMD fault diagnosis methods with autocorrelation based multi-structure element mixed morphological filter and without filter to verify the effectiveness and superiority of this method

Basic theory of mathematical morphology
Multi-structure element difference morphological filter
Experimental verification
Empirical mode decomposition
Experiment of inner ring pitting failure
Experiment of outer ring pitting failure
Comparative analysis
Autocorrelation based multi-structure elements mixed morphological filter
Without filter
Conclusions
Summary
Full Text
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