TY - JOUR
T1 - Machine learning techniques for the estimation of limit state thresholds and bridge-specific fragility analysis of R/C bridges
AU - Stefanidou, Sotiria P.
AU - Papanikolaou, Vassilis K.
AU - Paraskevopoulos, Elias A.
AU - Kappos, Andreas J.
N1 - Funding Information:
“This research was co-financed by Greece and the European Union (European Social Fund-ESF) through the Operational Programme «Human Resources Development, Education and Lifelong Learning 2014- 2020» in the context of the project “Online database for the development of fragility curves for as-built and retrofitted RC bridges using machine learning techniques” (MIS 5047878).
Publisher Copyright:
© 2021 COMPDYN Proceedings.
PY - 2021
Y1 - 2021
N2 - Based on past earthquake events, bridges are the most critical and usually the most vulnerable components of road and rail transport systems, while bridge damage is related to substantial direct and indirect losses. In view of this, the need for direct and reliable assessment of bridge vulnerability has emerged, and several methodologies have been developed using probabilistic analysis for the derivation of fragility curves. A new framework for the derivation of bridge-specific fragility curves is proposed herein, introducing machine learning techniques for a reliable estimation of limit state thresholds of the most critical component of the bridge system (which in standard -ductility based- design is the piers), in terms of a widely used engineering demand parameter, i.e. displacement of control point. A set of parameters affecting the seismic capacity and the failure modes of bridge piers is selected, including geometry, material properties, and reinforcement ratios for cylindrical piers. Training and test sets are generated from multiple inelastic pushover analyses of the pier component, and Artificial Neural Networks (ANN) analysis is performed to derive closed-form relationships for the estimation of limit state thresholds. The latter are compared with closed-form relationships available in the literature, highlighting the effect of machine learning techniques on the reliable estimation of bridge fragility curves for all damage states.
AB - Based on past earthquake events, bridges are the most critical and usually the most vulnerable components of road and rail transport systems, while bridge damage is related to substantial direct and indirect losses. In view of this, the need for direct and reliable assessment of bridge vulnerability has emerged, and several methodologies have been developed using probabilistic analysis for the derivation of fragility curves. A new framework for the derivation of bridge-specific fragility curves is proposed herein, introducing machine learning techniques for a reliable estimation of limit state thresholds of the most critical component of the bridge system (which in standard -ductility based- design is the piers), in terms of a widely used engineering demand parameter, i.e. displacement of control point. A set of parameters affecting the seismic capacity and the failure modes of bridge piers is selected, including geometry, material properties, and reinforcement ratios for cylindrical piers. Training and test sets are generated from multiple inelastic pushover analyses of the pier component, and Artificial Neural Networks (ANN) analysis is performed to derive closed-form relationships for the estimation of limit state thresholds. The latter are compared with closed-form relationships available in the literature, highlighting the effect of machine learning techniques on the reliable estimation of bridge fragility curves for all damage states.
KW - ANN
KW - Bridge fragility curves
KW - Limit state thresholds
KW - Machine learning techniques
UR - http://www.scopus.com/inward/record.url?scp=85120796410&partnerID=8YFLogxK
M3 - Conference article
AN - SCOPUS:85120796410
SN - 2623-3347
VL - 2021-June
JO - COMPDYN Proceedings
JF - COMPDYN Proceedings
T2 - 8th International Conference on Computational Methods in Structural Dynamics and Earthquake Engineering, COMPDYN 2021
Y2 - 28 June 2021 through 30 June 2021
ER -