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Probability of failure sensitivity with respect to decision variables
by
Brevault, Loïc
, Balesdent, Mathieu
, Lacaze, Sylvain
, Missoum, Samy
in
Approximation
/ Brief Note
/ Computational Mathematics and Numerical Analysis
/ Computer Science
/ Computer simulation
/ Data Structures and Algorithms
/ Dependence
/ Design optimization
/ Engineering
/ Engineering Design
/ Failure
/ Multidisciplinary design optimization
/ Sensitivity analysis
/ Theoretical and Applied Mechanics
2015
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Probability of failure sensitivity with respect to decision variables
by
Brevault, Loïc
, Balesdent, Mathieu
, Lacaze, Sylvain
, Missoum, Samy
in
Approximation
/ Brief Note
/ Computational Mathematics and Numerical Analysis
/ Computer Science
/ Computer simulation
/ Data Structures and Algorithms
/ Dependence
/ Design optimization
/ Engineering
/ Engineering Design
/ Failure
/ Multidisciplinary design optimization
/ Sensitivity analysis
/ Theoretical and Applied Mechanics
2015
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Probability of failure sensitivity with respect to decision variables
by
Brevault, Loïc
, Balesdent, Mathieu
, Lacaze, Sylvain
, Missoum, Samy
in
Approximation
/ Brief Note
/ Computational Mathematics and Numerical Analysis
/ Computer Science
/ Computer simulation
/ Data Structures and Algorithms
/ Dependence
/ Design optimization
/ Engineering
/ Engineering Design
/ Failure
/ Multidisciplinary design optimization
/ Sensitivity analysis
/ Theoretical and Applied Mechanics
2015
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Probability of failure sensitivity with respect to decision variables
Journal Article
Probability of failure sensitivity with respect to decision variables
2015
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Overview
This note introduces a derivation of the sensitivities of a probability of failure with respect to decision variables. For instance, the gradient of the probability of failure with respect to deterministic design variables might be needed in RBDO. These sensitivities might also be useful for Uncertainty-based Multidisciplinary Design Optimization. The difficulty stems from the dependence of the failure domain on variations of the decision variables. This dependence leads to a derivative of the indicator function in the form of a Dirac distribution in the expression of the sensitivities. Based on an approximation of the Dirac, an estimator of the sensitivities is analytically derived in the case of Crude Monte Carlo first and Subset Simulation. The choice of the Dirac approximation is discussed.
Publisher
Springer Berlin Heidelberg,Springer Nature B.V,Springer Verlag
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