Reduced-order modeling: a personal journey

被引:0
|
作者
Earl Dowell
机构
[1] Duke University,
来源
Nonlinear Dynamics | 2023年 / 111卷
关键词
Reduced-order modeling; Modal analysis; System identification;
D O I
暂无
中图分类号
学科分类号
摘要
Reduced-order models (ROM) have captured the interest and effort of many investigators over the years. As is well known the cost of computation can easily outpace the available computational resources, especially for multidisciplinary mathematical/computational models. In the present paper a personal account of one investigator's journey is provided as enabled by substantial contributions from colleagues in several organizations over the years. This is not a review of the literature or a history of the subject; it is intended to be an account of key ideas as seen from a single perspective. By a reduced-order model is meant a model that provides a substantial reduction in the size and cost of the original computational model without any essential loss in accuracy. And the motivation for creating such a ROM is not only to reduce computational cost. By extracting the essential elements of a more elaborate model, a much wider range of parameters in the model may be studied and the interpretation of the results may be made easier, thereby advancing our understanding of the model and the physical phenomena it is intended to describe.
引用
收藏
页码:9699 / 9720
页数:21
相关论文
共 50 条
  • [21] Reduced-order modeling for nonlocal diffusion problems
    Witman, David R.
    Gunzburger, Max
    Peterson, Janet
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2017, 83 (03) : 307 - 327
  • [22] Nonlinear Reduced-Order Modeling with Monotonicity Property
    Chaturantabut, Saifon
    NUMERICAL COMPUTATIONS: THEORY AND ALGORITHMS (NUMTA-2016), 2016, 1776
  • [23] Reduced-Order Modeling of Deep Neural Networks
    Gusak, J.
    Daulbaev, T.
    Ponomarev, E.
    Cichocki, A.
    Oseledets, I
    COMPUTATIONAL MATHEMATICS AND MATHEMATICAL PHYSICS, 2021, 61 (05) : 774 - 785
  • [24] Optimal Reduced-order Modeling of Bipedal Locomotion
    Chen, Yu-Ming
    Posa, Michael
    2020 IEEE INTERNATIONAL CONFERENCE ON ROBOTICS AND AUTOMATION (ICRA), 2020, : 8753 - 8760
  • [25] Reduced-Order Modeling of Deep Neural Networks
    J. Gusak
    T. Daulbaev
    E. Ponomarev
    A. Cichocki
    I. Oseledets
    Computational Mathematics and Mathematical Physics, 2021, 61 : 774 - 785
  • [26] OPTIMAL CHAINED AGGREGATION FOR REDUCED-ORDER MODELING
    KWONG, CP
    INTERNATIONAL JOURNAL OF CONTROL, 1982, 35 (06) : 965 - 982
  • [27] Reduced-Order Modeling for Mesoscale Reactor Design
    Karnani, Sunny V.
    Allmon, William
    Waits, C. Mike
    COMBUSTION SCIENCE AND TECHNOLOGY, 2019, 191 (08) : 1405 - 1415
  • [28] Parametric Reduced-Order Modeling of Aeroelastic Systems
    Vojkovic, Tea
    Vuillemin, Pierre
    Quero, David
    Poussot-Vassal, Charles
    IFAC PAPERSONLINE, 2022, 55 (20): : 151 - 156
  • [29] Laguerre-SVD reduced-order modeling
    Knockaert, L
    De Zutter, D
    IEEE TRANSACTIONS ON MICROWAVE THEORY AND TECHNIQUES, 2000, 48 (09) : 1469 - 1475
  • [30] REDUCED-ORDER MODELING OF EXTREME SPEED TURBOCHARGERS
    Fellows, David W.
    Bodony, Daniel J.
    McGowan, Ryan C.
    PROCEEDINGS OF ASME TURBO EXPO 2021: TURBOMACHINERY TECHNICAL CONFERENCE AND EXPOSITION, VOL 6, 2021,