Uncertainty quantification in reacting-flow simulations through non-intrusive spectral projection

被引:244
|
作者
Reagan, MT [1 ]
Najm, HN
Ghanem, RG
Knio, OM
机构
[1] Sandia Natl Labs, Livermore, CA 94551 USA
[2] Johns Hopkins Univ, Baltimore, MD 21286 USA
关键词
uncertainity; flame; simulation; spectral; polynomial; chaos;
D O I
10.1016/S0010-2180(02)00503-5
中图分类号
O414.1 [热力学];
学科分类号
摘要
A spectral formalism has been developed for the "non-intrusive" analysis of parametric uncertainty in reacting-flow systems. In comparison to conventional Monte Carlo analysis, this method quantifies the extent, dependence, and propagation of uncertainty through the model system and allows the correlation of uncertainties in specific parameters to the resulting uncertainty in detailed flame structure. For the homogeneous ignition chemistry of a hydrogen oxidation mechanism in supercritical water, spectral projection enhances existing Monte Carlo methods, adding detailed sensitivity information to uncertainty analysis and relating uncertainty propagation to reaction chemistry. For 1 -D premixed flame calculations, the method quantifies the effect of each uncertain parameter on total uncertainty and flame structure, and localizes the effects of specific parameters within the flame itself. In both 0-D and 1-D examples, it is clear that known empirical uncertainties in model parameters may result in large uncertainties in the final output. This has important consequences for the development and evaluation of combustion models. This spectral formalism may be extended to multidimensional systems and can be used to develop more efficient "intrusive" reformulations of the governing equations to build uncertainty analysis directly into reacting flow simulations. (C) 2003 The Combustion Institute. All rights reserved.
引用
收藏
页码:545 / 555
页数:11
相关论文
共 50 条
  • [31] FLOW MEASUREMENT THROUGH MACHINE LEARNING: A NOVEL NON-INTRUSIVE VOLUMETRIC FLOW METER
    da Silva, Ramon Peruchi Pacheco
    Samadi, Forooza
    Woodbury, Keith
    Carpenter, Joseph
    PROCEEDINGS OF ASME 2024 HEAT TRANSFER SUMMER CONFERENCE, HT 2024, 2024,
  • [32] Non-intrusive parallelization of multibody system dynamic simulations
    Gonzalez, Francisco
    Luaces, Alberto
    Lugris, Urbano
    Gonzalez, Manuel
    COMPUTATIONAL MECHANICS, 2009, 44 (04) : 493 - 504
  • [33] Non-intrusive parallelization of multibody system dynamic simulations
    Francisco González
    Alberto Luaces
    Urbano Lugrís
    Manuel González
    Computational Mechanics, 2009, 44 : 493 - 504
  • [34] Non-Intrusive Flow Diagnostics for Aerospace Applications
    Venkatakrishnan, L.
    JOURNAL OF THE INDIAN INSTITUTE OF SCIENCE, 2016, 96 (01) : 1 - 16
  • [36] Adaptive Method for Non-Intrusive Spectral Projection-Application on a Stochastic Eddy Current NDT Problem
    Beddek, K.
    Clenet, S.
    Moreau, O.
    Costan, V.
    Le Menach, Y.
    Benabou, A.
    IEEE TRANSACTIONS ON MAGNETICS, 2012, 48 (02) : 759 - 762
  • [37] Non-intrusive uncertainty quantification in structural-acoustic systems using polynomial chaos expansion method
    Wang, Mingjie
    Huang, Qibai
    Li, Shande
    Li, Lin
    Zhang, Zhifu
    2017 2ND INTERNATIONAL CONFERENCE ON MECHANICAL, MANUFACTURING, MODELING AND MECHATRONICS (IC4M 2017) - 2017 2ND INTERNATIONAL CONFERENCE ON DESIGN, ENGINEERING AND SCIENCE (ICDES 2017), 2017, 104
  • [38] Comparison of Intrusive and Non-Intrusive Mixture Composition Measurements in Supersonic Flow
    Ground, Cody
    Vigano, Davide
    Maddalena, Luca
    JOURNAL OF PROPULSION AND POWER, 2018, 34 (06) : 1574 - 1585
  • [39] Extension of graph-accelerated non-intrusive polynomial chaos to high-dimensional uncertainty quantification through the active subspace method
    Wang, Bingran
    Orndorff, Nicholas C.
    Sperry, Mark
    Hwang, John T.
    AEROSPACE SCIENCE AND TECHNOLOGY, 2025, 160
  • [40] COMPARISON OF NON-INTRUSIVE APPROACHES TO UNCERTAINTY PROPAGATION IN ORBITAL MECHANICS
    Tardioli, Chiara
    Kubicek, Martin
    Vasile, Massimiliano
    Minisci, Edmondo
    Riccardi, Annalisa
    ASTRODYNAMICS 2015, 2016, 156 : 3979 - 3992