2016
DOI: 10.1016/j.compgeo.2016.02.004
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Probabilistic analysis of responses of cantilever wall-supported excavations in sands considering vertical spatial variability

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Cited by 51 publications
(17 citation statements)
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“…This study assumes the cross-correlation coefficient to be unity, and it is possible to incorporate other values of the coefficient, although this would lead to a more sophisticated mathematical formulation. In addition, the peak dilatancy angle is assumed to be equal to φ p − 30°(with minimum value of 0), which is an approximation also adopted by Sert et al (2016). The soil-wall interface is assumed to have a constant friction angle of 24.5°, which roughly corresponds to interface reduction factor of 0.65 and is in line with the recommendations of local design guidelines.…”
Section: Modeling Of Soil Variabilitymentioning
confidence: 99%
See 1 more Smart Citation
“…This study assumes the cross-correlation coefficient to be unity, and it is possible to incorporate other values of the coefficient, although this would lead to a more sophisticated mathematical formulation. In addition, the peak dilatancy angle is assumed to be equal to φ p − 30°(with minimum value of 0), which is an approximation also adopted by Sert et al (2016). The soil-wall interface is assumed to have a constant friction angle of 24.5°, which roughly corresponds to interface reduction factor of 0.65 and is in line with the recommendations of local design guidelines.…”
Section: Modeling Of Soil Variabilitymentioning
confidence: 99%
“…This may be attributed to the computational demands associated with modeling of soil spatial variability, which can be exacerbated when incorporated into an updating framework, such as the updating of posterior probability for random field parameters. Nonetheless, probabilistic analyses in recent studies (e.g., Sert et al 2016;Yáñez-Godoy et al 2017) have shown that spatial variability can have significant implications on the response of retaining structures, although there has been limited discussion on the integration of random field theories into the updating framework for improved predictions of system response. Lo and Leung (2016) presented a Bayesian approach to update spatial variability parameters for soils below building foundations, but their approach required a large number of model simulations.…”
Section: Introductionmentioning
confidence: 99%
“…The method utilizes the statistics of the basic independent random variables, such as (R) and (S). If the probability density functions (PDF) and the cumulative distribution function (CPF) of (Z) are defined as (fz (Z)) and (Fz (z)), respectively, the liquefaction probability (P L ) then equals the probability of (Z〈0) (Sert et al 2016). If the mean values and standard deviations of (R) and (S) are (μ R ), (μ S ), (σ R ), (σ S ) according to the first order and second moment method, the mean, standard deviation and coefficient of variance of the (Z) function can be obtained by using the following equations.…”
Section: Methodology Of Reliability Probabilistic Modelmentioning
confidence: 99%
“…2010, Sert ve Önalp 2011, Bildik vd. 2012, Phien-wej et al 2012, Sert et al 2016, HsiungandYang 2017. Diğer yandan bu amaçla farklı sonlu eleman yazılımlarının kullanıldığı parametrik çalışmalar da literatürde mevcuttur (Gazetas et al 2004, Çakır 2013, Çakır 2014a, Çakır 2014b, Çakır ve Dağ 2015.…”
Section: Introductionunclassified