2017
DOI: 10.1002/eqe.2933
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Modification of stochastic ground motion models for matching target intensity measures

Abstract: SummaryStochastic ground motion models produce synthetic time-histories by modulating a white noise sequence through functions that address spectral and temporal properties of the excitation. The resultant ground motions can be then used in simulation-based seismic risk assessment applications. This is established by relating the parameters of the aforementioned functions to earthquake and site characteristics through predictive relationships. An important concern related to the use of these models is the fact… Show more

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Cited by 22 publications
(72 citation statements)
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“…This formulation was first introduced in Scherbaum et al, with Vetter et al offering a computationally efficient approach for performing the associated optimization, leveraging surrogate modeling principles. Recent work by the authors extended this framework by addressing a critical shortcoming, the fact that physical descriptors of the resulting acceleration time‐series were incorporated in the optimization merely as constraints, something that required significant experience in ground motion characterization for proper definition of the optimization problem. The shortcoming was addressed by introducing a bi‐objective optimization problem, transforming the aforementioned constraint for the physical characteristics of the resultant ground acceleration time‐series to an explicit objective.…”
Section: Introductionmentioning
confidence: 99%
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“…This formulation was first introduced in Scherbaum et al, with Vetter et al offering a computationally efficient approach for performing the associated optimization, leveraging surrogate modeling principles. Recent work by the authors extended this framework by addressing a critical shortcoming, the fact that physical descriptors of the resulting acceleration time‐series were incorporated in the optimization merely as constraints, something that required significant experience in ground motion characterization for proper definition of the optimization problem. The shortcoming was addressed by introducing a bi‐objective optimization problem, transforming the aforementioned constraint for the physical characteristics of the resultant ground acceleration time‐series to an explicit objective.…”
Section: Introductionmentioning
confidence: 99%
“…Recent work by the authors extended this framework by addressing a critical shortcoming, the fact that physical descriptors of the resulting acceleration time‐series were incorporated in the optimization merely as constraints, something that required significant experience in ground motion characterization for proper definition of the optimization problem. The shortcoming was addressed by introducing a bi‐objective optimization problem, transforming the aforementioned constraint for the physical characteristics of the resultant ground acceleration time‐series to an explicit objective. The proposed tuning was performed for specific seismicity scenarios and identified the ground motion model that achieves the minimum modification of the existing predictive relationships that will yield the desired compatibility with the target IM.…”
Section: Introductionmentioning
confidence: 99%
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“…The advantage of using the model in Equation is due to the fact that it preserves the realistic non‐Gaussian character of earthquakes, a feature usually not considered in other models. () The non‐Gaussianity of real earthquakes is supported by the results in Figure a, which show that the kurtosis coefficient as a function of v s 30 for the ground motions in the NGA‐West data set is greater than 3, the characteristic value for Gaussian processes. Figure b shows the probability distribution function of the kurtosis κ for the type‐C National Earthquake Hazard Reduction Program (NEHRP) soil, similar to the soil assumed for this study.…”
Section: Seismic Hazardmentioning
confidence: 69%
“…The simplified seismological model used for the purpose of this paper may be replaced by other simple stochastic (Tsioulou et al 2018) or more complex physics-based (Goda et al 2016) models that can produce synthetic processes as functions of (m, r). The general character of the proposed methodology allows for the use of ground-motion records produced by complex seismological models, that account for types of seismic sources, directivity, local-amplification conditions, such as the point-source model SMSIM (Boore 2005), the finite-fault model EXSIM (Motazedian and Atkinson 2005), or hybrid models (Seyhan et al 2013), that combines physics-based and stochastic models for the low and high frequency contents, respectively.…”
Section: Seismic Ground Motionmentioning
confidence: 99%