2017
DOI: 10.2514/1.j055527
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Uncertainty Reduction in Aeroelastic Systems with Time-Domain Reduced-Order Models

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Cited by 10 publications
(6 citation statements)
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“…We now introduce an additive random variable ε to account for noise in the measurements, specified as an unbiased normal distribution with a covariance matrix Σ, obtained from the experimental data (variance due to the moments reported for repeated runs or rotations of the turbine). Neglecting systematic modelling errors as in Sarma and Dwight, the statistical model can be written as follows: boldM+=boldMbold^false(bolds,boldgfalse)+ε εscriptNfalse(0,normalΣfalse), which gives the probability of observing M + given s and g , also known as the likelihood as follows: double-struckPfalse(boldM+false|bolds,boldgfalse):=double-struckPεfalse(boldM+boldMbold^false(bolds,boldgfalse)false). …”
Section: Uncertainty Reduction Of Experimental Systemmentioning
confidence: 99%
See 4 more Smart Citations
“…We now introduce an additive random variable ε to account for noise in the measurements, specified as an unbiased normal distribution with a covariance matrix Σ, obtained from the experimental data (variance due to the moments reported for repeated runs or rotations of the turbine). Neglecting systematic modelling errors as in Sarma and Dwight, the statistical model can be written as follows: boldM+=boldMbold^false(bolds,boldgfalse)+ε εscriptNfalse(0,normalΣfalse), which gives the probability of observing M + given s and g , also known as the likelihood as follows: double-struckPfalse(boldM+false|bolds,boldgfalse):=double-struckPεfalse(boldM+boldMbold^false(bolds,boldgfalse)false). …”
Section: Uncertainty Reduction Of Experimental Systemmentioning
confidence: 99%
“…Neglecting systematic modelling errors as in Sarma and Dwight,37 the statistical model can be written as follows:…”
Section: Bayesian Framework For Uncertainty Reductionmentioning
confidence: 99%
See 3 more Smart Citations