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Seismic fragility analysis of structures based on Bayesian linear regression demand models.

Authors :
Ghosh, Swarup
Chakraborty, Subrata
Source :
Probabilistic Engineering Mechanics. Jul2020, Vol. 61, pN.PAG-N.PAG. 1p.
Publication Year :
2020

Abstract

Bayesian linear regression (BLR) based demand prediction models are proposed for efficient seismic fragility analysis (SFA) of structures utilizing limited numbers of nonlinear time history analyses results. In doing so, two different BLR models i.e. one based on the classical Bayesian least squares regression and another based on the sparse Bayesian learning using Relevance Vector Machine are explored. The proposed models integrate both the record-to-record variation of seismic motions and uncertainties due to structural model parameters. The magnitude of uncertainty involved in the fragility estimate is represented by providing a confidence bound of the fragility curve. The effectiveness of the proposed BLR models are compared with the commonly used cloud method and the maximum likelihood estimates methods of SFA by considering a nonlinear single-degree-of-freedom system and a five-storey reinforced concrete building frame. It is observed that both the BLR models can estimate fragility with improved accuracy compared to those common analytical SFA approaches considering direct Monte Carlo simulation based fragility results as the benchmark. • Seismic demand prediction models based on Bayesian linear regression. • Integrate uncertainties due to record-to-record variation and structural parameters. • Efficient estimate of seismic fragility and its confidence bound. • Comparison with the results of direct Monte Carlo Simulation as benchmark. • Comparison with commonly used analytical seismic fragility analysis methods. [ABSTRACT FROM AUTHOR]

Details

Language :
English
ISSN :
02668920
Volume :
61
Database :
Academic Search Index
Journal :
Probabilistic Engineering Mechanics
Publication Type :
Academic Journal
Accession number :
145209348
Full Text :
https://doi.org/10.1016/j.probengmech.2020.103081