D
D.J. Jerez
Researcher at Leibniz University of Hanover
Publications - 7
Citations - 90
D.J. Jerez is an academic researcher from Leibniz University of Hanover. The author has contributed to research in topics: Markov chain Monte Carlo & Optimization problem. The author has an hindex of 2, co-authored 7 publications receiving 19 citations.
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An adaptive scheme for reliability-based global design optimization: A Markov chain Monte Carlo approach
TL;DR: The reliability-based design of structural dynamic systems under stochastic excitation is presented, and a kriging meta-model is selected in the present formulation, which generates a set of nearly optimal solutions uniformly distributed over a neighborhood of the optimal solution set.
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Reliability-based design optimization of structural systems under stochastic excitation: An overview
TL;DR: In this article, the authors present a brief survey on some of the latest developments in the area of reliability-based design optimization of structural systems under stochastic excitation, which can be grouped into three main categories, namely, sequential optimization approaches, search based techniques, and schemes based on augmented reliability spaces.
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A general two-phase Markov chain Monte Carlo approach for constrained design optimization: Application to stochastic structural optimization
TL;DR: A Two-Phase approach based on Bayesian model updating is considered for obtaining the optimal designs, and the population-based stochastic optimization algorithm generates a set of nearly optimal solutions uniformly distributed over the vicinity of the optimal solution set.
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Decoupled reliability-based optimization using Markov chain Monte Carlo in augmented space
Xiukai Yuan,Xiukai Yuan,Shaolong Liu,Marcos A. Valdebenito,Matthias G.R. Faes,Matthias G.R. Faes,D.J. Jerez,Hector A. Jensen,Michael Beer,Michael Beer,Michael Beer +10 more
TL;DR: In this article, an efficient framework for reliability-based design optimization (RBDO) of structural systems is proposed, which makes full use of an established functional relationship between the probability of failure and the distribution design parameters, which is termed as the failure probability function (FPF).
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Contaminant source identification in water distribution networks: A Bayesian framework
TL;DR: A Bayesian model updating approach for handling contaminant source characterization problems in the context of water distribution networks that provides additional insight into the current network state in terms of posterior samples of the parameters that describe the contaminant event.