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Assessment of high dimensional model representation techniques for reliability analysis · Study

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ArticleAssessment of high dimensional model representation techniques for reliability analysis

Rajib Chowdhury2008

Article2008

Assessment of high dimensional model representation techniques for reliability analysis

Rajib Chowdhury · B. Nageswara Rao .

75 citations·0/0 files stored·Probabilistic Engineering Mechanics

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Probabilistic and Robust Engineering Design Geotechnical Engineering and Analysis Advanced Multi-Objective Optimization Algorithms

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References

1996Response Surface Methodology: Process and Product Optimization Using Designed Experiments 2016Simulation and the Monte Carlo Method 1975Probability Concepts in Engineering Planning and Design 2001Estimation of small failure probabilities in high dimensions by subset simulation 1981Simulation and the Monte Carlo Method 1996Structural Reliability Methods 2006Methods of structural safety 1997Response Surfaces: Designs and Analyses

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2010Design Space of Pharmaceutical Processes Using Data-Driven-Based Methods 2018Adaptive scaled unscented transformation for highly efficient structural reliability analysis by maximum entropy method 2019An efficient reliability method combining adaptive global metamodel and probability density evolution method 2015Adaptive estimation of statistical moments of the responses of random systems 2018A cubature collocation based sparse polynomial chaos expansion for efficient structural reliability analysis

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Year2008

Typearticle

Published2008-03-06

VenueProbabilistic Engineering Mechanics

ISSN-L0266-8920

Languageen

Citations75

Files0 public / 0

ShelfProbabilistic and Robust Engineering Design

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doi10.1016/j.probengmech.2008.02.001

openalex_workW2061877342

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2019

Structural reliability analysis based on polynomial chaos, Voronoi cells and dimension reduction technique

2016Bottom up surrogate based approach for stochastic frequency response analysis of laminated composite plates

2017Efficient reliability analysis of structures with the rotational quasi-symmetric point- and the maximum entropy methods