A kernel-based method for modeling non-harmonic periodic phenomena in bayesian dynamic linear models

Luong Ha Nguyen, Ianis Gaudot, Shervin Khazaeli, James Alexandre Goulet

Article de revue (2019)

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Résumé

Modeling periodic phenomena with accuracy is a key aspect to detect abnormal behavior in time series for the context of Structural Health Monitoring. Modeling complex non-harmonic periodic pattern currently requires sophisticated techniques and significant computational resources. To overcome these limitations, this paper proposes a novel approach that combines the existing Bayesian Dynamic Linear Models with a kernel-based method for handling periodic patterns in time series. The approach is applied to model the traffic load on the Tamar Bridge and the piezometric pressure under a dam. The results show that the proposed method succeeds in modeling the stationary and non-stationary periodic patterns for both case studies. Also, it is computationally efficient, versatile, self-adaptive to changing conditions, and capable of handling observations collected at irregular time intervals.

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Organismes subventionnaires:
CRSNG/NSERC, Hydro Québec (HQ), Hydro Québec’s Research Institute (IREQ), Institute For Data Valorization (IVADO)
Adresse URL de PolyPublie:
Titre de la revue :
Frontiers in Built Environment ( vol. 5 )
Maison d'édition:
Frontiers
OAI:
oai:publications.polymtl.ca:5056
ORCID
Date du dépôt:
18 juil. 2023 10:16
Dernière modification:
31 oct. 2026 20:41
Citer en APA 7:
Nguyen, L. H., Gaudot, I., Khazaeli, S., & Goulet, J. A. (2019). A kernel-based method for modeling non-harmonic periodic phenomena in bayesian dynamic linear models. Frontiers in Built Environment, 5, 8. https://doi.org/10.3389/fbuil.2019.00008

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