PHYSICS BASED MULTI-FIDELITY DATA FUSION FOR EFFICIENT CHARACTERIZATION OF MODE SHAPE VARIATION UNDER UNCERTAINTIES

被引:0
作者
Zhou, K. [1 ]
Tang, J. [1 ]
机构
[1] Univ Connecticut, Dept Mech Engn, Storrs, CT 06269 USA
来源
PROCEEDINGS OF THE ASME DYNAMIC SYSTEMS AND CONTROL CONFERENCE, DSCC2020, VOL 2 | 2020年
基金
美国国家科学基金会;
关键词
uncertainty quantification; mode shape; order-reduction; multi-level Gaussian process; multi-response Gaussian process; COMPUTER CODE; QUANTIFICATION;
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Efficient prediction of mode shape variation under uncertainties is important for design and control. While Monte Carlo simulation (MCS) is straightforward, it is computationally expensive and not feasible for complex structures with high dimensionalities. To address this issue, in this study we develop a multi-fidelity data fusion approach with an enhanced Gaussian process (GP) architecture to evaluate mode shape variation. Since the process to acquire high-fidelity data from full-scale physical model usually is costly, we involve an order-reduced model to rapidly generate a relatively large amount of low-fidelity data. Combining these with a small amount of high-fidelity data altogether, we can establish a Gaussian process meta-model and use it for efficient model shape prediction. This enhanced meta-model allows one to capture the intrinsic correlation of model shape amplitudes at different locations by incorporating a multi-response strategy. Comprehensive case studies are performed for methodology validation.
引用
收藏
页数:7
相关论文
共 17 条
[1]   Improving Identifiability in Model Calibration Using Multiple Responses [J].
Arendt, Paul D. ;
Apley, Daniel W. ;
Chen, Wei ;
Lamb, David ;
Gorsich, David .
JOURNAL OF MECHANICAL DESIGN, 2012, 134 (10)
[2]   Uncertainty quantification in multiscale simulation of woven fiber composites [J].
Bostanabad, Ramin ;
Liang, Biao ;
Gao, Jiaying ;
Liu, Wing Kam ;
Cao, Jian ;
Zeng, Danielle ;
Su, Xuming ;
Xu, Hongyi ;
Li, Yang ;
Chen, Wei .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2018, 338 :506-532
[3]  
Craig Jr R.R., 2006, Fundamentals of structural dynamics
[4]   Predicting the output from a complex computer code when fast approximations are available [J].
Kennedy, MC ;
O'Hagan, A .
BIOMETRIKA, 2000, 87 (01) :1-13
[5]  
Kroese DP, 2011, Handbook of Monte Carlo Methods
[6]   Component mode synthesis (CMS) based on an enriched ritz approach for efficient structural optimization [J].
Masson, G. ;
Brik, B. Ait ;
Cogan, S. ;
Bouhaddi, N. .
JOURNAL OF SOUND AND VIBRATION, 2006, 296 (4-5) :845-860
[7]   Bayesian analysis of computer code outputs: A tutorial [J].
O'Hagan, A. .
RELIABILITY ENGINEERING & SYSTEM SAFETY, 2006, 91 (10-11) :1290-1300
[8]   Frequency Response-Based Uncertainty Analysis of Vibration System Utilizing Multiple Response Gaussian Process [J].
Pan, Wangbai ;
Tang, Guoan ;
Tang, Jiong .
JOURNAL OF VIBRATION AND ACOUSTICS-TRANSACTIONS OF THE ASME, 2019, 141 (05)
[9]   Efficient: stochastic structural analysis using Guyan reduction [J].
Panayirci, H. M. ;
Pradlwarter, H. J. ;
Schueller, G. I. .
ADVANCES IN ENGINEERING SOFTWARE, 2011, 42 (04) :187-196
[10]  
Rasmussen CE, 2005, ADAPT COMPUT MACH LE, P1