2020
DOI: 10.1016/j.fss.2019.02.003
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An efficient method combining active learning Kriging and Monte Carlo simulation for profust failure probability

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Cited by 30 publications
(6 citation statements)
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“…where σ2 and R (θ.p.r) are selected, respectively, by variance and Gaussian correlation function between the points p and r by parameter θ. [64][65][66][67][68][69] Method setting parameters…”
Section: Kriging Interpolation Methodsmentioning
confidence: 99%
“…where σ2 and R (θ.p.r) are selected, respectively, by variance and Gaussian correlation function between the points p and r by parameter θ. [64][65][66][67][68][69] Method setting parameters…”
Section: Kriging Interpolation Methodsmentioning
confidence: 99%
“…The probabilistic method combines MCS with the Kriging to perform efficiently the reliability analysis [27]. More precisely, the proposed method uses the DOE method to obtain the sampling inputs, and the deterministic FE simulation is performed for all the sampling inputs, then Kriging metamodel is constructed based on the sampling inputs and their corresponding outputs.…”
Section: Reliability Analysis Based Metamodelmentioning
confidence: 99%
“…The first example is a series system having four branches. [38][39][40] The performance function is expressed as…”
Section: Example1: Four Branches Functionmentioning
confidence: 99%
“…The first example is a series system having four branches 38–40 . The performance function is expressed as G(x)badbreak=min{}3+false(x1x2false)210(x1+x2)23+false(x1x2false)210+(x1+x2)2false(x1goodbreak−x2false)+62false(x2goodbreak−x1false)+62\begin{equation}G({\bf{x}}) = \min \left\{ { \def\eqcellsep{&}\begin{array}{@{}*{1}{c}@{}} {3 + \frac{{{{({x_1} - {x_2})}^2}}}{{10}} - \frac{{({x_1} + {x_2})}}{{\sqrt 2 }}}\\ {3 + \frac{{{{({x_1} - {x_2})}^2}}}{{10}} + \frac{{({x_1} + {x_2})}}{{\sqrt 2 }}}\\ {({x_1} - {x_2}) + \frac{6}{{\sqrt 2 }}}\\ {({x_2} - {x_1}) + \frac{6}{{\sqrt 2 }}} \end{array} } \right\}\end{equation}…”
Section: Numerical Examplesmentioning
confidence: 99%