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Bayesian Uncertainty Quantification of Transition SST Model on Flat Plate Transition Flow

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Abstract
Computational study was performed to improve the prediction of transition flow simulated with the Transition SST model. Bayesian inference was applied to calibrated and quantify the uncertainties caused by the Transition SST model coefficients, model inadequacy, and observation error using experiment data. A surrogate model based on the non-intrusive polynomial chaos (NIPC) expansion for effective posterior sampling procedure was applied to predict the skin friction coefficients (Cf ) for various coefficients of the transition SST model. Variation of transition SST model coefficients was assumed to be independent uniform distributions. Model inadequacy was modeled by a correlated additive Gaussian model with Gaussian covariance function; from the model evidence, Gaussian covariance function was more suitable than the other two covariance function(Linear, Matérn 5/2). Observation error was modeled with an independent additive Gaussian model. The affine invariant ensemble sampler (AIES) algorithm was used to sample the posterior distribution in 2,000 steps and 300 parallel chains. Posterior results showed that uncertainty due to the model inadequacy was greater in predicting Cf than due to observation error. Prediction of Cf in transition region was improved by 6% .
Author(s)
배재현
Issued Date
2022
Awarded Date
2022-02
Type
dissertation
Keyword
Transition SST modelUncertainty Quantification (UQ)Polynomial Chaos Expansion (PCE)Additive Gaussian ModelCovariance FunctionBayesian InferenceExperiment DataMonte Carlo Markov Chain (MCMC)Affine invariant ensemble algorithm sampler (AIES)Posterior Distribution
URI
https://oak.ulsan.ac.kr/handle/2021.oak/9811
http://ulsan.dcollection.net/common/orgView/200000604488
Alternative Author(s)
Jae-Hyeon Bae
Affiliation
울산대학교
Department
일반대학원 기계자동차공학과
Advisor
장경식
Degree
Master
Publisher
울산대학교 일반대학원 기계자동차공학과
Language
eng
Rights
울산대학교 논문은 저작권에 의해 보호 받습니다.
Appears in Collections:
Mechanical & Automotive Engineering > 1. Theses (Master)
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