Automated Operational Modal Analysis (AOMA) is a highly convenient technique to identify the modal properties of a target system, based only on its measured output and without human supervision. In particular, AOMA is very useful for permanent and continuous bridge monitoring, as it would otherwise be impractical to perform input-output dynamic testing on such large and complex structures or to manually process the acquisitions on a daily basis. Nevertheless, its implementation requires a fairly articulated algorithm, made up of several steps. Some of them have been well-optimised throughout the years thanks to contributions by many researchers. Other aspects, however, are still open to improvements. Specifically, the standard AOMA procedure operates on the so-called stabilisation diagram, i.e. a complete set of identified dynamic properties for different model orders. Traditionally, the model order π is increased from an initial (and arbitrary) minimum, ππππ, up to a similarly arbitrary maximum ππππ₯, with a constant step and no omissions. However, feeding the AOMA algorithm with all the models included in the [ππππ,ππππ₯] range is here proved to not be the most efficient course of action. Instead, a Monte Carlo Sampling strategy is proposed, randomly picking a set of models with order π β [ππππ, ππππ₯]. This is verified on an experimental dataset, the Z24 bridge, to provide comparable results in terms of accuracy and at a lower computational cost
A Monte Carlo Sampling Strategy for the Automated Operational Modal Analysis of Road Bridges / Civera, M.; Chiaia, B.. - ELETTRONICO. - (2023). (Intervento presentato al convegno First Latin American Workshop on Structural Health Monitoring - LATAM SHM tenutosi a Cartagena de India (Colombia) nel December 5-7, 2023) [10.23967/latam.2023.046].
A Monte Carlo Sampling Strategy for the Automated Operational Modal Analysis of Road Bridges
Civera, M.;Chiaia, B.
2023
Abstract
Automated Operational Modal Analysis (AOMA) is a highly convenient technique to identify the modal properties of a target system, based only on its measured output and without human supervision. In particular, AOMA is very useful for permanent and continuous bridge monitoring, as it would otherwise be impractical to perform input-output dynamic testing on such large and complex structures or to manually process the acquisitions on a daily basis. Nevertheless, its implementation requires a fairly articulated algorithm, made up of several steps. Some of them have been well-optimised throughout the years thanks to contributions by many researchers. Other aspects, however, are still open to improvements. Specifically, the standard AOMA procedure operates on the so-called stabilisation diagram, i.e. a complete set of identified dynamic properties for different model orders. Traditionally, the model order π is increased from an initial (and arbitrary) minimum, ππππ, up to a similarly arbitrary maximum ππππ₯, with a constant step and no omissions. However, feeding the AOMA algorithm with all the models included in the [ππππ,ππππ₯] range is here proved to not be the most efficient course of action. Instead, a Monte Carlo Sampling strategy is proposed, randomly picking a set of models with order π β [ππππ, ππππ₯]. This is verified on an experimental dataset, the Z24 bridge, to provide comparable results in terms of accuracy and at a lower computational costFile | Dimensione | Formato | |
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https://hdl.handle.net/11583/2994088