Bayesian Online Changepoint Detection Algorithm for Degradation Monitoring and Prognostics of Electrical Devices

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Published Jul 3, 2026
Roman Mukin
Kai Hencken Marco Cilibrasi

Abstract

Electrical devices that undergo frequent switching operations can suffer mechanical wear over numerous cycles. Identifying early signs of degradation through routine measurements is important for condition monitoring and predictive maintenance. This work applies Bayesian Online Changepoint Detection (BOCD) to multivariate signal data from an electrical device to detect the onset of degradation and estimate remaining useful life (RUL) under uncertainty.

Classical approaches such as rolling-window trend fitting react slowly to regime changes and require careful tuning. BOCD instead maintains an online posterior over the run length and recursively updates a predictive model as new observations arrive. We extend the classical formulation to a multivariate regression setting with operation-dependent trends, conjugate matrix-normal inverse-Wishart priors with the regression-coefficient precision calibrated from prescribed alarm bounds to confine initial predictions to the operational envelope, and a Weibull hazard function that encodes wear-out behavior. The resulting algorithm performs online inference without storing the full measurement history while providing calibrated predictive uncertainty.

The framework is first evaluated on synthetic degradation scenarios covering abrupt, gradual, stepwise, and accelerating fault modes, and then applied to real mechanical endurance-test data from a run-to-failure experiment. On the synthetic scenarios, abrupt changepoints are detected without delay and gradual degradation is flagged once the cumulative drift exceeds the noise level, with the lower, median, and upper RUL bounds converging consistently at end of life. On real endurance-test data, the algorithm maintains a stable RUL estimate throughout the healthy device life despite noise-induced changepoints, and provides a timely end-of-life warning once sufficient post-changepoint evidence confirms the degradation trend.

How to Cite

Mukin, R., Hencken, K., & Cilibrasi, M. (2026). Bayesian Online Changepoint Detection Algorithm for Degradation Monitoring and Prognostics of Electrical Devices. PHM Society European Conference, 9(1), 1–10. https://doi.org/10.36001/phme.2026.v9i1.4973
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Keywords

Bayesian Online Changepoint Detection, Monitoring signal, Condition maintenance, Predictive maintenance, Remaining useful life

References
Adams, R. P., & MacKay, D. J. (2007). Bayesian online changepoint detection. arXiv preprint arXiv:0710.3742.

Arunan, A., Sarda, K., Telesca, D., & Khalid, S. (2024). A change point detection integrated remaining useful life estimation model under variable operating conditions. Control Engineering Practice, 144, 105840.

Hoffmann, M. W., Wildermuth, S., Gitzel, R., Boyaci, A., Gebhardt, J., Kaul, H., . . . Tornede, T. (2020). Integration of novel sensors and machine learning for predictive maintenance in medium voltage switchgear to enable the energy and mobility revolutions. Sensors, 20(7), 2099. doi: 10.3390/s20072099

Hu, Y., Baraldi, P., Di Maio, F., & Zio, E. (2015). A particle filtering and kernel smoothing-based approach for new design component prognostics. Reliability Engineering & System Safety, 134, 19–31.

Landry, M., Léonard, F., Minsou, C., & Ouellette, R. (2008). An improved vibration analysis algorithm as a diagnostic tool for detecting mechanical anomalies on power circuit breakers. IEEE Transactions on Power Delivery, 23(4), 1986–1994.

Mosallam, A., Medjaher, K., & Zerhouni, N. (2014). Time series trending for condition assessment and prognostics. Journal of Manufacturing Technology Management, 25(4), 550–567.

Murphy, K. P. (2007). Conjugate Bayesian analysis of the Gaussian distribution (Tech. Rep.). Unpublished: University of British Columbia.

Murphy, K. P. (2012). Machine learning: A probabilistic perspective. The MIT Press.

Niknam, S. A., Kobza, J. E., & Hines, J. W. (2017). Techniques of trend analysis in degradation-based prognostics. The International Journal of Advanced Manufacturing Technology, 88, 2429–2441.

Runde, M., Ottesen, G. E., Skyberg, B., & Ohlen, M. (1992). Vibration analysis for diagnostic testing of circuit breakers. IEEE Transactions on Power Delivery, 7(4), 1806–1813.

Si, X.-S., Wang, W., Hu, C.-H., & Zhou, D.-H. (2011). Remaining useful life estimation: A review on the statistical data-driven approaches. European Journal of Operational Research, 213(1), 1–14.

Vachtsevanos, G. J., Lewis, F., Roemer, M., Hess, A., & Wu, B. (2006). Intelligent fault diagnosis and prognosis for engineering systems (Vol. 456). Wiley.
Section
Technical Papers