2013
DOI: 10.9790/1684-0957487
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Adaptive response surface by kriging using pilot points for structural reliability analysis

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Cited by 5 publications
(3 citation statements)
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“…The limit state function of our structure is defined as: G (fc, fy) = ∆ Critical -∆ (fc, fy), where: ∆ (fc, fy) is the response function obtained by quadratic regression of the results of finite element simulations. An alternative method is to construct artificially the limit state function using a polynomial fit to results of a limited number of finite element calculations [4]. ∆ Critical = 0.01h according to RPA99 V / 2003 [13].…”
Section: The Performance Functionmentioning
confidence: 99%
“…The limit state function of our structure is defined as: G (fc, fy) = ∆ Critical -∆ (fc, fy), where: ∆ (fc, fy) is the response function obtained by quadratic regression of the results of finite element simulations. An alternative method is to construct artificially the limit state function using a polynomial fit to results of a limited number of finite element calculations [4]. ∆ Critical = 0.01h according to RPA99 V / 2003 [13].…”
Section: The Performance Functionmentioning
confidence: 99%
“…To do this, probabilistic mechanics has developed an arsenal of methods. Kernou et al [29][30][31] developed a New Approach in Reliability Analysis for, Excellent Predictive Quality of the Approximation Using Adaptive Kriging using pilot points for structural reliability analysis. Therefore, the coupling between probabilistic methods and finite element methods is a necessity.…”
Section: Introductionmentioning
confidence: 99%
“…Several authors have used this indicator to propose various refinement techniques based on the identification of the set of points that should be added to the design of experiments (DOE) of the kriging model in order to improve the prediction of the approximation. Li Yaohui and kernou [28][29] have introduced an efficient approach concerning the design of experiments for the kriging method to find the global optimum. In this field of global optimization, the best approximation of the objective function is the key to the success of the optimization procedure, where the region of interest is in the vicinity of the optimum outcome, and the approximation is improved by applying a sampling new points and credible termination rule.…”
Section: Introductionmentioning
confidence: 99%