Uncertainty Quantification of Soil-Structure Interaction in Tunnel Linings by Polynomial Chaos Expansion

被引:0
|
作者
Novak, Lukas [1 ]
Gakis, Angelos [2 ]
Krizek, Michael [1 ]
Novak, Drahomir [1 ]
Spyridis, Panagiotis [3 ]
机构
[1] Brno Univ Technol, Brno, Czech Republic
[2] Dr Sauer & Partners, Salzburg, Austria
[3] Univ Rostock, Rostock, Germany
关键词
Uncertainty Quantification; Polynomial Chaos Expansion; Spatial Variability; Tunnel Linings; Concrete Structures;
D O I
10.1007/978-3-031-60271-9_48
中图分类号
S [农业科学];
学科分类号
09 ;
摘要
The paper is focused on uncertainty quantification of soil-structure interaction in tunnel linings using a surrogate model in form of Polynomial Chaos Expansion (PCE). Tunnel design is a complex and complicated task since it is strongly associated with a great number of load and material uncertainties. Moreover, modelling the soil-structure interaction multiplies the complexity and non-linearity of a tunnel engineering problems. In order to handle such uncertainties, finite element method with random input variables has proven to be a very accurate tool. The probabilistic analysis is typically performed by Monte Carlo simulation (MC), simulating uncertainties according to their complete probability distributions and statistical correlations. The computational burden of MC represents the main obstacle to its use in complex numerical models and it is therefore not practical for industrial applications. The solution can be an efficient approximation of the original mathematical model by computationally efficient analytical function - a surrogate model. In this study, the surrogate model in form of PCE is utilized, allowing for analytical post-processing (statistical and sensitivity analysis). Uncertainty quantification is focused on estimation of spatial variability of internal forces caused by the soil-structure interaction.
引用
收藏
页码:512 / 519
页数:8
相关论文
共 50 条
  • [41] Classifier-based adaptive polynomial chaos expansion for high-dimensional uncertainty quantification
    Thapa, Mishal
    Mulani, Sameer B.
    Paudel, Achyut
    Gupta, Subham
    Walters, Robert W.
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2024, 422
  • [42] Uncertainty Analysis in Airfoil-Turbulence Interaction Noise Using Polynomial Chaos Expansion
    Kha, Jamie
    Croaker, Paul
    Karimi, Mahmoud
    Skvortsov, Alex
    AIAA JOURNAL, 2024, 62 (02) : 657 - 667
  • [43] Soil-structure interaction and its influence on displacements induced by tunnel excavations
    chissolucombe, I.
    Assis, A. P.
    Farias, M. M.
    GEOTECHNICAL ASPECTS OF UNDERGROUND CONSTRUCTION IN SOFT GROUND, 2006, : 509 - +
  • [44] Uncertainty Quantification of Radio Propagation Using Polynomial Chaos
    Enstedt, Mattias
    Wellander, Niklas
    PROGRESS IN ELECTROMAGNETICS RESEARCH M, 2016, 50 : 205 - 213
  • [45] Uncertainty quantification analysis with sparse polynomial chaos method
    Chen J.
    Zhang C.
    Liu X.
    Zhao H.
    Hu X.
    Wu X.
    Hangkong Xuebao/Acta Aeronautica et Astronautica Sinica, 2020, 41 (03):
  • [46] Uncertainty Quantification in Simulations of Epidemics Using Polynomial Chaos
    Santonja, F.
    Chen-Charpentier, B.
    COMPUTATIONAL AND MATHEMATICAL METHODS IN MEDICINE, 2012, 2012
  • [47] UNCERTAINTY QUANTIFICATION OF DETONATION THROUGH ADAPTED POLYNOMIAL CHAOS
    Liang, X.
    Wang, R.
    Ghanem, R.
    INTERNATIONAL JOURNAL FOR UNCERTAINTY QUANTIFICATION, 2020, 10 (01) : 83 - 100
  • [48] A Modified Polynomial Chaos Modeling Approach for Uncertainty Quantification
    Dolatsara, Majid Ahadi
    Varma, Ambrish
    Keshavan, Kumar
    Swaminathan, Madhavan
    2019 INTERNATIONAL APPLIED COMPUTATIONAL ELECTROMAGNETICS SOCIETY SYMPOSIUM (ACES), 2019,
  • [49] CNES ACTIVITES ON POLYNOMIAL CHAOS EXPANSION FOR UNCERTAINTY PROPAGATION
    Morand, Vincent
    Prigent, Guillaume
    Bignon, Emmanuel
    Mercier, Pierre
    Congedo, Pietro Marco
    SPACEFLIGHT MECHANICS 2017, PTS I - IV, 2017, 160 : 3369 - 3385
  • [50] Uncertainty Quantification of Soil-Structure Interface Properties with an Enhanced Hypoplastic Interface Model
    Wang, Hai-Lin
    Jin, Yin-Fu
    Yin, Zhen-Yu
    Gu, Xiao-Qiang
    INTERNATIONAL JOURNAL OF GEOMECHANICS, 2024, 24 (06)