A simplified approach to failure analysis of ball bearings combining Principal Component Analysis and Fast Fourier Transform
Ball bearing monitoring employs time-frequency techniques to facilitate the early detection of faults; however, the presence of non-stationary or noisy signals can limit the effectiveness of these techniques, requiring advanced methods for reliable predictive maintenance. This study proposes a methodology for fault detection in complex systems,utilising Principal Component Analysis (PCA) to identify indicators with a higher probability of fault. Subsequent to this, the signal characteristics are decomposed using the Fast Fourier Transform (FFT). This technique is employed to identify the Hotelling component and the SPE (quadratic prediction error), with the objective of determining the state of health of the rolling bearings. This is achieved by extracting the frequencies and harmonics that characterise the fault. The Hotelling component considers elements in the main space with a higher energy representation for evaluation, while the SPE considers elements in the residual space. The results demonstrate a rapidly appreciable range of detection and dispersion of faulty signals. A comparative analysis of the KPCA-FFT and PCA-FFT results is performed. However, this study demonstrates that the combination of PCA-FFT with the Hotelling index test and SPE is more suitable for evaluating signals with defects.
Authors
- Thomas Kanaa (ORCID: https://orcid.org/0009-0009-7058-4607)
- Emmanuel Ndongue Esseme
- Ludovic Ngongang
- Emmanuel Tonye
- Mathieu Jean Pierre Pesdjock
- Thérèse Jacquie Ngo Bissé
Institutions
- Université de Yaoundé I (CM)
- University of Douala (CM)
- National Technical Training Institute (KH)
- Center for Innovation (US)
- National Advanced School of Public Works (CM)
Publication Details
- Journal
- PLoS ONE
- Published
- 2025-11-13
- DOI
- https://doi.org/10.1371/journal.pone.0336163
- Citations
- 1
- Primary Topic
- Machine Fault Diagnosis Techniques
- Type
- article
- Field-Weighted Citation Impact
- 1.21