Polyphase uncertainty analysis through virtual modelling technique

Verfasst von

Qihan Wang, Yuan Feng, Di Wu, Chengwei Yang, Yuguo Yu, Guoyin Li, Michael Beer, Wei Gao

Abstract

A virtual model aided non-deterministic static analysis (including linear and nonlinear analyses) with polyphase uncertainty is presented in this paper. Within an uncertain system, the polyphase uncertainty integrates both probabilistic and non-probabilistic uncertainties, which is more sophisticated than the conventional uncertainty modelling through a single type. To further improve the computational stableness and robustness of the virtual model, a kernel-based machine learning technique, namely Twin Extended Support Vector Regression (T-X-SVR), is newly developed. The feature of auto-learning is fulfilled through the Bayesian optimization. The proposed approach is capable of providing sufficient statistical information, including the membership functions of mean and standard deviation, fuzzy-valued probabilistic density function (PDF) and cumulative distribution function (CDF) for the upper and lower bounds of the concerned structural response. To demonstrate the effectiveness and computational efficiency of the proposed approach, a verification case, where analytical solutions are available, is tested first. Then, two practically stimulated engineering applications are fully investigated.

Details

Organisationseinheit(en)
Institut für Risiko und Zuverlässigkeit
Externe Organisation(en)
University of New South Wales (UNSW)
University of Technology Sydney
The University of Liverpool
Tongji University
Future Innovative Technology Pty Ltd
Typ
Artikel
Journal
Mechanical Systems and Signal Processing
Band
162
ISSN
0888-3270
Publikationsdatum
01.01.2022
Publikationsstatus
Veröffentlicht
Peer-reviewed
Ja
ASJC Scopus Sachgebiete
Steuerungs- und Systemtechnik, Signalverarbeitung, Tief- und Ingenieurbau, Luft- und Raumfahrttechnik, Maschinenbau, Angewandte Informatik
Elektronische Version(en)
https://doi.org/10.1016/j.ymssp.2021.108013 (Zugang: Geschlossen )