Low-Fidelity Model Mesh Density and the Performance of Variable-Resolution Shape Optimization Algorithms

被引:0
作者
Leifsson, Leifur [1 ]
Koziel, Slawomir [1 ]
Ogurtsov, Stanislav [1 ]
机构
[1] Reykjavik Univ, Sch Sci & Engn, Engn Optimizat & Modeling Ctr, IS-101 Reykjavik, Iceland
来源
PROCEEDINGS OF THE INTERNATIONAL CONFERENCE ON COMPUTATIONAL SCIENCE, ICCS 2012 | 2012年 / 9卷
关键词
Variable-resolution design; low-fidelity models; mest density; space mapping; surrogate-based optimization;
D O I
10.1016/j.procs.2012.04.090
中图分类号
TP301 [理论、方法];
学科分类号
081202 ;
摘要
Surrogate-base optimization (SBO) provides an interesting alternative to conventional aerodynamic shape optimization methods. By shifting the optimization burded to a cheap and yet reasonably accurate surrogate model, the design cost can be substantially reduced. SBO methods exploiting physically-based surrogates can be particularly efficient because underlying low-fidelity models embed some knowledge about the system under consideration (e.g., by sharing the simulation tools with the high-fidelity models) so that good accuracy and even better generalization capability can be obtained through a correction based on a very limited number of high-fidelity model samples. The major open problem here is the proper selection of the low-fidelity model. The type of simplifications made to construct the model, as well as its level of accuracy (e.g., mesh density) may be crucial for the algorithm performance both in terms of the quality of the final design and computational cost of the design process. Here, we investigate this trade-off using space mapping (SM) as an exemplary SBO technique and two-dimensional airfoil shape optimization as a representative design problem. Both lift maximization and drag minimization test case are considered.
引用
收藏
页码:842 / 851
页数:10
相关论文
共 18 条
  • [1] Abbott IH., 1950, Theory of Wing Sections: Including a Summary of Airfoil Data, V249, DOI 10.1016/0016-0032(50)90516-3
  • [2] [Anonymous], FLUENT VER 13
  • [3] [Anonymous], 2000, P 38 AIAA AEROSPACE
  • [4] [Anonymous], IEEE T MICROWAVE THE
  • [5] [Anonymous], ICEM CFD VER 13
  • [6] Space mapping: The state of the art
    Bandler, JW
    Cheng, QSS
    Dakroury, SA
    Mohamed, AS
    Bakr, MH
    Madsen, K
    Sondergaard, J
    [J]. IEEE TRANSACTIONS ON MICROWAVE THEORY AND TECHNIQUES, 2004, 52 (01) : 337 - 361
  • [7] A rigorous framework for optimization of expensive functions by surrogates
    Booker A.J.
    Dennis Jr. J.E.
    Frank P.D.
    Serafini D.B.
    Torczon V.
    Trosset M.W.
    [J]. Structural optimization, 1999, 17 (1) : 1 - 13
  • [8] Optimization using surrogate models and partially converged computational fluid dynamics simulations
    Forrester, Alexander I. J.
    Bressloff, Neil W.
    Keane, Andy J.
    [J]. PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2006, 462 (2071): : 2177 - 2204
  • [9] Recent advances in surrogate-based optimization
    Forrester, Alexander I. J.
    Keane, Andy J.
    [J]. PROGRESS IN AEROSPACE SCIENCES, 2009, 45 (1-3) : 50 - 79
  • [10] Implicit space mapping with adaptive selection of preassigned parameters
    Koziel, S.
    Cheng, Q. S.
    Bandler, J. W.
    [J]. IET MICROWAVES ANTENNAS & PROPAGATION, 2010, 4 (03) : 361 - 373