Review of local mean decomposition and its application in fault diagnosis of rotating machinery

Yongbo Li, Shubin Si, Zhiliang Liu, Xihui Liang

Research output: Contribution to journalReview articlepeer-review

65 Scopus citations

Abstract

Rotating machinery is widely used in the industry. They are vulnerable to many kinds of damages especially for those working under tough and time-varying operation conditions. Early detection of these damages is important, otherwise, they may lead to large economic loss even a catastrophe. Many signal processing methods have been developed for fault diagnosis of the rotating machinery. Local mean decomposition (LMD) is an adaptive mode decomposition method that can decompose a complicated signal into a series of mono-components, namely product functions (PFs). In recent years, many researchers have adopted LMD in fault detection and diagnosis of rotating machines. We give a comprehensive review of LMD in fault detection and diagnosis of rotating machines. First, the LMD is described. The advantages, disadvantages and some improved LMD methods are presented. Then, a comprehensive review on applications of LMD in fault diagnosis of the rotating machinery is given. The review is divided into four parts: fault diagnosis of gears, fault diagnosis of rotors, fault diagnosis of bearings, and other LMD applications. In each of these four parts, a review is given to applications applying the LMD, improved LMD, and LMD-based combination methods, respectively. We give a summary of this review and some future potential topics at the end.

Original languageEnglish
Article number8820748
Pages (from-to)799-814
Number of pages16
JournalJournal of Systems Engineering and Electronics
Volume30
Issue number4
DOIs
StatePublished - Aug 2019

Keywords

  • bearing
  • gear
  • local mean decomposition (LMD)
  • rotor
  • signal processing

Fingerprint

Dive into the research topics of 'Review of local mean decomposition and its application in fault diagnosis of rotating machinery'. Together they form a unique fingerprint.

Cite this