This paper focuses on the identification of groups of uniform hazard (acceleration) time-histories for Performance Based Seismic Design applications. In detail, on the basis of a peculiar Probabilistic Seismic Hazard Analysis, the characteristics that a group of earthquake inputs must possess in order to be associated to a given exceedance probability are obtained. The proposed procedure takes advantage of the information carried by the “epsilon” parameter, and is rooted on a separate treatment of the aleatory variability and the epistemic uncertainty considered in the hazard analysis. The analytical developments allow to identify a condition for the spectral ordinates (“spectral cloud”) of the acceleration time histories, which is valid for a number of structural periods at once, and to quantify (in terms of coefficient of variation of the spectral ordinates) the randomness associated to the epistemic uncertainty (error in the spectral acceleration prediction law). Also, a numerical application carried out with reference to a spectral attenuation law, allows to identify a condition for the spectral ordinates which is valid for a number of spectral periods at once (that is not the case of the uniform hazard spectra).
Trombetti T., Gasparini G., Silvestri S. (2010). Identification of Uniform Hazard Time-Histories for Seismic Design. ZURICH : IABSE.
Identification of Uniform Hazard Time-Histories for Seismic Design
TROMBETTI, TOMASO;GASPARINI, GIADA;SILVESTRI, STEFANO
2010
Abstract
This paper focuses on the identification of groups of uniform hazard (acceleration) time-histories for Performance Based Seismic Design applications. In detail, on the basis of a peculiar Probabilistic Seismic Hazard Analysis, the characteristics that a group of earthquake inputs must possess in order to be associated to a given exceedance probability are obtained. The proposed procedure takes advantage of the information carried by the “epsilon” parameter, and is rooted on a separate treatment of the aleatory variability and the epistemic uncertainty considered in the hazard analysis. The analytical developments allow to identify a condition for the spectral ordinates (“spectral cloud”) of the acceleration time histories, which is valid for a number of structural periods at once, and to quantify (in terms of coefficient of variation of the spectral ordinates) the randomness associated to the epistemic uncertainty (error in the spectral acceleration prediction law). Also, a numerical application carried out with reference to a spectral attenuation law, allows to identify a condition for the spectral ordinates which is valid for a number of spectral periods at once (that is not the case of the uniform hazard spectra).I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.