Computational intelligence approach for uncertainty quantification using evidence theory

被引:0
|
作者
Bin Suo [1 ]
Yongsheng Cheng [1 ]
Chao Zeng [1 ]
Jun Li [1 ]
机构
[1] Institute of Electronic Engineering,China Academy of Engineering Physics
关键词
uncertainty quantification(UQ); evidence theory; hybrid algorithm; interval algorithm; genetic algorithm(GA);
D O I
暂无
中图分类号
O211 [概率论(几率论、或然率论)];
学科分类号
020208 ; 070103 ; 0714 ;
摘要
As an alternative or complementary approach to the classical probability theory,the ability of the evidence theory in uncertainty quantification(UQ) analyses is subject of intense research in recent years.Two state-of-the-art numerical methods,the vertex method and the sampling method,are commonly used to calculate the resulting uncertainty based on the evidence theory.The vertex method is very effective for the monotonous system,but not for the non-monotonous one due to its high computational errors.The sampling method is applicable for both systems.But it always requires a high computational cost in UQ analyses,which makes it inefficient in most complex engineering systems.In this work,a computational intelligence approach is developed to reduce the computational cost and improve the practical utility of the evidence theory in UQ analyses.The method is demonstrated on two challenging problems proposed by Sandia National Laboratory.Simulation results show that the computational efficiency of the proposed method outperforms both the vertex method and the sampling method without decreasing the degree of accuracy.Especially,when the numbers of uncertain parameters and focal elements are large,and the system model is non-monotonic,the computational cost is five times less than that of the sampling method.
引用
收藏
页码:250 / 260
页数:11
相关论文
共 50 条
  • [41] Kriging Methodology for Uncertainty Quantification in Computational Electromagnetics
    Kasdorf, Stephen
    Harmon, Jake J.
    Notaros, Branislav
    [J]. IEEE OPEN JOURNAL OF ANTENNAS AND PROPAGATION, 2024, 5 (02): : 474 - 486
  • [42] Multilevel domain uncertainty quantification in computational electromagnetics
    Aylwin, Ruben
    Jerez-Hanckes, Carlos
    Schwab, Christoph
    Zech, Jakob
    [J]. MATHEMATICAL MODELS & METHODS IN APPLIED SCIENCES, 2023, 33 (04): : 877 - 921
  • [43] Uncertainty quantification for chaotic computational fluid dynamics
    Yu, Y.
    Zhao, M.
    Lee, T.
    Pestieau, N.
    Bo, W.
    Glimm, J.
    Grove, J. W.
    [J]. JOURNAL OF COMPUTATIONAL PHYSICS, 2006, 217 (01) : 200 - 216
  • [44] Uncertainty quantification of a graphite nitridation experiment using a Bayesian approach
    Upadhyay, R. R.
    Miki, K.
    Ezekoye, O. A.
    Marschall, J.
    [J]. EXPERIMENTAL THERMAL AND FLUID SCIENCE, 2011, 35 (08) : 1588 - 1599
  • [45] On-line signature verification using a computational intelligence approach
    Wijesoma, W. Sardha
    Ma, Mingming
    Yue, K. W.
    [J]. COMPUTATIONAL INTELLIGENCE: THEORY AND APPLICATIONS, PROCEEDINGS, 2001, 2206 : 699 - 711
  • [46] Design a synthetic glucose receptor using computational intelligence approach
    Kondabala, Rajesh
    Kumar, Vijay
    Ali, Amjad
    [J]. JOURNAL OF MOLECULAR GRAPHICS & MODELLING, 2021, 103
  • [47] Efficient Classification of Pollen Grains Using Computational Intelligence Approach
    Dhawale, V. R.
    Tidke, J. A.
    Dudul, S. V.
    [J]. 2014 INTERNATIONAL CONFERENCE FOR CONVERGENCE OF TECHNOLOGY (I2CT), 2014,
  • [48] Subjective measurement of cosmetic defects using a Computational Intelligence approach
    Chacon-Murguia, Mario I.
    Nevarez-Santana, Juan I.
    Perez-Regalado, Waldo J.
    [J]. ENGINEERING APPLICATIONS OF ARTIFICIAL INTELLIGENCE, 2010, 23 (08) : 1380 - 1387
  • [49] Computational Intelligence Approach for Municipal Council Elections Using Blockchain
    Baothman, Fatmah
    Saeedi, Kawther
    Aljuhani, Khulood
    Alkatheri, Safaa
    Almeatani, Mashael
    Alothman, Nourah
    [J]. INTELLIGENT AUTOMATION AND SOFT COMPUTING, 2021, 27 (03): : 625 - 639
  • [50] Mixed aleatory and epistemic uncertainty quantification using fuzzy set theory
    He, Yanyan
    Mirzargar, Mahsa
    Kirby, Robert M.
    [J]. INTERNATIONAL JOURNAL OF APPROXIMATE REASONING, 2015, 66 : 1 - 15